|
Hidden symmetry and higher currents in a supersymmetric gauge theory
I. Ya. Aref'eva, I. V. Volovich
|
6–16 |
|
|
Singular solutions of the KdV equation and the inverse scattering method
V. A. Arkad'ev, A. K. Pogrebkov, M. K. Polivanov
|
17–37 |
|
|
Several remarks on elliptic coordinates
V. I. Arnol'd
|
38–50 |
|
|
Construction of “Hauptfunktion”, solution of the equations of Schwarz and Puchs for a surface of zero genus by the methods of spectral theory of automorphic functions
A. B. Venkov
|
51–62 |
|
|
Quasiclassical approximation for the models of spin-spin interaction on the one-dimensional lattice
Yu. M. Vorob'ev, S. Yu. Dobrokhotov, V. P. Maslov
|
63–76 |
|
|
Multidimensional integrable nonlinear systems and methods for constructing their solutions
V. E. Zakharov, S. V. Manakov
|
77–91 |
|
|
Correlation functions in the quantum inverse scattering method
A. G. Izergin, V. E. Korepin
|
92–112 |
|
|
Liouville's theorem and the inverse scattering method
A. R. Its
|
113–125 |
|
|
Spherically symmetric solutions of the euclidean Yang–Mills equations
L. V. Kapitanski, O. A. Ladyzhenskaya
|
126–132 |
|
|
Correlation functions of the one-dimensional Bose gas in the repulsive case
V. E. Korepin
|
133–145 |
|
|
Integrable fermion chiral models, connected with the classical Lie algebras
P. P. Kulish, N. Yu. Reshetikhin
|
146–159 |
|
|
Geometry of supergravity and super-Schubert cells
Yu. I. Manin
|
160–176 |
|
|
Algebro-topological approach to reality problems. Real action variables in the theory of finite-gap solutions of the Sine-Gordon equations
S. P. Novikov
|
177–196 |
|
|
On spectral properties of one-dimensional disperse crystals
B. S. Pavlov, N. V. Smirnov
|
197–211 |
|
|
Hamiltonian structure of the Kadomzev–Petviashvily type equations
A. G. Reiman, M. A. Semenov-Tian-Shansky
|
212–227 |
|
|
Classical $r$-matrices and quantization
M. A. Semenov-Tian-Shansky
|
228–235 |
|
|
The Goryachov–Chaplygin top and the inverse scattering method
E. K. Sklyanin
|
236–257 |
|
|
Solutions of the triangle equations with $\mathbb Z_n\times\mathbb Z_n$-symmetry as the matrix analogues of the Weierstrass zets and sigma functions
L. A. Takhtadzhyan
|
258–276 |
|
|
Remarks on the spectral theory for the Schrodinger operator of multiparticle type
D. R. Yafaev
|
277–298 |
Contact us: