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Titlebook: Mellin-Transform Method for Integral Evaluation; Introduction and App George Fikioris Book 2007 Springer Nature Switzerland AG 2007

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书目名称Mellin-Transform Method for Integral Evaluation
副标题Introduction and App
编辑George Fikioris
视频video
丛书名称Synthesis Lectures on Computational Electromagnetics
图书封面Titlebook: Mellin-Transform Method for Integral Evaluation; Introduction and App George Fikioris Book 2007 Springer Nature Switzerland AG 2007
描述This book introduces the Mellin-transform method for the exact calculation of one-dimensional definite integrals, and illustrates the application if this method to electromagnetics problems. Once the basics have been mastered, one quickly realizes that the method is extremely powerful, often yielding closed-form expressions very difficult to come up with other methods or to deduce from the usual tables of integrals. Yet, as opposed to other methods, the present method is very straightforward to apply; it usually requires laborious calculations, but little ingenuity. Two functions, the generalized hypergeometric function and the Meijer G-function, are very much related to the Mellin-transform method and arise frequently when the method is applied. Because these functions can be automatically handled by modern numerical routines, they are now much more useful than they were in the past. The Mellin-transform method and the two aforementioned functions are discussed first. Then the methodis applied in three examples to obtain results, which, at least in the antenna/electromagnetics literature, are believed to be new. In the first example, a closed-form expression, as a generalized hype
出版日期Book 2007
版次1
doihttps://doi.org/10.1007/978-3-031-01697-4
isbn_softcover978-3-031-00569-5
isbn_ebook978-3-031-01697-4Series ISSN 1932-1252 Series E-ISSN 1932-1716
issn_series 1932-1252
copyrightSpringer Nature Switzerland AG 2007
The information of publication is updating

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Book 2007his method to electromagnetics problems. Once the basics have been mastered, one quickly realizes that the method is extremely powerful, often yielding closed-form expressions very difficult to come up with other methods or to deduce from the usual tables of integrals. Yet, as opposed to other metho
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978-3-031-00569-5Springer Nature Switzerland AG 2007
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