MANIFESTATION OF WAVE CHAOS IN PSEUDOINTEGRABLE MICROWAVE RESONATORS

被引：48

作者：

HAAKE, F

LENZ, G

SEBA, P

STEIN, J

STOCKMANN, HJ

ZYCZKOWSKI, K

机构：

[1] RUHR UNIV BOCHUM, INST MATH, W-4630 BOCHUM, GERMANY

[2] UNIV MARBURG, FACHBEREICH PHYS, W-3550 MARBURG, GERMANY

[3] JAGIELLONIAN UNIV, INST PHYS, PL-30059 KRAKOW, POLAND

来源：

PHYSICAL REVIEW A | 1991年 / 44卷 / 10期

关键词：

D O I：

10.1103/PhysRevA.44.R6161

中图分类号：

O43 [光学];

学科分类号：

070207 ; 0803 ;

摘要：

We analyze the distribution of eigenfrequencies of microwave resonators which correspond to pseudointegrable billiards. The statistical properties of the measured spectra are explained by means of a model of additive random matrices.

引用

页码：R6161 / R6164

页数：4

共 16 条

[1]

ALBEVERIO S, IN PRESS J STAT PHYS

[2] DIABOLICAL POINTS IN THE SPECTRA OF TRIANGLES [J].

BERRY, MV ;

WILKINSON, M .

PROCEEDINGS OF THE ROYAL SOCIETY OF LONDON SERIES A-MATHEMATICAL AND PHYSICAL SCIENCES, 1984, 392 (1802) :15-43

[3] LEVEL DENSITY FLUCTUATIONS AND RANDOM MATRIX-THEORY [J].

BOHIGAS, O ;

GIANNONI, MJ .

ANNALS OF PHYSICS, 1975, 89 (02) :393-422

[4] ABSENCE OF SCALING IN ADDITIVE RANDOM MATRICES [J].

CHEON, T .

PHYSICAL REVIEW A, 1990, 42 (10) :6227-6229

[5]

CHEON T, 1990, HUPH020913TC HOS U R

[6] ANALYTICALLY SOLVABLE DYNAMICAL-SYSTEMS WHICH ARE NOT INTEGRABLE [J].

ECKHARDT, B ;

FORD, J ;

VIVALDI, F .

PHYSICA D, 1984, 13 (03) :339-356

[7]

Haake F., 2018, QUANTUM SIGNATURES C, V54, DOI DOI 10.1007/978-3-642-05428-0

[8]

Jones DS., 1964, THEORY ELECTROMAGNET

[9] RELIABILITY OF SMALL MATRICES FOR LARGE SPECTRA WITH NONUNIVERSAL FLUCTUATIONS [J].

LENZ, G ;

HAAKE, F .

PHYSICAL REVIEW LETTERS, 1991, 67 (01) :1-4

[10]

LENZ G, IN PRESS PHYS REV A

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