Русский English Français
About HSE
Study
Research
News & Events

Quick links
About HSE → Faculty and staff → Sergey M. Natanzon
Sergey M. Natanzon
Contacts
Address: Room 310. 7 Vavilova Str. Moscow
Phone: +7 (495) 772-95-90 *4165
E-mail:
Download CV

Sergey M. Natanzon

Education and degrees

Doctor of science: V.A. Steklov Mathematical Institute of the Russian Academy of Sciences (defended in 2000, speciality: Geometry and Topology, thesis: Topology of moduli spaces of Riemann supersurfaces and real algebraic supercurves)
Candidate of science: Institute of Mathematics of the Siberian Branch of the USSR Academy of Sciences (defended in 1982, speciality: Geometry and Topology, thesis: Finite groups of homeomorphisms of surfaces, and real forms of complex algebraic curves)
Diploma: Lomonosov Moscow State University (graduated in 1971, faculty: mehaniko-mathematical, speciality: mathematics)
Postgraduate: Central Institute of Economics and Mathematics of the Academy of Sciences of the USSR (graduated in 1974, speciality: mathematics)

Publications

 full_lit_Nat-5.doc

2012

Миронов А.Д., A.Morozov, S.M. Natanzon
// Journal of Geometry and Physics, 2012. № 62. C. 148—155
[article]
Integrability of Hurwitz Partition Functions. I. Summary
A.Alexandrov, A.D.Mironov, A.Morozov, S.M. Natanzon
// Journal of Physics A: Mathematical and Theoretical, 2012. № 45. C. 10
[article]

2011

Complete set of cut-and-join operators in the Hurwitz-Kontsevich theory
Миронов А.Д., A.Yu.Morozov, S.M. Natanzon
// Theoretical and Mathematical Physics, 2011. Т. 166. № 1. C. 1—22
[article]
Felikson A., S.M. Natanzon
// Moscow Mathematical Journal, 2011. Т. 11. № 2. C. 231—258
[article] Text of the publication is located on other web site
Integrability properties of Hurwitz partition functions. II. Multiplication of cut-and-join operators and WDVV equations
Миронов А.Д., A.Morozov, S.M. Natanzon
// Journal of High Energy Physics, 2011. Т. 2011. № 11(097). C. 1—24
[article]
Felikson A., S.M. Natanzon
// Moscow Mathematical Journal, 2011. Т. 11. № 3. C. 505—519
[article] Text of the publication is located on other web site
Moduli spaces of Gorenstein Quasi-Homogeneous Surface Singularities
Натанзон С.М., Пратусевич А.
// Russian Mathematical Surveys, 2011. № 66:5(401). C. 1009—1010
[article]

2010

Cyclic foam topological field theories
// Journal of Geometry and Physics, 2010. Т. 60. № 6-8. C. 874—883
[article]
 GEOPHY1672_титул.pdf  5RefGuide.html Другие файлы...
Double pants decompositions of 2-surfaces
Simple Hurwitz numbers of a disk
// Functional Analysis and Its Applications, 2010. Т. 44. № 1. C. 44—58
[article]
Введение в пучки, расслоения и классы Черна
Москва: Московский центр непрерывного математического образования, 2010
[book]

2009

Higher Arf Functions and Moduli Space of Higher Spin Surfaces
S.M. Natanzon, Пратусевич А.
// Journal of Lie Theory, 2009. Т. 19. № 1. C. 107—148
[article]
Poincar\'{e}'s theorem for the modular group of real Riemann surfaces
S.M. Natanzon, Costa A.
// Differential Geometry and its Applications, 2009. Т. 27. № 5. C. 680—690
[article]
Representations of finite groups generate topological field theories
Max-Plank-Institut fur Mathematik Bonn, 2009. -15 с.
[preprint] Text of the publication is located on other web site

2007

Classification of $\mathbb{Z}_{pA{k}}A{m}$ orientation preserving actions on surfaces
S.M. Natanzon, Costa A.
// Moscow Mathematical Journal, 2007. № 7 (3). C. 419—424
[article]
Особенности и некоммутативные фробениусовы многообразия
// Труды мат. инст. им. В.А.Стеклова, 2007. № 259. C. 143—155
[article]