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Topalov, Petar Jordanov

Statistics Math-Net.Ru
Total publications: 16
Scientific articles: 16

Number of views:
This page:261
Abstract pages:2201
Full texts:812
References:323
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http://www.mathnet.ru/eng/person20993
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https://mathscinet.ams.org/mathscinet/MRAuthorID/357491

Publications in Math-Net.Ru
2014
1. T. Kappeler, A. M. Savchuk, P. Topalov, A. A. Shkalikov, “Interpolation of Nonlinear Maps”, Mat. Zametki, 96:6 (2014),  896–904  mathnet  mathscinet  zmath  elib; Math. Notes, 96:6 (2014), 957–964  isi  elib  scopus
2000
2. V. S. Matveev, P. J. Topalov, “Geodesic equivalence of metrics as a particular case of integrability of geodesic flows”, TMF, 123:2 (2000),  285–293  mathnet  mathscinet  zmath  elib; Theoret. and Math. Phys., 123:2 (2000), 651–658  isi
3. V. S. Matveev, P. J. Topalov, “Dynamical and Topological Methods in Theory of Geodesically Equivalent Metrics”, Zap. Nauchn. Sem. POMI, 266 (2000),  155–168  mathnet  mathscinet  zmath; J. Math. Sci. (N. Y.), 113:4 (2003), 629–636
1999
4. P. I. Topalov, “Tensor invariants of natural mechanical systems on compact surfaces and the corresponding integrals”, Mat. Zametki, 66:3 (1999),  417–430  mathnet  mathscinet  zmath; Math. Notes, 66:3 (1999), 337–347  isi
5. H. R. Dullin, V. S. Matveev, P. Ĭ. Topalov, “On Integrals of the Third Degree in Momenta”, Regul. Chaotic Dyn., 4:3 (1999),  35–44  mathnet  mathscinet  zmath
1998
6. V. S. Matveev, P. Ĭ. Topalov, “Geodesical equivalence and the Liouville integration of the geodesic flows”, Regul. Chaotic Dyn., 3:2 (1998),  30–45  mathnet  mathscinet  zmath
7. V. S. Matveev, P. Topalov, “A metric on a sphere that is geodesically equivalent to itself a metric of constant curvature is a metric of constant curvature”, Vestnik Moskov. Univ. Ser. 1. Mat. Mekh., 1998, 5,  53–55  mathnet  mathscinet  zmath
8. V. S. Matveev, P. Topalov, “Conjugate points of hyperbolic geodesics of square integrable geodesic flows on closed surfaces”, Vestnik Moskov. Univ. Ser. 1. Mat. Mekh., 1998, 1,  60–62  mathnet  zmath
1997
9. P. J. Topalov, “The Poincare Map in the Regular Neighbourhoods of the Liouville Critical Leaves of an Integrable Hamiltonian System”, Regul. Chaotic Dyn., 2:2 (1997),  79–86  mathnet  mathscinet  zmath
10. V. S. Matveev, P. J. Topalov, “Jacobi Vector Fields of Integrable Geodesic Flows”, Regul. Chaotic Dyn., 2:1 (1997),  103–116  mathnet  mathscinet  zmath
11. P. I. Topalov, “Tensor invariants of natural mechanical systems on compact surfaces, and the corresponding integrals”, Mat. Sb., 188:2 (1997),  137–157  mathnet  mathscinet  zmath; Sb. Math., 188:2 (1997), 307–326  isi  scopus
1996
12. P. I. Topalov, “Critical points of the rotation function of an integrable Hamiltonian system”, Uspekhi Mat. Nauk, 51:4(310) (1996),  147–148  mathnet  mathscinet  zmath; Russian Math. Surveys, 51:4 (1996), 752–753  isi  scopus
13. P. I. Topalov, “Computation of the fine Fomenko–Zieschang invariant for the main integrable cases of rigid body motion”, Mat. Sb., 187:3 (1996),  143–160  mathnet  mathscinet  zmath; Sb. Math., 187:3 (1996), 451–468  isi  scopus
1995
14. P. I. Topalov, “The action variable and the Poincaré Hamiltonian in a neighbourhood of the critical circle”, Uspekhi Mat. Nauk, 50:1(301) (1995),  213–214  mathnet  mathscinet  zmath; Russian Math. Surveys, 50:1 (1995), 216–217  isi
1994
15. P. I. Topalov, “The inclusion of the Klein bottles in the theory of the topological classification of Hamiltonian systems”, Uspekhi Mat. Nauk, 49:1(295) (1994),  227–228  mathnet  mathscinet  zmath; Russian Math. Surveys, 49:1 (1994), 248–250  isi
16. P. I. Topalov, “Homological properties of labels of the Fomenko–Zieschang invariant”, Trudy Mat. Inst. Steklov., 205 (1994),  164–171  mathnet  mathscinet  zmath; Proc. Steklov Inst. Math., 205 (1995), 151–156

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