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Titlebook: Determinants and Their Applications in Mathematical Physics; Robert Vein,Paul Dale Book 1999 Springer Science+Business Media New York 1999

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书目名称Determinants and Their Applications in Mathematical Physics
编辑Robert Vein,Paul Dale
视频video
丛书名称Applied Mathematical Sciences
图书封面Titlebook: Determinants and Their Applications in Mathematical Physics;  Robert Vein,Paul Dale Book 1999 Springer Science+Business Media New York 1999
描述The last treatise on the theory of determinants, by T. Muir, revised and enlarged by W. H. Metzler, was published by Dover Publications Inc. in 1960. It is an unabridged and corrected republication of the edition ori- nally published by Longman, Green and Co. in 1933 and contains a preface by Metzler dated 1928. The Table of Contents of this treatise is given in Appendix 13. A small number of other books devoted entirely to determinants have been published in English, but they contain little if anything of importance that was not known to Muir and Metzler. A few have appeared in German and Japanese. In contrast, the shelves of every mathematics library groan under the weight of books on linear algebra, some of which contain short chapters on determinants but usually only on those aspects of the subject which are applicable to the chapters on matrices. There appears to be tacit agreement among authorities on linear algebra that determinant theory is important only as a branch of matrix theory. In sections devoted entirely to the establishment of a determinantal relation, many authors de?ne a determinant by ?rst de?ning a matrixM and then adding the words: “Let detM be the determinan
出版日期Book 1999
关键词Albert Einstein; Identity; algebra; derivative; equation; mathematical physics; theorem; theory of relativi
版次1
doihttps://doi.org/10.1007/b98968
isbn_softcover978-1-4757-7270-8
isbn_ebook978-0-387-22774-0Series ISSN 0066-5452 Series E-ISSN 2196-968X
issn_series 0066-5452
copyrightSpringer Science+Business Media New York 1999
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Book 1999among authorities on linear algebra that determinant theory is important only as a branch of matrix theory. In sections devoted entirely to the establishment of a determinantal relation, many authors de?ne a determinant by ?rst de?ning a matrixM and then adding the words: “Let detM be the determinan
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