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＜電子ブック＞
The Theory of the Moiré Phenomenon : Volume II Aperiodic Layers / by Isaac Amidror
(Computational Imaging and Vision ; 34)

版	1st ed. 2007.
出版者	(Dordrecht : Springer Netherlands : Imprint: Springer)
出版年	2007
本文言語	英語
大きさ	XV, 493 p : online resource
著者標目	*Amidror, Isaac author SpringerLink (Online service)
件　名	LCSH:Mathematics LCSH:Fourier analysis LCSH:Lasers LCSH:Information visualization FREE:Applications of Mathematics FREE:Fourier Analysis FREE:Laser FREE:Data and Information Visualization
一般注記	Background and basic notions -- Glass patterns and fixed loci -- Microstructures: dot trajectories and their morphology -- Moiré phenomena between periodic or aperiodic screens -- Glass patterns in the superposition of aperiodic line gratings -- Quantitative analysis and synthesis of Glass patterns Since The Theory of the Moiré Phenomenon was published it became the main reference book in its field. It provided for the first time a complete, unified and coherent theoretical approach for the explanation of the moiré phenomenon, starting from the basics of the theory, but also going in depth into more advanced research results. However, it is clear that a single book cannnot cover the full breadth of such a vast subject, and indeed, this original volume admittently concentrated on only some aspects of the moiré theory, while other interesting topics had to be left out. Perhaps the most important area that remained beyond the scope of the original book consists of the moiré effects that occur between correlated random or aperiodic structures. These moiré effects are known as Glass patterns, after Leon Glass who described them in the late 1960s. However, this branch of the moiré theory remained for many years less widely known and less understood than its periodic or repetitive counterpart: Less widely known because moiré effects between aperiodic or random structures are less frequently encountered in everyday’s life, and less understood because these effects did not easily lend themselves to the same mathematical methods that so nicely explained the classical moiré effects between periodic or repetitive structures HTTP:URL=https://doi.org/10.1007/1-4020-5458-0

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