The bureaucracies are forcing scientists to use dumb performance measures like the H-index in their reports. This trend is really scary ! (Those numbers don’t help us to advance sciences, but instead they tend to corrupt scientists).

I was also forced to do it for a grant application. So here are my citations and indexes, in case anybody cares.

List of Publications and Citations
of Nguyen Tien Zung

16/July/2010

Variations of the name: Zung, NT; Nguyen, TZ; Nguen, TZ.

Number of publications: 35

Number of citations found in research papers (which are/will be indexed in MathSciNet and/or ISI): 44 + 44 + 29 + 22 + 17 + 16 + 14 + 12 + 12 + 12 + 11 + 10 + 9 + 7 + 7 + 6 + 6 + 6 + 5 + 5 + 4 + 4 + 3 + 2 + 2 + 1 + 1 + 1 + 1 + 1 + 1 + 1 + 0 + 0 + 0 = 316 (including 56 self-citations)

H-index = 11, G-index = 16 (based on the above numbers)

Number of citing monographs: 15

Number of citing authors: 221

(MathSciNet shows only 177 citations, by 128 authors, as of 16/July/2010. The differences are due to: old citations before 2000, papers in physics and chemistry journals, news citations in 2010, and omissions & errors)

The following list of publications and citations is ordered by the number of citations.

* = papers in physics or chemistry which are not included in the citation database of MathSciNet

** = papers up to year 2000 which are not included in the citation database of MathSciNet

^ = self-citations (papers written by the author)

There is also a list of citing monographs, a list of “lost” citations, and a list of citing authors.

List of pubilcations:

1. Symplectic topology of integrable Hamiltonian systems. I. Arnold-Liouville with singularities. Compositio Math. 101 (1996), no. 2, 179–215.
   1. А. В. Болсинов, А. В. Борисов, И. С. Мамаев, “Топология и устойчивость интегрируемых систем”, УМН, 65:2(392) (2010), 71–132
   2. K. Efstathiou, DA Sadovskii, Normalization and global analysis of perturbations of the hydrogen atom, Reviews of Modern Physics (2010).
   3. HW Broer, K Efstathiou, OV Lukina, A geometric fractional monodromy theorem, Disc. Cont. Dyn. Sys. Ser S (2010).
   4. K. Efstathiou, D. Sugny, Integrable Hamiltonian systems with swallowtails, Jornal of Physics A – mathematical and theoretical, 43 (2010), issue 8.
   5. Sepe, Daniele . Topological classification of Lagrangian fibrations. J. Geom. Phys. 60 (2010), no. 2, 341–351.
   6. JJ Duistermaat and A Pelayo,Topology of symplectic actions with symplectic orbits, Revista Mathematica Complutense (2010).
   7. AV Bolsinov, AA Oshemkov, Bi-Hamiltonian structures and singularities of integrable systems, Regular Chaotic Dynamics, 14 (2009), 431–454.
   8. Pelayo, Alvaro ; Vũ Ng\d oc, San . Semitoric integrable systems on symplectic 4-manifolds. Invent. Math. 177 (2009), no. 3, 571–597.
   9. Castaño Bernard, Ricardo ; Matessi, Diego . Lagrangian 3-torus fibrations. J. Differential Geom. 81 (2009), no. 3, 483–573.
   10. Giacobbe, Andrea . Fractional monodromy: parallel transport of homology cycles. Differential Geom. Appl. 26 (2008), no. 2, 140–150.
   11. M. Radnovic and V. Rom-Kedar, Foliations of isoenergy surfaces and singularities of curves, Reg. Chaotic. Dynamics, 13 (2008), 645–668.
   12. Davison, Chris M. ; Dullin, Holger R. ; Bolsinov, Alexey V. Geodesics on the ellipsoid and monodromy. J. Geom. Phys. 57 (2007), no. 12, 2437–2454.
   13. HR Dullin, S Vu Ngoc, Symplectic invariant near hyperbolic-hyperbolic singular points, Regular and Chaotic Dynamics, 12 (2007), 689–716.
   14. Nekhoroshev, N. N. Fractional monodromy in the case of arbitrary resonances. (Russian) Mat. Sb. 198 (2007), no. 3, 91–136; translation in Sb. Math. 198 (2007), no. 3-4, 383–424
   15. AV Bolsinov and AA Oshemkov, Singularities of integrable Hamiltonian systems. Topological methods in the theory of integrable Hamiltonian systems, 1–67, Cambridge Sci. Publ., 2006.
   16. Korovina, N. V. Orbital equivalence of integrable Hamiltonian systems in neighborhoods of leaves of saddle-center type. (Russian) Dokl. Akad. Nauk 408 (2006), no. 5, 583–586.
   17. Roy, Nicolas . Intersections of Lagrangian submanifolds and the Melʹnikov 1-form. J. Geom. Phys. 56 (2006), no. 11, 2203–2229.
   18. San Vũ Ngoc, Symplectic techniques for semiclassical completely integrable systems. Topological methods in the theory of integrable systems, 241–270, Camb. Sci. Publ., Cambridge, 2006.
   19. Foxman, J. A. ; Robbins, J. M. The Maslov index and nondegenerate singularities of integrable systems. Nonlinearity 18 (2005), no. 6, 2775–2794.
   20. Benvegnù, Alberto ; Sansonetto, Nicola ; Spera, Mauro . Remarks on geometric quantum mechanics. J. Geom. Phys. 51 (2004), no. 2, 229–243.
   21. Colin de Verdière, Yves ; Vũ Ng\d oc, San . Singular Bohr-Sommerfeld rules for 2D integrable systems. Ann. Sci. École Norm. Sup. (4) 36 (2003), no. 1, 1–55.
   22. Toth, John A. ; Zelditch, Steve . $L^p$ norms of eigenfunctions in the completely integrable case. Ann. Henri Poincaré 4 (2003), no. 2, 343–368.
   23. Currás-Bosch, Carlos ; Miranda, Eva . Symplectic linearization of singular Lagrangian foliations in $M^4$. Differential Geom. Appl. 18 (2003), no. 2, 195–205.
   24. Mikrut, Piotr . Fillable contact structures on torus bundles over circles. Proc. Amer. Math. Soc. 130 (2002), no. 2, 599–607
   25. Symington, Margaret . Generalized symplectic rational blowdowns. Algebr. Geom. Topol. 1 (2001), 503–518 (electronic).
   26. Smith, Ivan . Torus fibrations on symplectic four-manifolds. Turkish J. Math. 25 (2001), no. 1, 69–95.
   27. L.M. Lerman, Isoenergetical structure of integrable Hamiltonian systems in an extended neighborhood of a simple singular point: three degrees of freedom. Methods of qualitative theory of differential equations and related topics, Supplement, 219–242 , Amer. Math. Soc. Transl. Ser. 2, 200, Amer. Math. Soc., Providence, RI, 2000.
   28. ** E.A. Kudryavtseva, Realization of smooth functions on surfaces as height functions. Sb. Math. 190 (1999), no. 3-4, 349–405.
   29. ** E.A. Kudryavtseva, Reduction of Morse functions on surfaces to canonical form by smooth deformation, Regular Chaotic Dynamics, 4 (1999), No. 3, 53–60.
   30. ** A.V. Bolsinov, Fomenko invariants in the theory of integrable Hamiltonian systems, Russian Math. Surveys, 52 (1997), No. 5.
   31. ** BS Kruglikov, On the image in $H^2(Q^3,R)$ of the set of presymplectic forms with a given kernel, Sbornik Math. 188 (1997), No. 1, 75–85.
   32. ** L.M. Lerman & Ya.L. Umanskii, Classification of four-dimensional integrable Hamiltonian systems and Poisson actions of $R^2$ in extended neighborhoods of simple singular points. III. Realizations, Sbornik Math. 186 (1995), no. 10, 1477–1491.
   33. ** B.S. Kruglikov, On an invariant of the characteristic distribution, Russian Math. Surv. 50 (1995), no. 4, 816-817.
   34. ^ Nguyen Tien Zung, Kolmogorov condition near hyperbolic singularities of integrable Hamiltonian systems, Regular Chaotic Dynamics (2007).
   35. ^ Nguyen Tien Zung, Torus actions and integrable systems. In: Topological methods in the theory of integrable systems, Cambridge Sci. Publ. (2006).
   36. ^ Miranda, Eva ; Nguyen Tien Zung . Equivariant normal form for nondegenerate singular orbits of integrable Hamiltonian systems. Ann. Sci. École Norm. Sup. (4) 37 (2004), no. 6, 819–839.
   37. ^ Nguyen Tien Zung . Symplectic topology of integrable Hamiltonian systems. II. Topological classification. Compositio Math. 138 (2003), no. 2, 125–156.
   38. ^ Nguyen Tien Zung . Actions toriques et groupes d’automorphismes de singularités des systèmes dynamiques intégrables. (French) C. R. Math. Acad. Sci. Paris 336 (2003), no. 12, 1015–1020.
   39. ^ Nguyen Tien Zung . Another note on focus-focus singularities. Lett. Math. Phys. 60 (2002), no. 1, 87–99.
   40. ^ Zung, Nguyen Tien . A note on degenerate corank-one singularities of integrable Hamiltonian systems. Comment. Math. Helv. 75 (2000), no. 2, 271–283.
   41. ^** Tit Bau and Nguyen Tien Zung, Singularities of integrable and near-integrable Hamiltonian systems, J. Nonlinear Science (1997).
   42. ^** Nguyen Tien Zung, Kolmogorov condition for integrable systems with focus-focus singularities, Physics Letters A (1996).
   43. ^** Nguyen Tien Zung, Singularities of integrable geodesic flows on multidimensional torus and sphere, J. Geometry and Physics (1996).
   44. ^** Nguyen Tien Zung, Decomposition of singularities of integrable Hamiltonian systems, Lett. Math. Phys. (1995).
2. A note on focus-focus singularities. Differential Geom. Appl. 7 (1997), no. 2, 123–130.
   1. K. Efstathiou, DA Sadovskii, Normalization and global analysis of perturbations of the hydrogen atom, Reviews of Modern Physics (2010).
   2. HW Broer, K Efstathiou, OV Lukina, A geometric fractional monodromy theorem, Disc. Cont. Dyn. Sys. Ser S (2010).
   3. Sansonetto, Nicola ; Spera, Mauro . Hamiltonian monodromy via geometric quantization and theta functions. J. Geom. Phys. 60 (2010), no. 3, 501–512.
   4. Sepe, Daniele . Topological classification of Lagrangian fibrations. J. Geom. Phys. 60 (2010), no. 2, 341–351.
   5. * O. Babelon, L. Cantini, B. Doucot, A semi-classical study of Jaynes-Cummings model, J. Stat. Mech. (2009)
   6. M. Radnovic and V. Rom-Kedar, Foliations of isoenergy surfaces and singularities of curves, Reg. Chaotic. Dynamics, 13 (2008), 645–668.
   7. Davison, Chris M. ; Dullin, Holger R. ; Bolsinov, Alexey V. Geodesics on the ellipsoid and monodromy. J. Geom. Phys. 57 (2007), no. 12, 2437–2454.
   8. Nekhoroshev, N. N. Fractional monodromy in the case of arbitrary resonances. (Russian) Mat. Sb. 198 (2007), no. 3, 91–136; translation in Sb. Math. 198 (2007), no. 3-4, 383–424
   9. Aksitov, R. I. Permutations of tori in integrable Hamiltonian systems and spectral series of pseudodifferential operators.(Russian) Mat. Zametki 81 (2007), no. 2, 174–183; translation in Math. Notes 81 (2007), no. 1-2, 156–163
   10. Vũ Ngoc, San . Moment polytopes for symplectic manifolds with monodromy. Adv. Math. 208 (2007), no. 2, 909–934.
   11. Broer, Henk W. ; Hanßmann, Heinz ; Hoo, Jun . The quasi-periodic Hamiltonian Hopf bifurcation. Nonlinearity 20 (2007), no. 2, 417–460.
   12. * Mark S. Child, Quantum monodromy and molecular spectroscopy, Advances in Chemical Physics, Vol. 136 (2007), 39-94.
   13. Nekhoroshev, Nikolaí N. ; Sadovskií, Dmitrií A. ; Zhilinskií, Boris I. Fractional Hamiltonian monodromy. Ann. Henri Poincaré 7 (2006), no. 6, 1099–1211.
   14. AV Bolsinov and AA Oshemkov, Singularities of integrable Hamiltonian systems. Topological methods in the theory of integrable Hamiltonian systems, 1–67, Cambridge Sci. Publ., 2006.
   15. * DA Sadovskii, BI Zhilinskii, Quantum monodromy and its generalizations and molecular manifestations, Molecular physics, 104 (2006), 2595–2615.
   16. * M. Winnewisser, B. Winnewisser, I. Matveev, F. De Lucia, S. Ross, L. Bates, The hidden kernel of molecular quasi-linearity: Quantum monodromy, Journal of Molecular Structure, 798 (2006), 1-26.
   17. San Vũ Ngoc, Symplectic techniques for semiclassical completely integrable systems. Topological methods in the theory of integrable systems, 241–270, Camb. Sci. Publ., Cambridge, 2006.
   18. Zhilinskii, B. Interpretation of quantum Hamiltonian monodromy in terms of lattice defects. Acta Appl. Math. 87 (2005), no. 1-3, 281–307.
   19. Gutiérrez-Romero, Susana ; Palacián, Jesús F. ; Yanguas, Patricia . A universal procedure for normalizing $n$-degree-of-freedom polynomial Hamiltonian systems. SIAM J. Appl. Math. 65 (2005), no. 4, 1130–1152 (electronic).
   20. Waalkens, Holger ; Dullin, Holger R. ; Richter, Peter H. The problem of two fixed centers: bifurcations, actions, monodromy. Phys. D 196 (2004), no. 3-4, 265–310.
   21. Dullin, Holger R. ; Vũ Ngoc, San . Vanishing twist near focus-focus points. Nonlinearity 17 (2004), no. 5, 1777–1785.
   22. Efstathiou, K. ; Cushman, R. H. ; Sadovskií, D. A. Hamiltonian Hopf bifurcation of the hydrogen atom in crossed fields. Phys. D 194 (2004), no. 3-4, 250–274.
   23. K. Efstathiou, M. Joyeux, D.A. Sadovskii, Global bending quantum number and the absence of monodromy in the HCN <–> CNH molecule, Phys. Review A 69 (2004), 3.
   24. Dullin, Holger ; Giacobbe, Andrea ; Cushman, Richard . Monodromy in the resonant swing spring. Phys. D 190 (2004), no. 1-2, 15–37.
   25. Rink, Bob . A Cantor set of tori with monodromy near a focus-focus singularity. Nonlinearity 17 (2004), no. 1, 347–356.
   26. * I.N. Kozin, R.M. Roberts, Monodromy in the spectrum of a rigid symmetric top molecule in an electric field, J. Chem. Physics, 118 (2003), no. 23, 10523-10533.
   27. Vũ Ngoc, San . On semi-global invariants for focus-focus singularities. Topology 42 (2003), no. 2, 365–380.
   28. Nekhoroshev, Nikolaí N. ; Sadovskií, Dmitrií A. ; Zhilinskii, Boris I. Fractional monodromy of resonant classical and quantum oscillators. C. R. Math. Acad. Sci. Paris 335 (2002), no. 11, 985–988.
   29. Cushman, R. ; Vũ Ngoc San . Sign of the monodromy for Liouville integrable systems. Ann. Henri Poincaré 3 (2002), no. 5, 883–894.
   30. Audin, Michèle . Hamiltonian monodromy via Picard-Lefschetz theory. Comm. Math. Phys. 229 (2002), no. 3, 459–489.
   31. Rink, B. Direction-reversing traveling waves in the even Fermi-Pasta-Ulam lattice. J. Nonlinear Sci. 12 (2002), no. 5, 479–504.
   32. Ferrer, Sebastián ; Hanßmann, Heinz ; Palacián, Jesús ; Yanguas, Patricia . On perturbed oscillators in 1-1-1 resonance: the case of axially symmetric cubic potentials. J. Geom. Phys. 40 (2002), no. 3-4, 320–369.
   33. * H. Waalkens, H. Dullin, Quantum monodromy in prolate ellipsoidal billiards, Ann. Physics 295 (2002), no. 1, 81–112.
   34. Symington, Margaret . Generalized symplectic rational blowdowns. Algebr. Geom. Topol. 1 (2001), 503–518.
   35. Cushman, R. ; Duistermaat, J. J. Non-Hamiltonian monodromy. J. Differential Equations 172 (2001), no. 1, 42–58.
   36. Cushman, R. H. ; Sadovskií, D. A. Monodromy in the hydrogen atom in crossed fields. Phys. D 142 (2000), no. 1-2, 166–196.
   37. Vũ Ngoc, San . Bohr-Sommerfeld conditions for integrable systems with critical manifolds of focus-focus type. Comm. Pure Appl. Math. 53 (2000), no. 2, 143–217.
   38. ** Vu Ngoc S., Formes normales semi-classiques des systèmes complètement intégrables au voisinage d’un point critique de l’application moment,  Asymptot. Anal. 24 (2000), no. 3-4, 319–342.
   39. ** L. Bates and R. Cushman, What is a completely integrable onnholonomic dynamical system ? Reports Math. Phys. 44 (1999), 29–35.
   40. ** Vu Ngoc S., Quantum monodromy in integrable systems, Comm. Math. Phys. 203 (1999), no. 2, 465–479.
   41. ** A.V. Bolsinov, Fomenko invariants in the theory of integrable Hamiltonian systems, Russian Math. Surveys, 52 (1997), No. 5.
   42. ^ Nguyen Tien Zung, Torus actions and integrable systems. In: Topological methods in the theory of integrable systems, Cambridge Sci. Publ. (2006).
   43. ^ Nguyen Tien Zung . Symplectic topology of integrable Hamiltonian systems. II. Topological classification. Compositio Math. 138 (2003), no. 2, 125–156.
   44. ^ Nguyen Tien Zung . Another note on focus-focus singularities. Lett. Math. Phys. 60 (2002), no. 1, 87–99.
3. (With Jean-Paul Dufour) Poisson structures and their normal forms. Progress in Mathematics, 242. Birkhäuser Verlag, Basel, 2005. xvi+321 pp.
   1. JP Dufour, Decomposability of a Poisson tensor could be a stable phenomenon, Afrcian Diaspora Journal of Mathematics 9 (2010), No. 2, 47-81.
   2. Viktoria Heu, Universal isomonodromic deformations of meromorphic rank 2 connections on curves, Annales de l’institut Fourier, 60 no. 2 (2010), p. 515-549.
   3. F. Petalidou, On twisted contact groupoids and on integration of twisted Jacobi manifolds, Bulletin des Sciences Math., 2010.
   4. Bahayou, Amine ; Boucetta, Mohamed . Metacurvature of Riemannian Poisson-Lie groups. J. Lie Theory 19 (2009), no. 3, 439–462.
   5. Lohrmann, Philipp . Classification analytique de structures de Poisson. Bull. Soc. Math. France 137 (2009), no. 3, 321–386.
   6. Crasmareanu, Mircea . Last multipliers for multivectors with applications to Poisson geometry. Taiwanese J. Math. 13 (2009), no. 5, 1623–1636.
   7. Crasmareanu, Mircea ; Hreţcanu, Cristina-Elena . Last multipliers on Lie algebroids. Proc. Indian Acad. Sci. Math. Sci. 119 (2009), no. 3, 287–296.
   8. Bahayou, Amine ; Boucetta, Mohamed . Multiplicative noncommutative deformations of left invariant Riemannian metrics on Heisenberg groups. C. R. Math. Acad. Sci. Paris 347 (2009), no. 13-14, 791–796.
   9. Pelap, Serge Roméo Tagne . Poisson (co)homology of polynomial Poisson algebras in dimension four: Sklyanin’s case. J. Algebra 322 (2009), no. 4, 1151–1169.
   10. Goto, Ryushi . Poisson structures and generalized Kähler submanifolds. J. Math. Soc. Japan 61 (2009), no. 1, 107–132.
   11. L. Stolovitch, “Rigidity of Poisson Structures”, Особенности и приложения, Сборник статей, Тр. МИАН, 267, МАИК, М., 2009, 266–279. (Proceedings of the Steklov Institute of Mathematics).
   12. Tagne Pelap, Serge Roméo . On the Hochschild homology of elliptic Sklyanin algebras. Lett. Math. Phys. 87 (2009), no. 3, 267–281.
   13. Tudoran, Răzvan M. ; Tudoran, Ramona A. On a large class of three-dimensional Hamiltonian systems. J. Math. Phys. 50 (2009), no. 1, 012703, 9 pp.
   14. Lawton, Sean . Poisson geometry of ${\rm SL}(3,\Bbb C)$-character varieties relative to a surface with boundary. Trans. Amer. Math. Soc. 361 (2009), no. 5, 2397–2429.
   15. M. Bordemann, A. Makhlouf, Formality and deformation of universal enveloping algebras, International Journal of Theoretical Physics, 47 (2008), 311–332.
   16. JP Dufour, Examples of higher order stable singularities of Poisson structures, Contemporary Math. 450 (2008), 103–111.
   17. Kosmann-Schwarzbach, Y. ; Laurent-Gengoux, C. ; Weinstein, A. Modular classes of Lie algebroid morphisms. Transform. Groups 13 (2008), no. 3-4, 727–755.
   18. Lohrmann, Philipp . Sectorial normalization of Poisson structures. C. R. Math. Acad. Sci. Paris 346 (2008), no. 15-16, 829–832.
   19. Damianou, Pantelis A. ; Fernandes, Rui Loja . Integrable hierarchies and the modular class. Ann. Inst. Fourier (Grenoble) 58 (2008), no. 1, 107–137.
   20. Lin, Qian ; Liu, Zhangju ; Sheng, Yunhe . Quadratic deformations of Lie-Poisson structures. Lett. Math. Phys. 83 (2008), no. 3, 217–229.
   21. Fassò, Francesco ; Sansonetto, Nicola . Integrable almost-symplectic Hamiltonian systems. J. Math. Phys. 48 (2007), no. 9, 092902, 13 pp.
   22. Ctirad Klimcik, $q \to \infty$ limit of the quasitriangular WZW model, J. Nonlinear Math. Phys. 14 (2007), No. 4, 494–526.
   23. * M. Henkel, J. Unterberger, Supersymmetric extension of Schrodinger-invariance, Nuclear Physics B, vol. 746 (2006), no. 3, 155–201.
   24. Dufour, Jean-Paul ; Wade, Aïssa . Stability of higher order singular points of Poisson manifolds and Lie algebroids. Ann. Inst. Fourier (Grenoble) 56 (2006), no. 3, 545–559.
   25. Pichereau, Anne . Poisson (co)homology and isolated singularities. J. Algebra 299 (2006), no. 2, 747–777.
   26. RL Fernandes, Ph Monnier, Linearization of Poisson beackets, Lett. Math. Phys. 69 (2004), 89–114.
   27. ^ Zung, Nguyen Tien . Proper groupoids and momentum maps: linearization, affinity, and convexity. Ann. Sci. École Norm. Sup. (4) 39 (2006), no. 5, 841–869.
   28. ^ Miranda, Eva ; Zung, Nguyen Tien . A note on equivariant normal forms of Poisson structures. Math. Res. Lett. 13 (2006), no. 5-6, 1001–1012.
   29. ^ Monnier, Philippe ; Zung, Nguyen Tien . Normal forms of vector fields on Poisson manifolds. Ann. Math. Blaise Pascal 13 (2006), no. 2, 349–380.
4. Symplectic topology of integrable Hamiltonian systems. II. Topological classification. Compositio Math. 138 (2003), no. 2, 125–156.
   1. А. В. Болсинов, А. В. Борисов, И. С. Мамаев, “Топология и устойчивость интегрируемых систем”, УМН, 65:2(392) (2010), 71–132
   2. K. Efstathiou, DA Sadovskii, Normalization and global analysis of perturbations of the hydrogen atom, Reviews of Modern Physics (2010).
   3. Sepe, Daniele . Topological classification of Lagrangian fibrations. J. Geom. Phys. 60 (2010), no. 2, 341–351.
   4. JJ Duistermaat and A Pelayo,Topology of symplectic actions with symplectic orbits, Revista Mathematica Complutense (2010).
   5. AV Bolsinov, AA Oshemkov, Bi-Hamiltonian structures and singularities of integrable systems, Regular Chaotic Dynamics, 14 (2009), 431–454.
   6. Castaño Bernard, Ricardo ; Matessi, Diego . Lagrangian 3-torus fibrations. J. Differential Geom. 81 (2009), no. 3, 483–573.
   7. O. Lukina , F. Takens, and H. Broer, Global Properties of Integrable Hamiltonian Systems, Regular and Chaotic Dynamics, 2008, Vol. 13, No. 6, pp. 588–630.
   8. M. Radnovic and V. Rom-Kedar, Foliations of isoenergy surfaces and singularities of curves, Reg. Chaotic. Dynamics, 13 (2008), 645–668.
   9. Martin Vuk,  Algebraic integrability of the confluent Neumann system, J. Phys. A: Math. Theor. 41 (2008), 16pp.
   10. Vũ Ng\d oc, San . Moment polytopes for symplectic manifolds with monodromy. Adv. Math. 208 (2007), no. 2, 909–934.
   11. AV Bolsinov and AA Oshemkov, Singularities of integrable Hamiltonian systems. Topological methods in the theory of integrable Hamiltonian systems, 1–67, Cambridge Sci. Publ., 2006.
   12. M. Kontsevich, Y. Soibelman, Affine structures and non-archimedean analytic spaces, Progress in Mathematics Vol. 244: The Unity of Mathematics, In Honor of the Ninetieth Birthday of I.M. Gelfand (2006), pp 321-385.
   13. San Vũ Ngoc, Symplectic techniques for semiclassical completely integrable systems. Topological methods in the theory of integrable systems, 241–270, Camb. Sci. Publ., Cambridge, 2006.
   14. Saralegi-Aranguren, M. ; Volak, R. Basic intersection cohomology of conical fibrations.(Russian) Mat. Zametki 77 (2005), no. 2, 235–257; translation in Math. Notes 77 (2005), no. 1-2, 213–231
   15. Bursztyn, Henrique ; Weinstein, Alan . Picard groups in Poisson geometry. Mosc. Math. J. 4 (2004), no. 1, 39–66, 310.
   16. Benvegnù, Alberto ; Sansonetto, Nicola ; Spera, Mauro . Remarks on geometric quantum mechanics. J. Geom. Phys. 51 (2004), no. 2, 229–243.
   17. M. Symmington, Four dimensions from two in symplectic topology, Proceedings of Symposia in Pure Mathematics, 71 (2003), 153–206.
   18. Cushman, R. ; Vũ Ngoc San . Sign of the monodromy for Liouville integrable systems. Ann. Henri Poincaré 3 (2002), no. 5, 883–894.
   19. ^ Nguyen Tien Zung, Kolmogorov condition near hyperbolic singularities of integrable Hamiltonian systems, Regular Chaotic Dynamics (2007).
   20. ^ Nguyen Tien Zung, Torus actions and integrable systems. In: Topological methods in the theory of integrable systems, Cambridge Sci. Publ. (2006).
   21. ^ Nguyen Tien Zung . Actions toriques et groupes d’automorphismes de singularités des systèmes dynamiques intégrables.. R. Math. Acad. Sci. Paris 336 (2003), no. 12, 1015–1020.
   22. ^ Nguyen Tien Zung . Another note on focus-focus singularities. Lett. Math. Phys. 60 (2002), no. 1, 87–99.
5. Convergence versus integrability in Poincaré-Dulac normal form. Math. Res. Lett. 9 (2002), no. 2-3, 217–228.
   1. Raissy, Jasmin . Torus actions in the normalization problem. J. Geom. Anal. 20 (2010), no. 2, 472–524.
   2. Guy Casale, Morales-Ramis theorems via Malgrange pseudogroup, Annales de l’Institut Fourier, Vol. 59 (2009), No. 7.
   3. Ito, Hidekazu . Birkhoff normalization and superintegrability of Hamiltonian systems. Ergodic Theory Dynam. Systems 29 (2009), no. 6, 1853–1880.
   4. Chiba, Hayato . Extension and unification of singular perturbation methods for ODEs based on the renormalization group method. SIAM J. Appl. Dyn. Syst. 8 (2009), no. 3, 1066–1115.
   5. Chen, Jian ; Yi, Yingfei ; Zhang, Xiang . First integrals and normal forms for germs of analytic vector fields. J. Differential Equations 245 (2008), no. 5, 1167–1184.
   6. Yoshino, Masafumi . Analytic non-integrable Hamiltonian systems and irregular singularity. Ann. Mat. Pura Appl. (4) 187 (2008), no. 4, 555–562.
   7. Yoshino, Masafumi ; Gramchev, Todor . Simultaneous reduction to normal forms of commuting singular vector fields with linear parts having Jordan blocks. Ann. Inst. Fourier (Grenoble) 58 (2008), no. 1, 263–297.
   8. Hochgerner, Simon . Singular cotangent bundle reduction \& spin Calogero-Moser systems. Differential Geom. Appl. 26 (2008), no. 2, 169–192.
   9. Yoshino, Masafumi . Convergent and divergent solutions of singular partial differential equations with resonance or small denominators. Publ. Res. Inst. Math. Sci. 43 (2007), no. 4, 923–943.
   10. Kappeler, T. ; Möhr, C. ; Topalov, P. Birkhoff coordinates for KdV on phase spaces of distributions. Selecta Math. (N.S.) 11 (2005), no. 1, 37–98.
   11. Stolovitch, Laurent . Normalisation holomorphe d’algèbres de type Cartan de champs de vecteurs holomorphes singuliers. Ann. of Math. (2) 161 (2005), no. 2, 589–612.
   12. Gramchev, Todor ; Walcher, Sebastian . Normal forms of maps: formal and algebraic aspects. Acta Appl. Math. 87 (2005), no. 1-3, 123–146.
   13. ^ Monnier, Philippe ; Zung, Nguyen Tien . Normal forms of vector fields on Poisson manifolds. Ann. Math. Blaise Pascal 13 (2006), no. 2, 349–380.
   14. ^ Nguyen Tien Zung, Torus actions and integrable systems. In: Topological methods in the theory of integrable systems, Cambridge Sci. Publ. (2006).
   15. ^ Nguyen Tien Zung . Symplectic topology of integrable Hamiltonian systems. II. Topological classification. Compositio Math. 138 (2003), no. 2, 125–156.
   16. ^ Nguyen Tien Zung . Actions toriques et groupes d’automorphismes de singularités des systèmes dynamiques intégrables. C. R. Math. Acad. Sci. Paris 336 (2003), no. 12, 1015–1020.
   17. ^ Zung, Nguyen Tien . Levi decomposition of analytic Poisson structures and Lie algebroids. Topology 42 (2003), no. 6, 1403–1420.
6. (With Jean-Paul Dufour) Linearization of Nambu structures, Composition Math. 117 (1999), No. 1, 77-98 .
   1. N. Nakanishi, Lie 3-algebras with invariant metric, Diff. Geom. Appl., 29 (2011), Supplement 1, S164–S169.
   2. * Pei-Ming Ho, Ru-Chuen Hou and Yutaka Matsuo, Lie 3-algebra and multiple M2-branes, J. High Energy Physics 06 (2008) 020.
   3. * CS Chu, PM Ho, Y Matsuo, S Shiba, Truncated Nambu-Poisson brackets and entropy formula for multiple membranes, J. High Energy Physics 08 (2008)
   4. * S. Codriansky, The Clifford structure of Nambu mechanics, Revista Mexicana de Fisica 52 (3) (2006), 109-111.
   5. Guha, Partha Quadratic Poisson structures and Nambu mechanics. Nonlinear Anal. 65 (2006), no. 11, 2025–2034.
   6. Nakanishi, Nobutada Computations of Nambu-Poisson cohomologies: case of Nambu-Poisson tensors of order 3 on $\Bbb R^4$. Publ. Res. Inst. Math. Sci. 42 (2006), no. 2, 323–359.
   7. Martínez Torres, David Global classification of generic multi-vector fields of top degree. J. London Math. Soc. (2) 69 (2004), no. 3, 751–766.
   8. Dufour, Jean-Paul; Zhitomirskii, Mikhail Nambu structures and integrable 1-forms. Lett. Math. Phys. 66 (2003), no. 1-2, 1–13.
   9. Guha, Partha Applications of Nambu mechanics to systems of hydrodynamical type. J. Math. Phys. 43 (2002), no. 8, 4035–4040.
   10. Vinogradov, A. M.; Vinogradov, M. M. Graded multiple analogs of Lie algebras. Symmetries of differential equations and related topics. Acta Appl. Math. 72 (2002), no. 1-2, 183–197.
   11. Wade, Aïssa Conformal Dirac structures. Lett. Math. Phys. 53 (2000), no. 4, 331–348.
   12. Vaisman, Izu Nambu-Lie groups. J. Lie Theory 10 (2000), no. 1, 181–194.
   13. ** J.-P. Dufour, Singularities of Poisson and Nambu structures. Poisson geometry (Warsaw, 1998), Banach Center Publ., 51 (2000), 61-68.
   14. ** J. Grabowski, G. Marmo, On Filippov algebroids and multiplicative Nambu-Poisson structures, Differential Geom. Appl. 12 (2000), no. 1, 35–50.
   15. ** J. Grabowski, G. Marmo, Remarks on Nambu-Poisson and Nambu-Jacobi brackets, J. Phys. A 32 (1999), no. 23, 4239–4247.
   16. ** N. Nakanishi, A survey of Nambu-Poisson geometry. Towards 100 years after Sophus Lie (Kazan, 1998). Lobachevskii J. Math. 4 (1999), 5–11.
   17. ** I. Vaisman, A survey on Nambu-Poisson brackets. Acta Math. Univ. Comenian. (N.S.) 68 (1999), no. 2, 213–241.
7. Convergence versus integrability in Birkhoff normal form. Ann. of Math. (2) 161 (2005), no. 1, 141–156.
   1. Kuksin, Sergei ; Perelman, Galina . Vey theorem in infinite dimensions and its application to KdV. Discrete Contin. Dyn. Syst. 27 (2010), no. 1, 1–24.
   2. Ito, Hidekazu . Birkhoff normalization and superintegrability of Hamiltonian systems. Ergodic Theory Dynam. Systems 29 (2009), no. 6, 1853–1880.
   3. Kappeler, T. ; Schaad, B. ; Topalov, P. mKdV and its Birkhoff coordinates. Phys. D 237 (2008), no. 10-12, 1655–1662.
   4. Butler, Leo T. ; Paternain, Gabriel P. Magnetic flows on Sol-manifolds: dynamical and symplectic aspects. Comm. Math. Phys. 284 (2008), no. 1, 187–202. Chen, Jian ; Yi, Yingfei ; Zhang, Xiang . First integrals and normal forms for germs of analytic vector fields. J. Differential Equations 245 (2008), no. 5, 1167–1184.
   5. Bridges, Thomas J. Degenerate relative equilibria, curvature of the momentum map, and homoclinic bifurcation. J. Differential Equations 244 (2008), no. 7, 1629–1674.
   6. Zhang, Xiang . Analytic normalization of analytic integrable systems and the embedding flows. J. Differential Equations 244 (2008), no. 5, 1080–1092.
   7. Garay, M. D. Analytic geometry and semi-classical analysis. Tr. Mat. Inst. Steklova 259 (2007), Anal. i Osob. Ch. 2, 39–63; translation in Proc. Steklov Inst. Math. 259 (2007), 35–59.
   8. San Vũ Ngoc, Symplectic techniques for semiclassical completely integrable systems. Topological methods in the theory of integrable systems, 241–270, Camb. Sci. Publ., Cambridge, 2006.
   9. Sanyal, Amit K. ; Bloch, Anthony ; McClamroch, N. Harris . Dynamics of multibody systems in planar motion in a central gravitational field. Dyn. Syst. 19 (2004), no. 4, 303–343.
   10. ^ Kappeler, T. ; Lohrmann, P. ; Topalov, P. ; Zung, N. T. Birkhoff coordinates for the focusing NLS equation. Comm. Math. Phys. 285 (2009), no. 3, 1087–1107.
   11. ^ Monnier, Philippe ; Zung, Nguyen Tien . Normal forms of vector fields on Poisson manifolds. Ann. Math. Blaise Pascal 13 (2006), no. 2, 349–380.
   12. ^ Nguyen Tien Zung, Torus actions and integrable systems. In: Topological methods in the theory of integrable systems, Cambridge Sci. Publ. (2006).
   13. ^ Miranda, Eva ; Nguyen Tien Zung . Equivariant normal form for nondegenerate singular orbits of integrable Hamiltonian systems. Ann. Sci. École Norm. Sup. (4) 37 (2004), no. 6, 819–839.
   14. ^ Nguyen Tien Zung, Convergence versus integrability in Poincaré-Dulac normal form, Math. Res. Lett. (2002)
8. Proper groupoids and momentum maps: linearization, affinity, and convexity. Ann. Sci. École Norm. Sup. (4) 39 (2006), no. 5, 841–869.
   1. Trentinaglia, Giorgio . Tannaka duality for proper Lie groupoids. J. Pure Appl. Algebra 214 (2010), no. 6, 750–768.
   2. G. Trentinaglia, On the role of effective representations of Lie groupoids, Advances Math. (2010).
   3. J Ebert, J Giansiracusa, Pontrjagin–Thom maps and the homology of the moduli stack of stable curves, Mathematische Annalen (2010)
   4. Weinstein, Alan . The volume of a differentiable stack. Lett. Math. Phys. 90 (2009), no. 1-3, 353–371.
   5. Fernandes, Rui Loja ; Ortega, Juan-Pablo ; Ratiu, Tudor S. The momentum map in Poisson geometry. Amer. J. Math. 131 (2009), no. 5, 1261–1310.
   6. Rainer, Armin . Orbit projections of proper Lie groupoids as fibrations. Czechoslovak Math. J. 59(134) (2009), no. 3, 591–594.
   7. Richard Hepworth, Vector fields and flows on differentiable stacks, Theory and Applications of Categories, 22 (2009), No. 21, 542-587.
   8. Noohi, Behrang . Fundamental groups of topological stacks with the slice property. Algebr. Geom. Topol. 8 (2008), no. 3, 1333–1370.
   9. Henrique Bursztyn, Generalizing symmetries in symplectic geometry, Matematica Contemporanea, Vol 28 (2005), 111-132.
   10. M Crainic, RL Fernandes, Rigidity and flexibility in Poisson geometry, Travaux Mathématiques XVI (2005), Univ. Luxembourg, 53–68.
   11. Ping Xu, Momentum maps and Morita equivalence, J. Diff. Geom. 67 (2004), No. 2, 289–333.
   12. ^ Nguyen Tien Zung, Torus actions and integrable systems. In: Topological methods in the theory of integrable systems, Cambridge Sci. Publ. (2006).
9. (With A. T. Fomenko) Topological classification of integrable nondegenerate Hamiltonians on the isoenergy three-dimensional sphere. Topological classification of integrable systems, 267–296, Adv. Soviet Math., 6, Amer. Math. Soc., Providence, RI, 1991.
   1. Cordero, Alicia ; Martínez Alfaro, José ; Vindel, Pura . Bott integrable Hamiltonian systems on $S^2\times S^1$. Discrete Contin. Dyn. Syst. 22 (2008), no. 3, 587–604.
   2. Ghrist, Robert ; Kin, Eiko . Flowlines transverse to knot and link fibrations. Pacific J. Math. 217 (2004), no. 1, 61–86.
   3. Kidambi, Rangachari ; Newton, Paul K. Streamline topologies for integrable vortex motion on a sphere. Phys. D 140 (2000), no. 1-2, 95–125.
   4. Etnyre, John ; Ghrist, Robert . Contact topology and hydrodynamics. I. Beltrami fields and the Seifert conjecture. Nonlinearity 13 (2000), no. 2, 441–458.
   5. Campos, B. ; Martínez Alfaro, J. ; Vindel, P. Bifurcations of links of periodic orbits in non-singular Morse-Smale systems with a rotational symmetry on $S^3$. Topology Appl. 102 (2000), no. 3, 279–295.
   6. * Ouazzani-T. H, A.; Dekkaki, S.; Kharbach, J.; Ouazzani-Jamil, M. Bifurcation sets of the motion of a heavy rigid body around a fixed point in Goryatchev-Tchaplygin case. Nuovo Cimento Soc. Ital. Fis. B (12) 115 (2000), no. 10, 1175–1193.
   7. ** J. Etnyre, R. Ghrist, Stratified integrals and unknots in inviscid flows. Geometry and topology in dynamics (Winston-Salem, NC, 1998/San Antonio, TX, 1999), 99–111, Contemp. Math., 246, Amer. Math. Soc., Providence, RI, 1999.
   8. ** R. Ghrist, Chaotic knots and wild dynamics. Knot theory and its applications. Chaos Solitons Fractals 9 (1998), no. 4-5, 583–598.
   9. ** AV Bolsinov, AT Fomenko, Application of classification theory for integrable Hamiltonian systems to geodesic flows on 2-sphere and 2-torus and to the description of the topological structure of momentum mapping near singular points, Journal of Mathematical Sciences, 78 (1996), No. 5.
   10. ** V.V. Kalashnikov, On genericity of integrable Hamiltonian systems of Bott type, Math. Sbornik 81 (1995)n No. 1.
   11. ** AV Bolsinov, AT Fomenko, Orbital classification of integrable Hamiltonian systems. Izvestya Mat. (1995).
   12. ** AV Bolsinov, VV Kozlov, AT Fomenko, The Maupertuis principle and geodesic flows on the sphere arising from integrable cases in the dynamics of a rigid body, Russian Math. Surveys 50 (1995), 473–501.
10. On the general position property of simple Bott integrals. (Russian) Uspekhi Mat. Nauk 45 (1990), no. 4(274), 161–162; translation in Russian Math. Surveys 45 (1990), no. 4, 179–180
    1. AV Bolsinov and AA Oshemkov, Singularities of integrable Hamiltonian systems. Topological methods in the theory of integrable Hamiltonian systems, 1–67, Cambridge Sci. Publ., 2006.
    2. ** V.V. Kalashnikov, Generic integrable Hamiltonian systems on a four-dimensional symplectic manifold, Izv. Math. 62 (1998), no. 2, 261-285.
    3. ** А. В. Болсинов, А. Т. Фоменко , Траекторные инварианты интегрируемых гамильтоновых систем. Случай простых систем. Траекторная классификация систем типа Эйлера в динамике твердого тела, Известия Российской академии наук. Серия математическая, 1995, 59, 65–102.
    4. ** A.V. Bolsinov,  A.T. Fomenko, Trajectory equivalence of integrable Hamiltonian systems with two degrees of freedom. Classification theorem. II, Russian Acad. Sci. Sb. Math. 82 (1995), no. 1, 21–63.
    5. ** A.V. Bolsinov,  A.T. Fomenko, Trajectory equivalence of integrable Hamiltonian systems with two degrees of freedom. Classification theorem. I. (Russian) Mat. Sb. 185 (1994), no. 4,27–80; translation in Russian Acad. Sci. Sb. Math. 81 (1995), no. 2, 421–465.
    6. ** V.V. Kalashnikov, On the generic character of Bott integrable Hamiltonian systems. (Russian) Mat. Sb. 185 (1994), no. 1, 107–120; translation in Russian Acad. Sci. Sb. Math. 81 (1995), no. 1, 87–99.
    7. ** V. V. Kalashnikov, “The Bott property and the property of general position of integrable Hamiltonian systems”, Russian Math. Surveys, 48:6 (1993), 159–160
    8. ** AT Fomenko, A bordism theory for integrable nondegenerate Hamiltonian systems with two degrees of freedom. Mathematics of USSR – Izvestiya 39 (1992), No. 1, 731–759.
    9. ^ Nguyen Tien Zung, Torus actions and integrable systems. In: Topological methods in the theory of integrable systems, Cambridge Sci. Publ. (2006).
    10. ^** Nguyen Tien Zung, Symplectic topology of integrable Hamiltonian systems I: Arnold-Liouville with singularities, Compositio Math. (1996).
    11. ^** Nguyen Tien Zung, “The complexity of integrable Hamiltonian systems on a prescribed three-dimensional constant-energy submanifold”, Russian Acad. Sci. Sb. Math., 75:2 (1993), 507–533
    12. ^** Nguyen Tien Zung, A. T. Fomenko, “Topological classification of integrable non-degenerate Hamiltonians on a constant energy three-dimensional sphere”, Russian Math. Surveys, 45:6 (1990), 109–135
11. Another note on focus-focus singularities. Lett. Math. Phys. 60 (2002), no. 1, 87–99.
    1. K. Efstathiou, DA Sadovskii, Normalization and global analysis of perturbations of the hydrogen atom, Reviews of Modern Physics (2010).
    2. Nekhoroshev, N. N. Fractional monodromy in the case of arbitrary resonances. (Russian) Mat. Sb. 198 (2007), no. 3, 91–136; translation in Sb. Math. 198 (2007), no. 3-4, 383–424
    3. Aksitov, R. I. Permutations of tori in integrable Hamiltonian systems and spectral series of pseudodifferential operators.(Russian) Mat. Zametki 81 (2007), no. 2, 174–183; translation in Math. Notes 81 (2007), no. 1-2, 156–163
    4. Vũ Ng\d oc, San . Moment polytopes for symplectic manifolds with monodromy. Adv. Math. 208 (2007), no. 2, 909–934.
    5. AV Bolsinov and AA Oshemkov, Singularities of integrable Hamiltonian systems. Topological methods in the theory of integrable Hamiltonian systems, 1–67, Cambridge Sci. Publ., 2006.
    6. Nekhoroshev, Nikolaí N. ; Sadovskií, Dmitrií A. ; Zhilinskií, Boris I. Fractional Hamiltonian monodromy. Ann. Henri Poincaré 7 (2006), no. 6, 1099–1211.
    7. * DA Sadovskii, BI Zhilinskii, Quantum monodromy and its generalizations and molecular manifestations, Molecular physics, 104 (2006), 2595–2615.
    8. AV Bolsinov, AA Oshemkov, Singularities in integrable Hamitlonian systems, in: Topological methods in the theory of integrable systems, 1–67, Cambridge Sci. Publ. (2006).
    9. Zhilinskii, B. Interpretation of quantum Hamiltonian monodromy in terms of lattice defects. Acta Appl. Math. 87 (2005), no. 1-3, 281–307.
    10. Giacobbe, A. ; Cushman, R. H. ; Sadovskií, D. A. ; Zhilinskií, B. I. Monodromy of the quantum $1:1:2$ resonant swing spring. J. Math. Phys. 45 (2004), no. 12, 5076–5100.
    11. ^ Nguyen Tien Zung, Torus actions and integrable systems. In: Topological methods in the theory of integrable systems, Cambridge Sci. Publ. (2006).
12. (With J-P Dufour) Nondegeneracy of the Lie algebra $\germ a\germ f\germ f(n)$. C. R. Math. Acad. Sci. Paris 335 (2002), no. 12, 1043–1046.
    1. Cruz, I. ; Fardilha, T. On sufficient and necessary conditions for linearity of the transverse Poisson structure. J. Geom. Phys. 60 (2010), no. 3, 543–551.
    2. L. Stolovitch, “Rigidity of Poisson Structures”, Особенности и приложения, Сборник статей, Тр. МИАН, 267, МАИК, М., 2009, 266–279. (Proceedings of the Steklov Institute of Mathematics).
    3. Andrada, A. ; Barberis, M. L. ; Ovando, G. Lie bialgebras of complex type and associated Poisson Lie groups. J. Geom. Phys. 58 (2008), no. 10, 1310–1328.
    4. Boyom, Michel Nguiffo . KV-cohomology of Koszul-Vinberg algebroids and Poisson manifolds. Internat. J. Math. 16 (2005), no. 9, 1033–1061.
    5. Bordemann, M. ; Makhlouf, A. ; Petit, T. Déformation par quantification et rigidité des algèbres enveloppantes. J. Algebra 285 (2005), no. 2, 623–648.
    6. Vorobjev, Yurii Poisson equivalence over a symplectic leaf. Quantum algebras and Poisson geometry in mathematical physics, 241–277, Amer. Math. Soc. Transl. Ser. 2, 216, Amer. Math. Soc., Providence, RI, 2005.
    7. Fernandes, Rui Loja ; Monnier, Philippe . Linearization of Poisson brackets. Lett. Math. Phys. 69 (2004), 89–114.
    8. Stolovitch, Laurent . Sur les structures de Poisson singulières. Ergodic Theory Dynam. Systems 24 (2004), no. 5, 1833–1863.
    9. ^ Monnier, Philippe ; Zung, Nguyen Tien . Levi decomposition for smooth Poisson structures. J. Differential Geom. 68 (2004), no. 2, 347–395.
    10. ^ Zung, Nguyen Tien . Levi decomposition of analytic Poisson structures and Lie algebroids. Topology 42 (2003), no. 6, 1403–1420.
13. (With Eva Miranda) Equivariant normal form for nondegenerate singular orbits of integrable Hamiltonian systems. Ann. Sci. École Norm. Sup. (4) 37 (2004), no. 6, 819–839.
    1. А. В. Болсинов, А. В. Борисов, И. С. Мамаев, “Топология и устойчивость интегрируемых систем”, УМН, 65:2(392) (2010), 71–132
    2. Ito, Hidekazu . Birkhoff normalization and superintegrability of Hamiltonian systems. Ergodic Theory Dynam. Systems 29 (2009), no. 6, 1853–1880.
    3. Pelayo, Alvaro ; Vũ Ng\d oc, San . Semitoric integrable systems on symplectic 4-manifolds. Invent. Math. 177 (2009), no. 3, 571–597.
    4. Castaño Bernard, Ricardo ; Matessi, Diego . Lagrangian 3-torus fibrations. J. Differential Geom. 81 (2009), no. 3, 483–573.
    5. HR Dullin, S Vu Ngoc, Symplectic invariant near hyperbolic-hyperbolic singular points, Regular and Chaotic Dynamics, 12 (2007), 689–716.
    6. AV Bolsinov and AA Oshemkov, Singularities of integrable Hamiltonian systems. Topological methods in the theory of integrable Hamiltonian systems, 1–67, Cambridge Sci. Publ., 2006.
    7. San Vũ Ngoc, Symplectic techniques for semiclassical completely integrable systems. Topological methods in the theory of integrable systems, 241–270, Camb. Sci. Publ., Cambridge, 2006.
    8. Foxman, J. A. ; Robbins, J. M. The Maslov index and nondegenerate singularities of integrable systems. Nonlinearity 18 (2005), no. 6, 2775–2794.
    9. ^ Nguyen Tien Zung, Kolmogorov condition near hyperbolic singularities of integrable Hamiltonian systems, Regular Chaotic Dynamics (2007).
14. Torus actions and integrable systems. Topological methods in the theory of integrable systems, 289–328, Camb. Sci. Publ., Cambridge, 2006.
    1. Božidar Jovanović, Integrability of invariant geodesic flows on n-symmetric spaces, Annals of Global Analysis and Geometry (2010).
    2. Ito, Hidekazu . Birkhoff normalization and superintegrability of Hamiltonian systems. Ergodic Theory Dynam. Systems 29 (2009), no. 6, 1853–1880.
    3. S. Hochgerner, Singular cotangent bundle reduction \& spin Calogero-Moser systems. (English summary) Differential Geom. Appl. 26 (2008), no. 2, 169–192.
    4. Fassò, Francesco; Giacobbe, Andrea Geometry of invariant tori of certain integrable systems with symmetry and an application to a nonholonomic system. SIGMA Symmetry Integrability Geom. Methods Appl. 3 (2007), Paper 051, 12 pp.
    5. Božidar Jovanović, Partial reductions of Hamiltonian flows and Hess–Appel’rot systems on SO(n), Nonlinearity 20 (2007), No. 2.
    6. AV Bolsinov and AA Oshemkov, Singularities of integrable Hamiltonian systems. Topological methods in the theory of integrable Hamiltonian systems, 1–67, Cambridge Sci. Publ., 2006.
    7. ^ Ph. Monnier and NT Zung, Normal forms of vector fields on Poisson manifolds, Ann. Math. Blaise Pascal 13 (2006), 349–380.
15. Decomposition of nondegenerate singularities of integrable Hamiltonian systems. Lett. Math. Phys. 33 (1995), no. 3, 187–193.
    1. K. Efstathiou, DA Sadovskii, Normalization and global analysis of perturbations of the hydrogen atom, Reviews of Modern Physics (2010).
    2. Morozov, P. V. Topology of Liouville foliations of cases of Steklov and Sokolov integrability of the Kirchhoff equations.(Russian) Mat. Sb. 195 (2004), no. 3, 69–114; translation in Sb. Math. 195 (2004), no. 3-4, 369–412.
    3. Bolsinov, A. V. ; Rikhter, P. ; Fomenko, A. T. The method of circular molecules and the topology of the Kovalevskaya top.(Russian) Mat. Sb. 191 (2000), no. 2, 3–42; translation in Sb. Math. 191 (2000), no. 1-2, 151–188
    4. ** YA Brailov, Algebraic aspects of classification of singularities of hamiltonian systems, Regular Chaotic Dynamics 4 (1999), 30–34.
    5. M. Kogan, On completely integrable systems with local torus actions. Ann. Global Anal. Geom. 15 (1997), no. 6, 543–553.
    6. ^** Tit Bau and Nguyen Tien Zung, Singularities of integrable and near-integrable Hamiltonian systems, J. Nonlinear Science (1997).
    7. ^** Nguyen Tien Zung, Symplectic topology of integrable Hamiltonian systems, I: Arnold-Liouville with singularities, Compositio Math. (1996).
16. A note on degenerate corank-one singularities of integrable Hamiltonian systems. Comment. Math. Helv. 75 (2000), no. 2, 271–283.
    1. M. Radnovic and V. Rom-Kedar, Foliations of isoenergy surfaces and singularities of curves, Reg. Chaotic. Dynamics, 13 (2008), 645–668.
    2. Morozov, P. V. Topology of Liouville foliations of cases of Steklov and Sokolov integrability of the Kirchhoff equations.(Russian) Mat. Sb. 195 (2004), no. 3, 69–114; translation in Sb. Math. 195 (2004), no. 3-4, 369–412
    3. Colin De Verdière, Yves . Singular Lagrangian manifolds and semiclassical analysis. Duke Math. J. 116 (2003), no. 2, 263–298.
    4. ^ Miranda, Eva ; Nguyen Tien Zung . Equivariant normal form for nondegenerate singular orbits of integrable Hamiltonian systems. Ann. Sci. École Norm. Sup. (4) 37 (2004), no. 6, 819–839.
    5. ^ Nguyen Tien Zung . Symplectic topology of integrable Hamiltonian systems. II. Topological classification. Compositio Math. 138 (2003), no. 2, 125–156.
    6. ^ Nguyen Tien Zung . Actions toriques et groupes d’automorphismes de singularités des systèmes dynamiques intégrables. C. R. Math. Acad. Sci. Paris 336 (2003), no. 12, 1015–1020.
17. Levi decomposition of analytic Poisson structures and Lie algebroids. Topology 42 (2003), no. 6, 1403–1420.
    1. Vorobjev, Yurii Poisson equivalence over a symplectic leaf. Quantum algebras and Poisson geometry in mathematical physics, 241–277, Amer. Math. Soc. Transl. Ser. 2, 216, Amer. Math. Soc., Providence, RI, 2005.
    2. Fernandes, Rui Loja ; Monnier, Philippe . Linearization of Poisson brackets. Lett. Math. Phys. 69 (2004), 89–114.
    3. Stolovitch, Laurent . Sur les structures de Poisson singulières. Ergodic Theory Dynam. Systems 24 (2004), no. 5, 1833–1863.
    4. ^ Zung, Nguyen Tien . Proper groupoids and momentum maps: linearization, affinity, and convexity. Ann. Sci. École Norm. Sup. (4) 39 (2006), no. 5, 841–869.
    5. ^ Monnier, Philippe ; Zung, Nguyen Tien . Levi decomposition for smooth Poisson structures. J. Differential Geom. 68 (2004), no. 2, 347–395.
    6. ^ Dufour, Jean-Paul ; Zung, Nguyen Tien . Nondegeneracy of the Lie algebra $\germ a\germ f\germ f(n)$. C. R. Math. Acad. Sci. Paris 335 (2002), no. 12, 1043–1046.
18. (With A.T. Fomenko) Topological classification of integrable nondegenerate Hamiltonians on a constant energy three-dimensional sphere. (Russian) Uspekhi Mat. Nauk 45 (1990), no. 6(276), 91–111, 189; translation in Russian Math. Surveys 45 (1990), no. 6, 109–135
    1. Campos, B.; Vindel, P. Graphs of NMS flows on $S^3$ with knotted saddle orbits and no heteroclinic trajectories Acta Math. Sin. (Engl. Ser.) 23 (2007), no. 12, 2213–2224.
    2. ** K.N. Mishachev, Hamiltonian links in three-dimensional manifolds. Izv. Math. 59 (1995), no. 6, 1193–1205.
    3. ** L. Gavrilov & M. Ouazzani-Jamil & R. Caboz, Bifurcation diagrams and Fomenko’s surgery on Liouville tori of the Kolossoff potential $U=rho+(1/rho)-kcosphi$, Ann. Sci. École Norm. Sup. (4) 26 (1993), no. 5, 545–564
    4. ** VV Kalashnikov, Geometric description of minimax Fomenko invariants of integrable Hamiltonian systems on S3, RP3, S1 X S2, T3, Russian Math. Surveys 46 (1991), No. 4, 177.
    5. ^** Nguyen Tien Zung, L. S. Polyakova, E. N. Selivanova, “Topological Classification of Integrable Geodesic Flows on Orientable Two-Dimensional Riemannian Manifolds with Additional Integral Depending on Momenta Linearly or Quadratically”, Funct. Anal. Appl., 27:3 (1993), 186–196
    6. ^** Nguyen Tien Zung, “The complexity of integrable Hamiltonian systems on a prescribed three-dimensional constant-energy submanifold”, Russian Acad. Sci. Sb. Math., 75:2 (1993), 507–533
19. Kolmogorov condition for integrable systems with focus-focus singularities. Phys. Lett. A 215 (1996), no. 1-2, 40–44.
    1. Broer, Henk W. ; Hanßmann, Heinz ; Hoo, Jun . The quasi-periodic Hamiltonian Hopf bifurcation. Nonlinearity 20 (2007), no. 2, 417–460.
    2. Dullin, Holger R. ; Vũ Ng\d oc, San . Vanishing twist near focus-focus points. Nonlinearity 17 (2004), no. 5, 1777–1785.
    3. Rink, Bob . A Cantor set of tori with monodromy near a focus-focus singularity. Nonlinearity 17 (2004), no. 1, 347–356.
    4. Rink, B. Direction-reversing traveling waves in the even Fermi-Pasta-Ulam lattice. J. Nonlinear Sci. 12 (2002), no. 5, 479–504.
    5. ^** Tit Bau and Nguyen Tien Zung, Singularities of integrable and near-integrable Hamiltonian systems, J. Nonlinear Science (1997).
20. Singularities of integrable geodesic flows on multidimensional torus and sphere. J. Geom. Phys. 18 (1996), no. 2, 147–162.
    1. Davison, Chris M. ; Dullin, Holger R. ; Bolsinov, Alexey V. Geodesics on the ellipsoid and monodromy. J. Geom. Phys. 57 (2007), no. 12, 2437–2454.
    2. Davison, Chris; Dullin, Holger. Geodesic flow on three-dimensional ellipsoids with equal semi-axes, Regular Chaotic Dynamics, 12 (2007), 172–197.
    3. Colin de Verdière, Yves ; Vũ Ng\d oc, San . Singular Bohr-Sommerfeld rules for 2D integrable systems. Ann. Sci. École Norm. Sup. (4) 36 (2003), no. 1, 1–55.
    4. ** Ch. Médan, Degenerate invariant manifolds of some completely integrable systems, Math. Zeitschrift 232 (1999), 665–689.
    5. ** Ch. Médan, On critical level sets of some two degrees of freedom integrable Hamiltonian systems. Canad. J. Math. 50 (1998), no. 1, 134–151.
21. (With Ph. Monnier) Levi decomposition for smooth Poisson structures. J. Differential Geom. 68 (2004), no. 2, 347–395.
    1. Bordemann, M. ; Makhlouf, A. ; Petit, T. Déformation par quantification et rigidité des algèbres enveloppantes. J. Algebra 285 (2005), no. 2, 623–648.
    2. Fernandes, Rui Loja ; Monnier, Philippe . Linearization of Poisson brackets. Lett. Math. Phys. 69 (2004), 89–114.
    3. ^ Zung, Nguyen Tien . Proper groupoids and momentum maps: linearization, affinity, and convexity. Ann. Sci. École Norm. Sup. (4) 39 (2006), no. 5, 841–869.
    4. ^ Dufour, Jean-Paul ; Zung, Nguyen Tien . Nondegeneracy of the Lie algebra $\germ a\germ f\germ f(n)$. C. R. Math. Acad. Sci. Paris 335 (2002), no. 12, 1043–1046.
22. (With Lada Polyakova and Elena Selivanova) Topological classification of integrable geodesic flows with an additional integral that is quadratic or linear in the momenta on two-dimensional orientable Riemannian manifolds. (Russian) Funktsional. Anal. i Prilozhen. 27 (1993), no. 3, 42–56, 95.
    1. Colin de Verdière, Yves ; Vũ Ng\d oc, San . Singular Bohr-Sommerfeld rules for 2D integrable systems. Ann. Sci. École Norm. Sup. (4) 36 (2003), no. 1, 1–55.
    2. ** A.V. Bolsinov,  V.S Matveev, A.T. Fomenko, Two-dimensional Riemannian metrics with an integrable geodesic flow. Local and global geometries. Sb. Math. 189 (1998), no. 9-10, 1441–1466.
    3. ** V.V. Kalashnikov, Topological classification of quadratic-integrable geodesic flows on a 2-dimensional torus, Russian Math. Surv. 50 (1995), no. 1, 200-201.
    4. ** P.M. Bleher, D.V. Kosygin, Ya.G. Sinai, Distribution of energy levels of quantum free particle on the Liouville surface and trace formulae, Comm. Math. Phys. 170 (1995), no. 2, 375–403.
23. A topological classification of integrable Hamiltonian systems. Séminaire Gaston Darboux de Géométrie et Topologie Différentielle, 1994–1995 (Montpellier), iv, 43–54, Univ. Montpellier II, Montpellier, 1995.
    1. Vũ Ng\d oc, San . On semi-global invariants for focus-focus singularities. Topology 42 (2003), no. 2, 365–380.
    2. Vũ Ng\d oc, San . Quantum monodromy in integrable systems. Comm. Math. Phys. 203 (1999), no. 2, 465–479.
    3. ^ Nguyen Tien Zung . Symplectic topology of integrable Hamiltonian systems. II. Topological classification. Compositio Math. 138 (2003), no. 2, 125–156.
24. (With Ph. Monnier) Normal forms of vector fields on Poisson manifolds. Ann. Math. Blaise Pascal 13 (2006), no. 2, 349–380.
    1. Khesin, Boris ; Tabachnikov, Serge . Pseudo-Riemannian geodesics and billiards. Adv. Math. 221 (2009), no. 4, 1364–1396.
    2. Miranda, Eva ; Zung, Nguyen Tien . A note on equivariant normal forms of Poisson structures. Math. Res. Lett. 13 (2006), no. 5-6, 1001–1012.
25. (With Tit Bau) Singularities of integrable and near-integrable Hamiltonian systems. J. Nonlinear Sci. 7 (1997), no. 1, 1–7.
    1. M. Radnovic and V. Rom-Kedar, Foliations of isoenergy surfaces and singularities of curves, Reg. Chaotic. Dynamics, 13 (2008), 645–668.
    2. ^ Nguyen Tien Zung, A note on corank-one singularities of integrable Hamiltonian systems, Commentarii Math. Helv. 75 (2000), 271–283
26. (With Th. Kappeler, P. Topalov, P. Lohrmann) Birkhoff coordinates for the focusing NLS equation. Comm. Math. Phys. 285 (2009), no. 3, 1087–1107.
    1. Kappeler, T.(CH-ZRCH); Serier, F.(F-ECL-ICJ); Topalov, P.(1-NORE) On the characterization of the smoothness of skew-adjoint potentials in periodic Dirac operators. (English summary) J. Funct. Anal. 256 (2009), no. 7, 2069–2112.
27. On the complexity of integrable Hamiltonian systems on three-dimensional isoenergy submanifolds. Topological classification of integrable systems, 229–255, Adv. Soviet Math., 6, Amer. Math. Soc., Providence, RI, 1991.
    1. ** AV Bolsinov, VV Kozlov, AT Fomenko, The Maupertuis principle and geodesic flows on the sphere arising from integrable cases in the dynamics of a rigid body, Russian Math. Surveys 50 (1995), 473–501.
28. Complexity of integrable Hamiltonian systems on a given three-dimensional iso-energy submanifold. (Russian) Mat. Sb. 183 (1992), no. 4, 87–117; translation in Russian Acad. Sci. Sb. Math. 75 (1993), no. 2, 507–533
    1. Cordero, Alicia; Martínez Alfaro, José; Vindel, Pura Bott integrable Hamiltonian systems on $S^2\times S^1$. Discrete Contin. Dyn. Syst. 22 (2008), no. 3, 587–604.
29. Actions toriques et groupes d’automorphismes de singularités des systèmes dynamiques intégrables. C. R. Math. Acad. Sci. Paris 336 (2003), no. 12, 1015–1020.
    1. ^ Nguyen Tien Zung, Torus actions and integrable systems. Topological methods in the theory of integrable systems, 289–328, Camb. Sci. Publ., Cambridge, 2006.
30. (With Eva Miranda) A note on equivariant normal forms of Poisson structures. Math. Res. Lett. 13 (2006), no. 5-6, 1001–1012.
    1. A. Bouaziz,  Sur les distributions covariantes dans les algèbres de Lie réductives, J. Functional Analysis, 257 (2009), Issue 10, 3203-3217.
31. (with Lada Polyakova)A topological classification of integrable geodesic flows on the two-dimensional sphere with an additional integral quadratic in the momenta. J. Nonlinear Sci. 3 (1993), no. 1, 85–108.
    1. ** AV Bolsinov, VV Kozlov, AT Fomenko, The Maupertuis principle and geodesic flows on the sphere arising from integrable cases in the dynamics of a rigid body, Russian Math. Surveys 50 (1995), 473–501.
32. Topological invariants of integrable geodesic flows on a multi-dimensional torus and sphere. (Russian) Trudy Mat. Inst. Steklov. 205 (1994), 73–90; translation in Proc. Steklov Inst. Math. 1995, no. 4 (205), 63–78
    1. ** A. V. Bolsinov, V. S. Matveev, A. T. Fomenko, “Two-dimensional Riemannian metrics with integrable geodesic flows. Local and global geometry”, Mat. Sb., 189:10 (1998), 5–32
33. Investigation of generic properties of simple Bott integrals. (Russian) Trudy Sem. Vektor. Tenzor. Anal. No. 24 (1991), 133–140.
34. Kolmogorov condition near hyperbolic singularities of integrable Hamiltonian systems. Regul. Chaotic Dyn. 12 (2007), no. 6, 680–688.
35. (With J-P Dufour)Normal forms of Poisson structures. Lectures on Poisson Geometry – Proceedings of ICTP Summer School 2005 (T Ratiu, A Weinstein, NT Zung eds). Geometry & Topology Monographs Vol. 18 (2010).

Monographs that cited my work:

1. M. Hamilton, Locally Toric Manifolds and Singular Bohr-Sommerfeld Leaves, Memoirs of the AMS, 2010.
2. H. Hanssmann, Local and semi-local bifurcations in Hamiltonian systems, Springer, 2007, 237 pages.
3. Stefan Waldman, Poisson-geometrie und Deformationsquatisierung, Springer (2007), 612 pages.
4. K. Efstathiou, Metamorphoses of Hamiltonian Systems with Symmetries, Lecture Notes in Mathematics, Vol. 1864, Springer, 2005.
5. K. Mackenzie, General Theory of Lie Groupoids and Lie Algebroids, Cambridge University Press, 2005.
6. Mark Adler, Pierre van Moerbeke, Pol Vanhaecke, Algebraic integrability, Painlevé geometry and Lie algebras, Springer, 2004, 483 pages.
7. A.V. Bolsinov, A.T. Fomenko, Integrable Hamiltonian systems. Geometry, topology, classification, Chapman & Hall, 2004, 730 pp.
8. J.-P. Ortega, T. Ratiu, Momentum maps and Hamiltonian reduction, Progress in Mathematics, Vol. 222, Birkhauser, 2004.
9. T. Kappeler, J. Pöschel, KdV and KAM, Springer, 2003.
10. Paul K. Newton, The N-vortex problem, Springer (2001), 415 pages.
11. P. Vanhaecke, Integrable systems in the realm  of algebraic geometry. Lecture Notes in Mathematics, Vol. 1638, Second Edition, 2001.
12. A.V. Bolsinov, A.T. Fomenko, Integrable geodesic flows on two-dimensional surfaces, Kluwer Boston, 2000, 322 pp.
13. R. Ghrist, Ph. Holmes, M. Sullivan, Knots and links in three-dimensional flows. Lecture Notes in Mathematics, Vol. 1654, x+208 pp., 1997.
14. M. Audin, Spinning tops. A course on integrable systems, Cambridge Studies in Advanced Mathematics, 51, 1996, viii+139 pp.
15. A.T. Fomenko, Symplectic geometry, 2nd edition, CRC press (1995), 467 pages.

Some other references that cited my work (they are not in the above lists, because either they are not indexed by MathSciNet and ISI, or they cited my thesis or unpublished notes):

1. Eva Miranda, Symmetries and singularities in Hamiltonian systems, Journal of Physics: Conference Series 175 (2009).
2. Henk W. Broer, Heinz Hanßmann: Hamiltonian Perturbation Theory (and Transition to Chaos). 4515-4540. Encyclopedia of Complexity and Systems Science, Springer 2009.
3. Sebastien Walcher, Perturbative expansions, convergence of. 6760–6771. Encyclopedia of Complexity and Systems Science, Springer 2009.
4. X. Zhang, Analytic normalization of analytic integrable systems, Mathematical Models in engineering, biology and medecine, AIP Conference Proceedings, 1124 (2009), 342-348.
5. P. Cartier, Groupoides de Lie et leurs algébroides, Séminaire Bourbaki (2008).
6. SP Kasperczuk, On algebraic structure of dynamical systems, International Journal of Mathematical Models and Methods in Applied Sciences, 1 (2008), No. 2, 24–32.
7. Nabutada Nakanishi, Quadratic Nambu-Poisson structures, Differential Geometry and Applications, Proc. Conf.  in honour of Leonhard Euler, Olomouc, Auguts 2007, World Scientific (2008), 329-337.
8. Laurent Stolovitch, Normal form of holomorphic dynamical systems, in: Hamiltonian dynamical systems and applications, W. Craig ed., Springer (2008), 249-284.
9. Yu. Vorobiev, Averaging of Poisson structures, Geometric methods in Physics, AIP Conference proceedings, 1079 (2008), 235-240.
10. OM Dragulete, Some applications of symmetries in geometry and dynamical systems, PhD thesis, EPFL (2007).
11. R. Ghrist, On the contact topology and geometry of ideal fluids, Handbook of Mathematical Fluid Dynamics vol. IV (2007), 1-38.
12. R. Ghrist, Braids and differential equations, Proceedings ICM 2006.
13. H. Bursztyn and A. Weinstein, Poisson geometry and Morita equivalence, in: Poisson geometry, deformation quantization and group representations, S. Gutt et al eds, London Math. Soc., 2005.
14. R. Cushman et al., No polar coordinates, in: Geometric Mechanics and Symmetry: The Peyresq Lectures, edited by James Montaldi, Tudor S. Rațiu, London Mathematical Society (2005), pp 211-302.
15. A.V. Bolsinov & B. Jovanovic, Integrable geodesic flows on Riemannian manifolds: construction and obstructions, Contemporary Geometry and Related Topics (eds. N. Bokan, M. Djoric, Z. Rakic, A.T. Fomenko, J. Wess), World Scientific (2004), 57-103.
16. Henk W. Broer, Quasi-Periodicity in Dissipative and Conservative Systems, Proceedings of the Symposium Henri Poincar ́ (Brussels, 8-9 October 2004)
17. J Heinloth, Some notes on differentiable stacks, Mathematics Institute Seminars, Gottingen (Tschinkel ed.) 2004.
18. Masafumi Yoshino, WKB analysis and Poincaré for vector fields, Algebraic Analysis of Differential Equations (T. Aoki et al. eds),  in Honour of Takahiri Kawai, Springer, 2004, 335-253.
19. B Jovanovic, Some multidimensional integrable cases of nonholonomic rigid body dynamics, Regular Chaotic Dynamics (2003).
20. O. Vivolo, The mondromy of the Lagrange Top and the Picard-Lefschetz formula, J. Geometry and Physics 46 (2003), 99-124. (cites my thesis)
21. B Jovanovic, On the integrability of geodesic flows of submersion metrics, Lett. Math. Phys. (2002).
22. R. Ghrist, R. Komendarczyk, Toplological features of inviscid flows, An Introduction to the Geometry and Topology of Fluid Flows, R.L. Ricca ed., NATO ASI Series II Vol. 47, Kluwer, 183-202 (2001).
23. B.I. Zhilinskii, Qualitative features of quantum finite particle systems, Proceedings of Andronov memorial conference, Frontiers of Nonlinear Science, Nozhnii Novgorod (2001).
24. A.V. Bolsinov, V.S. Matveev, Integrable Hamiltonian systems: topological structure of saturated neighborhoods of nondegenerate singular points, in Tensor and Vector Analysis: geometry, mechanics and physics, ed. by Fomenko, Manturov and Trofimov, CRC Press (1998), 31-56.
25. R. Ibáñez, M. de León, J.C. Marrero, D. Martín de Diego, E. Padrón, Some generalizations of Poisson and Jacobi structures, Proceedings of the 1st International Meeting on Geometry and Topology (Braga, 1997), 119–130 (electronic), Cent. Mat. Univ. Minho, Braga, 1998.
26. V.S. Matveev, P. Topalov, Dual points of hyperbolic geodesics of square integrable geodesic flows on closed surfaces, Vestnik Moscow Univ. 60-62 (1998).

Citing authors:

1. Mark Adler
2. RI Aksitov
3. A Andrada
4. Michèle Audin
5. O Babelon
6. Amine Bahayou
7. ML Barberis
8. Larry Bates
9. Alberto Benvegnù
10. RC Bernard
11. PM Bleher
12. Anthony Bloch
13. AV Bolsinov
14. Martin Bordemann
15. AV Borisov
16. Mohamed Boucetta
17. A Bouaziz
18. Michel Nguiffo Boyom
19. Yu A Brailov
20. Thomas Bridge
21. Henk W. Broer
22. Henrique Bursztyn
23. Leo Butler
24. R Caboz
25. B Campos
26. L Cantini
27. Pierre Cartier
28. Guy Casale
29. R. Castaño-Bernard
30. Jian Chen
31. Hayato Chiba
32. Mark Child
33. CS Chu
34. S Codriansky
35. Yves Colin de Verdière
36. Alicia Cordero
37. Mircea Crasmareanu
38. SC Creaghs
39. I Cruz
40. Carlos Curras-Bosch
41. Richard Cushman
42. Pantelis Damianou
43. Chris Davison
44. F De Lucia
45. S Dekkaki
46. B Doucot
47. V Dragovic
48. OM Dragulete
49. JP Dufour
50. JJ Duistermaat
51. Holger Dullin
52. J Ebert
53. K Efstathiou
54. John Etnyre
55. T Fardilha
56. Francesco Fasso
57. F Faure
58. Yuri N Fedorov
59. RL Fernandes
60. Sebastian Ferrer
61. E Fiorani
62. AT Fomenko
63. J.A. Foxman
64. B Gajic
65. Mauricio Garay
66. Lubomir Gavrilov
67. Robert Ghrist
68. Andrea Giacobbe
69. J Giansiracusa
70. Ryushi Goto
71. G Goujvina
72. Janus Grabowski
73. Todor Gramchev
74. Partha Guha
75. Susana Gutiérrez-Romero
76. Mark Hamilton
77. MS Hansen
78. Heinz Hanssmann
79. J Heinloth
80. M Henkel
81. Richard Hepworth
82. Viktoria Heu
83. Pei-Ming Ho
84. Simon Hochgerner
85. Jun Hoo
86. Ru-Chuen Hou
87. Ph Holmesez-Romero
88. Cristina-Elena Hreţcanu
89. R Ibanez
90. Hidekazu Ito
91. Bozidar Jovanovic
92. Marc Joyeux
93. VV Kalashnikov
94. Thomas Kappeler
95. SP Kasperczuk
96. J Kharbach
97. Boris Khesin
98. Rangachari Kidambi
99. Ctirad Klimcik
100. M Kogan
101. R Komendarczyk
102. Maxim Kontsevich
103. NV Korovina
104. Yvette Kosmann-Schwarzbach
105. DV Kosygin
106. IN Kozin
107. VV Kozlov
108. BS Kruglikov
109. E Kudryavtseva
110. Sergey Kuksin
111. Camille Laurent-Gengoux
112. Sean Lawton
113. M de Léon,
114. LM Lerman
115. Qian Liu
116. Zhangju Liu
117. Philipp Lohrmann
118. OV Lukina
119. Andrzej J. Maciejewski
120. Kirill Mackenzie
121. A Makhlouf
122. G Marmo,
123. JC Marrero
124. M Martin de Diego
125. José Martines Alfaro
126. D Martinez Torres
127. D Matessi
128. Yutaka Matsuo
129. I Matveev
130. VS Matveev
131. Harris McClamroch
132. Ch. Médan
133. Piotr Mikrut
134. Eva Miranda
135. KN Mishachev
136. Pierre van Moerbeke
137. Philippe Monnier
138. C Mohr
139. PV Morozov
140. Nabutada Nakanishi
141. NN Nekhoroshev
142. Paul K. Newton
143. Behren Noohi
144. JP Ortega
145. G Ovando
146. M Ouazzani-Jamil
147. A Ouazzani-T. H.
148. E Padron
149. Jesus Palacian
150. Gabriel Paternain
151. Serge Pelap
152. Alvaro Pelayo
153. Galina Parelman
154. F Petalidou
155. T Petit
156. Anne Pichereau
157. Jurgen Poschel
158. Maria Przybylska
159. Milena Radnovic
160. A. Rainer
161. Jasmin Raissy
162. Tudor Ratiu
163. P Richter
164. Bob Rink
165. J.M. Robbins
166. RM Roberts
167. V Rom-Kedar
168. S Ross
169. Nicolas Roy
170. DA Sadovskii
171. Nicola Sansonetto
172. Amit Sanyal
173. M. Saralegi-Aranguren
174. G Sardanashvily
175. B Schaad
176. D Sepe
177. F Serier
178. MB Sevryuk
179. Yunhe Sheng
180. S Shiba
181. Ya G Sinai
182. Ivan Smith
183. Y Soibelman
184. Mauro Spera
185. Laurent Stolovitch
186. D Sugny
187. M Sullivan
188. M Symington
189. Serge Tabachnikov
190. F Takens
191. G Tanner
192. P Topalov
193. John Toth
194. T Trentinaglia
195. Ramona Tudoran
196. Razvan Tudoran
197. Ya L Umanskii
198. J Unterberger
199. Izu Vaisman
200. Pol Vanhaecke
201. Pura Vindel
202. AM Vinogradov
203. MM Vinogradov
204. Yuri Vorobjiev
205. S Vu Ngoc
206. Martin Vuk
207. Holger Waalkens
208. Aissa Wade
209. Sebastian Walcher
210. Stefan Waldman
211. Alan Weinstein
212. B Winnewisser
213. M Winnewisser
214. Robert Wolak
215. Ping Xu
216. Patricia Yanguas
217. Yingfei Yi
218. Masafumi Yoshino
219. Xiang Zhang
220. BI Zhilinskii
221. Mikhail Zhitomirskii