А. В. Михайлов

Relativistically invariant two-dimensional models of field theory which are integrable by means of the inverse scattering problem method

В. Е. Захаров, А. В. Михайлов · Journal of Experimental and Theoretical Physics · 1978 · 201 citations

Spectral Theory, Engineering, Problem Method +9

Integrability of the two-dimensional generalization of Toda chain

А. В. Михайлов · 1979 · 145 citations

Integrable Probability, Integrable System, Discrete Integrable System +1

Relativistically Invariant Two-Dimensional Models in Field Theory Integrable by the Inverse Problem Technique. (In Russian)

В. Е. Захаров, А. В. Михайлов · Zh.Eksp.Teor.Fiz. · 1973 · 83 citations

Field Theory Integrable, Quantum Field Theory, Quantum Field Theory In Curved Spacetime +5

Stability of stationary waves in nonlinear weakly dispersive media

E. A. Kuznetsov, А. В. Михайлов · JETP · 1975 · 49 citations

Periodic Stationary Wave, Engineering, Physics +10

Integrability of the two-dimensional Thirring model

А. В. Михайлов · JETP Lett. (USSR) (Engl. Transl.); (United States) · 1976 · 49 citations

Numerical Analysis, Engineering, Integrable Probability +10