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Titlebook: Digital Filtering in One and Two Dimensions; Design and Applicati Robert King,Majid Ahmadi,Mahmood Azimi-Sadjadi Book 1989 Springer Science

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书目名称Digital Filtering in One and Two Dimensions
副标题Design and Applicati
编辑Robert King,Majid Ahmadi,Mahmood Azimi-Sadjadi
视频video
图书封面Titlebook: Digital Filtering in One and Two Dimensions; Design and Applicati Robert King,Majid Ahmadi,Mahmood Azimi-Sadjadi Book 1989 Springer Science
描述This book has been conceived to extend the generally published work on one- and two-dimensional digital filters in order to include some of the more recently developed ideas. It is intended to supplement and build on the classical books which cover the fundamental concepts of the topic. As a consequence of this, the basic theory is stated in a compact manner and is not developed thoroughly, as this would result in considerable duplication of existing books. The main theme of the book has been to provide a comprehensive background to the methods available for the realization of both recursive and nonrecursive digital filters, and to give an insight into some of the more recent implementation procedures. The book is planned to cover one- and two-dimensional systems in parallel, showing the techniques which are applicable in both areas, and also the limitations and constraints necessary when a one-dimensional technique is extended to systems of higher dimensionality. The theme of the book commences with several chapters on the design of filter transfer functions to meet given specifications. This is followed by a discussion of methods of implementing these in a practical system and th
出版日期Book 1989
关键词design; filter; modeling; stability
版次1
doihttps://doi.org/10.1007/978-1-4899-0918-3
isbn_softcover978-1-4899-0920-6
isbn_ebook978-1-4899-0918-3
copyrightSpringer Science+Business Media New York 1989
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Number Theoretic Transformation Techniques,bers. Practically, it is not possible to process an infinitely long sequence, although it is common practice to analyze many processing systems as though this were the case. Thus, we deal with finite-length sequences which have finite values in the range 0 ≤ . ≤ .−1 and whose values are zero outside
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Nikoleta Yiannoutsou,Nikolaos Avourisbers. Practically, it is not possible to process an infinitely long sequence, although it is common practice to analyze many processing systems as though this were the case. Thus, we deal with finite-length sequences which have finite values in the range 0 ≤ . ≤ .−1 and whose values are zero outside
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