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The localization principle and high-frequency asymptotics of an interference head wave
V. M. Babich
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7–13 |
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Few one-dimensional quantum particles scattering problem. The structure and asymptotics of the resolvent kernel limit values
I. V. Baybulov, A. M. Budylin, S. B. Levin
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14–51 |
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Local boundary controllability in classes of differentiable functions for the wave equation
M. I. Belishev
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52–64 |
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Some aspects of the scattering problem for the system of three charged particles
A. M. Budylin, Ya. U. Koptelov, S. B. Levin
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65–94 |
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Modelling equation of electromagnetic scattering on thin dielectric structures
S. A. Vavilov, M. S. Lytaev
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95–106 |
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Justification of the wavelet-based integral representation of a solution of the wave equation
E. A. Gorodnitskiy, M. V. Perel
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107–123 |
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Comparison of asymptotic and numerical approaches to the study of the resonant tunneling in a two-dimensional symmetric quantum waveguide of variable cross-section
M. M. Kabardov, B. A. Plamenevskiy, O. V. Sarafanov, N. M. Sharkova
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124–139 |
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The weak solutions of Hopf type to 2D Maxwell flows with infinite number of relaxation times
N. A. Karazeeva
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140–147 |
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Leontovich–Fock parabolic equation method in the Neumann diffracion problem on a prolate body of revolution
A. S. Kirpichnikova, N. Ya. Kirpichnikova
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148–173 |
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Model of saccular aneurysm of the bifurcation node of the artery
V. A. Kozlov, S. A. Nazarov
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174–194 |
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Wave field near a narrow convex impedance cone completely illuminated by a plane incident wave
M. A. Lyalinov, S. V. Polianskaya
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195–211 |
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On an inverse dynamic problem for the wave equation with a potential on a real line
A. S. Mikhaylov, V. S. Mikhaylov
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212–231 |
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Scattering amplitudes in a neighborhood of the limit rays in shortwave diffraction problems of a plane wave by elongated bodies of revolution
M. M. Popov, N. M. Semtchenok
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232–253 |
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On the computations of scattering amplitudes in the problems of diffraction by elongated bodies of revolution
M. M. Popov, N. M. Semtchenok
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254–259 |
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Asymptotics of the resonant tunneling of high-energy electrons in two-dimensional quantum waveguides of variable cross-section
O. V. Sarafanov
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260–278 |
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On minimal entire solutions of the one-dimensional difference Schrödinger equation with the potential $v(z)=e^{-2\pi iz}$
A. A. Fedotov
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279–297 |
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