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Titlebook: Electromagnetic Theory of Gratings; Roger Petit Book 1980 Springer-Verlag Berlin Heidelberg 1980 Gitter (Optik).diffraction.dispersion.ele

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书目名称Electromagnetic Theory of Gratings
编辑Roger Petit
视频video
丛书名称Topics in Current Physics
图书封面Titlebook: Electromagnetic Theory of Gratings;  Roger Petit Book 1980 Springer-Verlag Berlin Heidelberg 1980 Gitter (Optik).diffraction.dispersion.ele
描述When I was a student, in the early fifties, the properties of gratings were generally explained according to the scalar theory of optics. The grating formula (which pre­ dicts the diffraction angles for a given angle of incidence) was established, exper­ imentally verified, and intensively used as a source for textbook problems. Indeed those grating properties, we can call optical properties, were taught‘in a satisfac­ tory manner and the students were able to clearly understand the diffraction and dispersion of light by gratings. On the other hand, little was said about the "energy properties", i. e. , about the prediction of efficiencies. Of course, the existence of the blaze effect was pointed out, but very frequently nothing else was taught about the efficiency curves. At most a good student had to know that, for an eche­ lette grating, the efficiency in a given order can approach unity insofar as the diffracted wave vector can be deduced from the incident one by a specular reflexion on the large facet. Actually this rule of thumb was generally sufficient to make good use of the optical gratings available about thirty years ago. Thanks to the spectacular improvements in grating
出版日期Book 1980
关键词Gitter (Optik); diffraction; dispersion; electromagnetic; electromagnetism; energy; optics; wave
版次1
doihttps://doi.org/10.1007/978-3-642-81500-3
isbn_softcover978-3-642-81502-7
isbn_ebook978-3-642-81500-3Series ISSN 0342-6793
issn_series 0342-6793
copyrightSpringer-Verlag Berlin Heidelberg 1980
The information of publication is updating

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Electromagnetic Theory of Gratings978-3-642-81500-3Series ISSN 0342-6793
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Some Mathematical Aspects of the Grating Theory,This chapter deals with mathematical considerations needed for the understanding of grating problems: a survey of some properties of the solutions of the Helmholtz equation, of uniqueness and reciprocity theorems, and of the foundations of Yasuura’s improved point-matching technique.
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Integral Methods,In this chapter, we class as an integral method any theory able to reduce in a rigorous manner a problem of diffraction by a grating to the resolution of a linear integral equation or a system of coupled linear integral equations.
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