Zobrazeno 1 - 10 of 15 pro vyhledávání: '"B. R. Vaĭnberg"'
2
SCATTERING BY PERIODICALLY MOVING OBSTACLES
Autor: B R Vaĭnberg
Publikováno v: Mathematics of the USSR-Sbornik. 73:289-304
Suppose , is a homogeneous hyperbolic matrix, is the operator taking the Cauchy data for the system for into the corresponding data at time , and is the analogous operator constructed from the exterior mixed problem for the hyperbolic system . It is
Externí odkaz: https://explore.openaire.eu/search/publication?articleId=doi_________::d41d0c1801ec2ec6a522d200b8410703
https://doi.org/10.1070/sm1992v073n01abeh002546
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3
F
Autor: P. K. Suetin, B. I. Golubov, A. F. Leont’ev, M. I. Voĭtsekhovskiĭ, S. A. Aĭvazyan, A. Shtern, L. V. Kuz’min, A. A. Sapozhenko, K. A. Borovkov, M. S. Nikulin, V. P. Maslov, P. S. Modenov, A. I. Shtern, A. G. Dragalin, Vik. S. Kulikov, V. I. Nechaev, E. P. Dolzhenko, E. D. Solomentsev, T. P. Lukashenko, Yu. N. Subbotin, L. D. Ivanov, A. V. Arkhangel’skiĭ, V. I. Ponomarev, E. B. Vinberg, S. A. Telyakovskiĭ, I. I. Volkov, S. N. Smirnov, A. V. Tolstikov, S. A. Stepanov, V. M. Babich, D. D. Sokolov, L. D. Kudryavtsev, D. N. Zubarev, I. V. Proskuryakov, R. A. Minlos, Yu. P. Ivanilov, V. V. Okhrimenko, N. N. Vorob’ev, B. A. Pasynkov, M. Sh. Tsalenko, A. D. Kuz’min, B. L. Laptev, V. S. Malakhovskiĭ, V. I. Malykhin, T. S. Fofanova, A. L. Onishchik, V. E. Plisko, V. N. Latyshev, A. I. Kostrikin, I. V. Dolgachev, Yu. I. Yanov, Yu. I. Merzlyakov, O. A. Ivanova, A. N. Parshin, S. N. Artemov, G. S. Asanov, A. D. Aleksandrov, V. N. Berestovskiĭ, A. P. Soldatov, A. B. Ivanov, N. N. Ladis, A. V. Prokhorov, N. N. Vil’yams, V. I. Sobolev, O. M. Fomenko, Yu. S. Il’yashenko, D. V. Alekseevskiĭ, L. A. Sidorov, V. E. Govorov, V. I. Danilov, Yu. V. Komlenko, D. V. Anosov, V. B. Alekseev, V. T. Bazylev, A. F. Andreev, N. V. Butenin, V. N. Grishin, V. L. Popov, Yu. G. Zarkhin, A. V. Gladkiĭ, S. S. Marchenkov, G. Rozenberg, A. Salomaa, S. B. Pokrovskiĭ, L. N. Karmazina, E. A. Bredikhina, P. I. Lizorkin, B. R. Vaĭnberg, M. V. Fedoryuk, A. A. Konyushkov, V. A. Morozov, V. S. Vladimirov, D. M. Smirnov, L. A. Bokut’, E. M. Chirka, S. G. Kreĭn, N. N. Yanenko, V. I. Fabrikant, M. K. Samarin, V. M. Tikhomorov, V. M. Tikhomirov, V. A. Zalgaller, B. V. Khvedelidze, A. B. Bakushinskiĭ, G. L. Litvinov, L. A. Skornyakov, D. A. Vladimirov, A. L. Shmel’kin, L. N. Shevrin, G. A. Leonov, I. G. Koshevnikova, D. F. Kalinichenko, N. V. Miroshin, V. N. Remeslennikov, V. V. Fedorchuk, S. M. Nikol’skiĭ, Yu. M. Berezanskiĭ, B. M. Levitan, N. K. Nikol’skiĭ, V. V. Peller, I. B. Vapnyarskiĭ, D. F. Davidenko, M. G. Shur, V. B. Kudryavtsev, P. L. Ul’yanov, S. N. Malygin, M. M. Postnikov, A. V. Khokhlov, V. M. Millionshchikov
Publikováno v: Encyclopaedia of Mathematics ISBN: 9780792329749
Externí odkaz: https://explore.openaire.eu/search/publication?articleId=doi_________::96a9049b232f56a343102756078b3577
https://doi.org/10.1007/978-1-4899-3795-7_4
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4
L
Autor: H. P. Barendregt, I. V. Dolgachev, G. Rozenberg, A. Salomaa, A. P. Soldatov, A. F. Leont’ev, V. F. Emel’yanov, I. P. Egorov, N. Kh. Rozov, V. V. Rumyantsev, I. B. Vapnyarskiĭ, L. D. Kudryavtsev, M. K. Samarin, I. V. Proskuryakov, V. M. Millionshchikov, N. N. Vil’yams, S. A. Stepanov, S. M. Voronin, I. V. Volovich, D. V. Anosov, D. D. Sokolov, P. K. Suetin, Yu. A. Brychkov, A. P. Prudnikov, A. B. Ivanov, M. I. Voĭtsekhovskiĭ, V. I. Bityutskov, V. A. Chuyanov, G. V. Kuz’mina, H. Maassen, E. D. Solomentsev, E. V. Shikin, A. V. Prokhorov, E. G. D’yakonov, M. V. Fedoryuk, M. A. Shubin, V. T. Bazylev, N. S. Zhavrid, V. V. Okhrimenko, Yu. M. Davydov, B. M. Bredikhin, V. V. Parail, V. I. Danilov, V. M. Mikheev, L. A. Skornyakov, N. G. Ushakov, V. M. Kopytov, T. S. Fofanova, V. A. Zorich, V. L. Popov, Yu. V. Prohorov, V. E. Plisko, V. V. Petrov, V. I. Nechaev, A. A. Bukhshtab, M. S. Nikulin, L. N. Bol’shev, K. I. Oskolkov, B. I. Golubov, V. V. Sazonov, P. S. Aleksandrov, B. S. Kashin, I. A. Vinogradova, B. A. Pasynkov, I. I. Volkov, T. P. Lukashenko, P. M. Gruber, Yu. B. Rudyak, V. A. Iskovskikh, Yu. V. Nesterenko, V. M. Tikhomirov, I. P. Mityuk, A. V. Chernavskiĭ, D. A. Ponomarev, E. G. Goluzina, Ü. Lumiste, A. I. Shtern, A. L. Onishchik, B. A. Rogozin, I. V. Ostrovskiĭ, V. M. Zolotarev, H. C. Myung, Yu. A. Bakhturin, E. B. Vinberg, A. A. Kirillov, V. V. Gorbatsevich, D. V. Alekseevskiĭ, V. P. Platonov, A. I. Kostrikin, A. S. Fedenko, B. R. Vaĭnberg, L. A. Cherkas, Yu. V. Prokhorov, A. I. Galochkin, A. S. Parkhomenko, V. V. Voevodin, A. F. Shapkin, S. G. Kreĭn, V. P. Palamodov, S. A. Aĭvazyan, A. Ya. Khelemskiĭ, A. M. Nakhushev, O. A. Ivanova, S. N. Chernikov, N. N. Ladis, V. G. Karmanov, V. A. Yakubovich, V. I. Arnautov, Yu. A. Rozanov, A. V. Malyshev, I. A. Kvasnikov, A. F. Lavrik, S. V. Kotov, I. Kh. Sabitov, A. V. Efimov, A. P. Ershov, M. Sh. Farber, B. L. Laptev, Kh. D. Ikramov, L. A. Sidorov, I. P. Mysovskikh, N. P. Koreneĭchuk, V. P. Motornyĭ, A. A. Mal’tsev, E. G. Sklyarenko, L. V. Kuz’min, P. T. Johnstone, A. A. Dezin, M. Sh. Tsalenko, A. I. Untern, V. N. Latyshev, A. V. Arkhangel’skiĭ, A. L. Shmel’kin, L. N. Shevrin, S. A. Bogatyĭ, S. Yu. Maslov, G. E. Mints, A. I. Orlov, V. D. Belousov, A. F. Kharshiladze, V. Ya. Gutlyanskiĭ, E. M. Semenov, A. A. Konyushkov, B. A. Efimov, R. Z. Khas’minskiĭ, N. M. Nagornyĭ, V. V. Fedorchuk, B. V. Khvedelidze
Publikováno v: Encyclopaedia of Mathematics ISBN: 9780792329756
Externí odkaz: https://explore.openaire.eu/search/publication?articleId=doi_________::91346d0ea5889d49a1cf9df9414cae75
https://doi.org/10.1007/978-1-4899-3793-3_5
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5
A COMPLETE ASYMPTOTIC EXPANSION OF THE SPECTRAL FUNCTION OF SECOND ORDER ELLIPTIC OPERATORS IN $ \mathbf{R}^n$
Autor: B R Vaĭnberg
Publikováno v: Mathematics of the USSR-Sbornik. 51:191-206
A complete asymptotic expansion as , , ( arbitrary) is obtained for the spectral function of second order elliptic operators in satisfying the condition of not being "trapped", i.e. the requirement that the bicharacteristics issuing from any point ex
Externí odkaz: https://explore.openaire.eu/search/publication?articleId=doi_________::567e147a946bfe340cda4d965672b2e9
https://doi.org/10.1070/sm1985v051n01abeh002854
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6
ON A POINT SOURCE IN AN INHOMOGENEOUS MEDIUM
Autor: B R Vaĭnberg
Publikováno v: Mathematics of the USSR-Sbornik. 23:123-148
Let , , be a second-order elliptic differential operator coinciding with the Laplace operator in a neighborhood of infinity. Let be the Green's function of the Cauchy problem for the operator . Under certain assumptions regarding the trajectories of
Externí odkaz: https://explore.openaire.eu/search/publication?articleId=doi_________::0d3984d508fa821cff40505a04f1f3d9
https://doi.org/10.1070/sm1974v023n01abeh001716
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8
ON EXTERIOR ELLIPTIC PROBLEMS POLYNOMIALLY DEPENDING ON A SPECTRAL PARAMETER, AND THE ASYMPTOTIC BEHAVIOR FOR LARGE TIME OF SOLUTIONS OF NONSTATIONARY PROBLEMS
Autor: B R Vaĭnberg
Publikováno v: Mathematics of the USSR-Sbornik. 21:221-239
In this paper elliptic problems in exterior domains polynomially depending on a spectral parameter are considered. These problems are obtained from a mixed problem for hyperbolic equations by substituting for . For such elliptic problems analytic pro
Externí odkaz: https://explore.openaire.eu/search/publication?articleId=doi_________::3cf1b6001c7aa38acb76a6d20376ef04
https://doi.org/10.1070/sm1973v021n02abeh002014
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10
ON EIGENFUNCTIONS OF AN OPERATOR CORRESPONDING TO THE POLES OF THE ANALYTIC CONTINUATION OF THE RESOLVENT THROUGH THE CONTINUOUS SPECTRUM
Autor: B R Vaĭnberg
Publikováno v: Mathematics of the USSR-Sbornik. 16:307-322
It is well known that the kernel of the resolvent of the operator –Δ+q(x) (q(x) finite) over the whole space, or over the exterior of a bounded domain with homogeneity conditions on the boundary, can be meromorphically continued through the contin
Externí odkaz: https://explore.openaire.eu/search/publication?articleId=doi_________::8024fb3d5b047583e640e39be157d82b
https://doi.org/10.1070/sm1972v016n02abeh001427
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