色散管理光孤子的数学理论
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作者(印)比斯瓦斯(Biswas,A.),(塞尔)米洛维克(Milovic,D.),(美)马修(Matthew,E.)著 著作
出版社高等教育出版社
ISBN9787040182927
出版时间2010-09
装帧平装
开本其他
纸张胶版纸
定价39元
货号SC:9787040182927
上书时间2024-10-25
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作者简介:
作者：(印度)比斯瓦斯(Biswas,A.) (塞尔维亚)米洛维(Milovec,D.) (美国)马修(Matthew,E.) 丛书主编：罗朝俊 (瑞典)伊布拉基莫夫
Dr. Anjan Biswas is an Associate Professor at the Department of Applied Mathematics & Theoretical Physics, Delaware State University, Dover, DE, USA. Dr. Daniela Milovic is an Associate Professor at the Department of Telecommunications, Faculty of Electronic Engineering, University of Nis, Serbia. Dr. Matthew Edwards is the Dean of the School of Arts and Sciences at Alabama A & M University in Huntsville, AL, USA.
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《色散管理光孤子的数学理论》是由高等教育出版社出版的。
内容简介:
《色散管理光孤子的数学理论》内容简介mathematical theory of dispersion-managed optical solitons discusses recent advances covering optical solitons, soliton perturbation, optical cross-talk, gabitov-turitsyn equations, quasi-linear pulses, and higher order gabitov-turitsyn equations. focusing on a mathematical perspective, the book bridges the gap between concepts in engineering and mathematics, and gives an outlook to many new topics for further research. the book is intended for researchers and graduate students
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摘要:
ain feature of DM soliton is that it does not maintain its shape,width or peak power, unlike a fundamental soliton. However, DM solitonparameters repeat through dispersion map from period to period. This makesDM solitons applicable in communications in spite of changes in shape, widthor peak power. From a systems standpoint, these DM solitons perform better.
By a proper choice of initial pulse energy, width and chirp will periodicallypropagate in the same dispersion map. The pulse energies much smaller thancritical energy should be avoided in designing DM soliton system, whereasif the pulse energy is the same as the critical energy, it is the most suitablesituation. An inappropriate choice of initial&nbs
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目录:
1 Introduction
References
2 Nonlinear SchrSdinger's Equation
2.1 Derivation of NLSE
2.1.1 Limitations of conventional solitons
2.1.2 Dispersion-management
2.1.3 Mathematical formulation
2.2 Integrals of motion
2.3 Soliton perturbation theory
2.3.1 Perturbation terms
2.4 Variational principle
2.4.1 Perturbation terms
References
3 Polarization Preserving Fibers
3.1 Introduction
3.2 Integrals of motion
3.2.1 Gaussian pulses
3.2.2 Super-Gaussian pulses
3.2.3 Super-Sech pulses
3.3 Variational principle
3.
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