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Self-pulsing and chaos in inhomogeneously broadened single mode lasers

Journal Article:

Abstract

A four-dimensional model and a six-dimensional model describing the self-pulsing instabilities and chaotic dynamics of inhomogeneously broadened single-mode lasers are derived as the first two steps of an infinite hierarchy of approximations increasing in accuracy and complexity. The results of a linear stability analysis of the time-independent states and some numerical solutions are given to show the various types of dynamic behavior which can occur in these models. The dynamic behavior is found to be much more complex than in the homogeneously broadened case and is obtained under physically more realistic conditions. 10 references.
Authors:
Publication Date:
Aug 01, 1983
Product Type:
Journal Article
Reference Number:
EDB-84-185701
Resource Relation:
Journal Name: Opt. Commun.; (Netherlands); Journal Volume: 47
Subject:
42 ENGINEERING; LASERS; INSTABILITY; EQUATIONS OF MOTION; EXCITATION; LASER CAVITIES; MANY-DIMENSIONAL CALCULATIONS; MATHEMATICAL MODELS; STOCHASTIC PROCESSES; DIFFERENTIAL EQUATIONS; ENERGY-LEVEL TRANSITIONS; EQUATIONS; PARTIAL DIFFERENTIAL EQUATIONS; 420300* - Engineering- Lasers- (-1989)
OSTI ID:
6418497
Research Organizations:
Universitaet Essen-Gesamthochschule, Essen, West Germany
Country of Origin:
Netherlands
Language:
English
Other Identifying Numbers:
Journal ID: CODEN: OPCOB
Submitting Site:
HEDB
Size:
Pages: 52-56
Announcement Date:
Jul 01, 1984

Journal Article:

Citation Formats

Graham, R, and Cho, Y. Self-pulsing and chaos in inhomogeneously broadened single mode lasers. Netherlands: N. p., 1983. Web.
Graham, R, & Cho, Y. Self-pulsing and chaos in inhomogeneously broadened single mode lasers. Netherlands.
Graham, R, and Cho, Y. 1983. "Self-pulsing and chaos in inhomogeneously broadened single mode lasers." Netherlands.
@misc{etde_6418497,
title = {Self-pulsing and chaos in inhomogeneously broadened single mode lasers}
author = {Graham, R, and Cho, Y}
abstractNote = {A four-dimensional model and a six-dimensional model describing the self-pulsing instabilities and chaotic dynamics of inhomogeneously broadened single-mode lasers are derived as the first two steps of an infinite hierarchy of approximations increasing in accuracy and complexity. The results of a linear stability analysis of the time-independent states and some numerical solutions are given to show the various types of dynamic behavior which can occur in these models. The dynamic behavior is found to be much more complex than in the homogeneously broadened case and is obtained under physically more realistic conditions. 10 references.}
journal = {Opt. Commun.; (Netherlands)}
volume = {47}
journal type = {AC}
place = {Netherlands}
year = {1983}
month = {Aug}
}