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ASYMPTOTIC OF CREEPING WAVES ON A STRONGLY PROLATE BODY. / Andronov, I.V.; Bouche, D.

в: Annales des Telecommunications, Том 49, № 3-4, 1994, стр. 205-210.

Результаты исследований: Научные публикации в периодических изданияхстатья

Harvard

Andronov, IV & Bouche, D 1994, 'ASYMPTOTIC OF CREEPING WAVES ON A STRONGLY PROLATE BODY', Annales des Telecommunications, Том. 49, № 3-4, стр. 205-210. <http://elibrary.ru/item.asp?id=12745660>

APA

Andronov, I. V., & Bouche, D. (1994). ASYMPTOTIC OF CREEPING WAVES ON A STRONGLY PROLATE BODY. Annales des Telecommunications, 49(3-4), 205-210. http://elibrary.ru/item.asp?id=12745660

Vancouver

Andronov IV, Bouche D. ASYMPTOTIC OF CREEPING WAVES ON A STRONGLY PROLATE BODY. Annales des Telecommunications. 1994;49(3-4):205-210.

Author

Andronov, I.V. ; Bouche, D. / ASYMPTOTIC OF CREEPING WAVES ON A STRONGLY PROLATE BODY. в: Annales des Telecommunications. 1994 ; Том 49, № 3-4. стр. 205-210.

BibTeX

@article{1c360cee4a2e4f4d846240a086ec436e,
title = "ASYMPTOTIC OF CREEPING WAVES ON A STRONGLY PROLATE BODY",
abstract = "We study the influence of a small transverse radius of curvature ρt on the acoustic or electromagnetic waves propagating on the surface of a convex body by the boundary- layer method. For ρt of order k-1/3, the dependency of the field near the surface along the normal is shown to be, as when ρt is of order 1, described by the Fock- Airy function ω1. However, ρt modifies the attenuation and velocity of the waves, by introducing an exponential term. For ρt or order k-2/3, the normal dependency of the field is described by a new special function, depending on ρt The propagation constant of the wave can be obtained by solving an equation involving this function. {\textcopyright} 1994 Springer-Verlag.",
author = "I.V. Andronov and D. Bouche",
year = "1994",
language = "English",
volume = "49",
pages = "205--210",
journal = "Annales des Telecommunications/Annals of Telecommunications",
issn = "0003-4347",
publisher = "Springer Nature",
number = "3-4",

}

RIS

TY - JOUR

T1 - ASYMPTOTIC OF CREEPING WAVES ON A STRONGLY PROLATE BODY

AU - Andronov, I.V.

AU - Bouche, D.

PY - 1994

Y1 - 1994

N2 - We study the influence of a small transverse radius of curvature ρt on the acoustic or electromagnetic waves propagating on the surface of a convex body by the boundary- layer method. For ρt of order k-1/3, the dependency of the field near the surface along the normal is shown to be, as when ρt is of order 1, described by the Fock- Airy function ω1. However, ρt modifies the attenuation and velocity of the waves, by introducing an exponential term. For ρt or order k-2/3, the normal dependency of the field is described by a new special function, depending on ρt The propagation constant of the wave can be obtained by solving an equation involving this function. © 1994 Springer-Verlag.

AB - We study the influence of a small transverse radius of curvature ρt on the acoustic or electromagnetic waves propagating on the surface of a convex body by the boundary- layer method. For ρt of order k-1/3, the dependency of the field near the surface along the normal is shown to be, as when ρt is of order 1, described by the Fock- Airy function ω1. However, ρt modifies the attenuation and velocity of the waves, by introducing an exponential term. For ρt or order k-2/3, the normal dependency of the field is described by a new special function, depending on ρt The propagation constant of the wave can be obtained by solving an equation involving this function. © 1994 Springer-Verlag.

M3 - Article

VL - 49

SP - 205

EP - 210

JO - Annales des Telecommunications/Annals of Telecommunications

JF - Annales des Telecommunications/Annals of Telecommunications

SN - 0003-4347

IS - 3-4

ER -

ID: 5059898