Optical Waveguide Theory

Optical Waveguide Theory
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DOI:
10.1080/716099675
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发表时间:
1984-05
影响因子:
1.3
通讯作者:
M. J. Adams
M. J. Adams
中科院分区:
物理与天体物理4区
文献类型:
--
作者:
M. J. Adams

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RECENT years have seen dramatic advances in the technology of optical fibres, with the result that fibre cables are now being installed in telecommunications systems at an ever-increasing rate in many countries. In parallel with these developments, the need for training and further research in optical fibre communications has stimulated a multiplicity of books on the subject. Whilst many such books try to give up-to-date accounts of the technology, including discussions of sources, detectors, and systems concepts in addition to fibre properties, the present volume concentrates exclusively on the underlying theory of propagation in optical waveguides. This is entirely apt in that the authors are well-known authorities on waveguide theory who have contributed in no small part to the development in fibre understanding and design which led to the current widespread use of fibre systems. The book (like Caesar's Gaul) is divided into three sections: Part 1 (200 pages, 10 chapters) deals with the geometrical optics theory of multimode waveguides; Part 11 (380 pages, 19 chapters) provides a description of waveguides fron the viewpoint of electromagnetic theory; Part III (130 pages, 8 chapters) collects together supplementary material on mathematical methods which complements the treatments of the other two parts. This layout has the merit that the physical principles can be introduced relatively quickly in the first two parts whilst the rigorous mathematics necessary to complete the description can be referred to as and when required by recourse to part III.From the educational point of view, the authors provide a suggested plan for a 30-hour course based on selected chapters. In addition, parts of the text are set out as worked examples which could conceivably be used in a classroom context, although in practice I suspect that a number of additional problems, perhaps involving numerical examples, would also be needed for undergraduate use.