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Zapiski Nauchnykh Seminarov POMI
Tome 148 (1985)
Précédent
Suivant
Mathematical problems in the theory of wave propagation. Part 15
Sommaire
Space-time caustic of wave field in anisotropic media
V. D. Azhotkin
p. 5-12
On the scattering problem for the Schrodinger equation in case of the potential linear in time and coordinate. II Correctness, smoothness, solution's behaviour in infinity
V. M. Babich
;
V. P. Smyshlyaev
p. 13-29
On a method of solution of some elastic wave propagation problems in inhomogeneous periodio media
O. Baigonysov
;
S. Tleukenov
p. 30-33
Uniform and local asymptotics of wave field in the diffraction problem of short waves on smooth convex contour in penumbra
V. S. Buldyrev
;
M. A. Lyalinov
p. 34-41
Asymptotic integration of some class of weakly nonlinear Hamilton systems
S. A. Vakulenko
p. 42-51
Stationary wave baems in strongly nonlinear three-dimensional and inhomogeneous medium
S. A. Vakulenko
;
I. A. Molotkov
p. 52-60
Directional diagram of whispering gallery modes for сопсате reflector
O. V. Graunov
;
V. B. Filippov
p. 61-67
She two-scales expansions method for weak irregular ocean waveguides perturbed by current
N. S. Grigor'eva
p. 68-78
On exact justification of Green's function asymptotics in a shadow for the diffraction problem on a convex contour
A. B. Zayaev
p. 79-88
Application of “quaaiphotons” to the computations of wave fields in elasticity media
A. P. Kachalov
p. 89-103
“Quasiphoton” In active media
Ya. V. Kurylev
p. 104-115
On influence of the arbitrary parameters in the Gaussian beam method
A. I. Lanin
;
M. M. Popov
p. 116-119
Concentrated solutions of Internal ware equations
V. A. Markov
p. 120-132
Three-chambered cochlea model
S. M. Novoselova
p. 133-143
The method of quasi-homogeneous functions and the Pock problem
V. P. Smyshlyaev
p. 144-151
The scattering of short waves in a vicinity of a boundary flex point
V. P. Smyshlyaev
p. 152-166
Asymptotic solution of some ргоЫеив for Klein–Gordon equation
A. L. Štaras
p. 167-175
High frequency asymptotics of space-time creeping elastic waves
Z. A. Yanson
p. 176-189