Whispering Gallery Modes in a Conical Resonator

被引：6

作者：

Alekseenko, Ya. V. ^{[1
]}

Monakhov, A. M. ^{[1
]}

Rozhanskii, I. V. ^{[1
]}

机构：

[1] Russian Acad Sci, AF Ioffe Physicotech Inst, St Petersburg 194021, Russia

来源：

TECHNICAL PHYSICS | 2009年 / 54卷 / 11期

基金：

俄罗斯基础研究基金会;

关键词：

42.25.Gy; 42.60.Da;

D O I：

10.1134/S1063784209110140

中图分类号：

O59 [应用物理学];

学科分类号：

摘要：

A conical closed resonator with perfectly conducting walls is considered. The eigenmodes of the resonator are determined in the first order of perturbation theory, in which the cone angle is a small quantity. A semiclassical approximation is constructed for an arbitrary cone angle; it is shown that the spectrum of whispering gallery modes in this approximation differs insignificantly from the eigenmode spectrum of a cylindrical cavity even for a large cone angle.

引用

页码：1633 / 1638

页数：6

共 8 条

[1]

Babich VM., 1972, Asymptotic methods in short wave diffraction problems

[2] Conical quasioptical dielectric resonator [J].

Barannik, AA ;

Bunyaev, SA ;

Cherpak, NT .

TECHNICAL PHYSICS LETTERS, 2005, 31 (10) :811-812

[3]

Born M, 1969, PRINCIPLES OPTICS

[4] Mid-infrared ring laser [J].

Krier, A ;

Sherstnev, VV ;

Wright, D ;

Monakhov, AM ;

Hill, G .

ELECTRONICS LETTERS, 2003, 39 (12) :916-917

[5]

Landau L., 1984, Course of Theoretical Physics, V8

[6] The problem of the whispering gallery. [J].

Lord Rayleigh .

PHILOSOPHICAL MAGAZINE, 1910, 20 (115-20) :1001-1004

[7]

Oraevsky AN, 2002, QUANTUM ELECTRON+, V32, P377, DOI [10.1070/QE2002v032n05ABEH002205, 10.1070/QE2001v031n05ABEH002205]

[8] Tunable whispering gallery modes for spectroscopy and CQED experiments [J].

von Klitzing, W ;

Long, R ;

Ilchenko, VS ;

Hare, J ;

Lefévre-Seguin, V .

NEW JOURNAL OF PHYSICS, 2001, 3 :141-1414

← 1 →