- ISBN:9787510023989
- 装帧:一般胶版纸
- 册数:暂无
- 重量:暂无
- 开本:24开
- 页数:507
- 出版时间:2010-08-01
- 条形码:9787510023989 ; 978-7-5100-2398-9
内容简介
this book grew out of a 2-semester graduate course in laser physics and quan-tum optics. it requires a solid understanding of elementary electromagnetismas well as at least one, but preferably two, semesters of quantum mechanics.
目录
1.1 maxwell's equations in a vacuum
1.2 maxwell's equations in a medium
1.3 linear dipole oscillator
1.4 coherence
1.5 free-electron lasers
problems
classical nonlinear optics
2.1 nonlinear dipole oscillator
2.2 coupled-mode equations
2.3 cubic nonlinearity
2.4 four-wave mixing with degenerate pump frequencies
2.5 nonlinear susceptibilities
problems
quantum mechanical background
节选
《量子光学基础(第4版)》主要内容简介:This book grew out of a 2-semester graduate course in laser physics and quan-tum optics. It requires a solid understanding of elementary electromagnetismas well as at least one, but preferably two, semesters of quantum mechanics.
相关资料
插图:In this book we present the basic ideas needed to understand how laser lightinteracts with various forms of matter. Among the important consequencesis an understanding of the laser itself. The present chapter summarizes clas-sical electromagnetic fields, which describe laser light remarkably well. Thechapter also discusses the interaction of these fields with a medium con-sisting of classical simple harmonic oscillators. It is surprising how well thissimple model describes linear absorption, a point discussed from a quantummechanical point of view in Sect. 3.3. The rest of the book is concernedwith nonlinear interactions of radiation with matter. Chapter 2 generalizesthe classical oscillator to treat simple kinds of nonlinear mechanisms, andshows us a number of phenomena in a relatively simple context. Starting withChap. 3, we treat the medium quantum mechanically. The combination of aclassical description of light and a quantum mechanical description of matteris called the semiclassical approximation. This approximation is not alwaysjustified (Chaps. 13-19), but there are remarkably few cases in quantum op-tics where we need to quantize the field.
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