184 citations
Counting papers with at most 25 authors, so collaboration author lists do not stand in for the people here.
- V. Zheligovsky20 · h 13
- G. Molchan4 profiles19 · h 21
- D. Sornette3 profiles17 · h 91
- V. Pisarenko16 · h 24
- O. Podvigina14 · h 13
- R. Novikov2 profiles8 · h 25
- R. Chertovskih2 profiles7 · h 8
- U. Frisch6 · h 57
- P. Grinevich2 profiles5 · h 22
- Vladimir Keilis-Borok5 · h 8
- A. Mazel4 · h 13
- J. Lebowitz2 profiles4 · h 90
- Centre National de la Recherche ScientifiqueFR35 papers
- Russian Academy of SciencesRU26 papers
- Observatoire de la Côte d’AzurFR20 papers
- École PolytechniqueFR13 papers
- Lomonosov Moscow State UniversityRU12 papers
- University of California, Los AngelesUS12 papers
- Centre de Mathématiques Appliquées de l'École polytechniqueFR11 papers
- Landau Institute for Theoretical PhysicsRU10 papers
- The Abdus Salam International Centre for Theoretical Physics (ICTP)IT10 papers
- Universidade do PortoPT9 papers
- Institut de Physique de NiceFR8 papers
- ETH ZurichCH7 papers
4 papers · 1 filter
LATTICE CONFORMAL THEORIES AND THEIR INTEGRABLE PERTURBATIONS
A. V. Antonov, A. A. Belov, K. Chaltikian
We consider lattice analogues of some conformal theories, including WZW and Toda models. We describe discrete versions of Drinfeld-Sokolov reduction and Sugawara construction for t…
Geometrical Description of the Local Integrals of Motion of Maxwell-Bloch Equation
A. V. Antonov, A. A. Belov, B. L. Feigin
We represent a classical Maxwell-Bloch equation and related to it positive part of the AKNS hierarchy in geometrical terms. The Maxwell-Bloch evolution is given by an infinitesimal…
Lattice Analogue of W-infinity Algebra and Discrete KP-Hierarchy
Alexander A. Belov, Karen D. Chaltikian
In development of the started activity on lattice analogues of -algebras, we define the notion of lattice -algebra, accociated with lattice integrable system with in…
Lattice analogues of W-algebras and Classical Integrable Equations
Alexander A. Belov, Karen D. Chaltikian
We propose a regular way to construct lattice versions of -algebras, both for quantum and classical cases. In the classical case we write the algebra explicitly and derive the l…