Geometry of Lie Groups 1997th ed.(Mathematics and Its Applications Vol.393) H XVIII, 398 p. 97
Rosenfeld, B.,
Wiebe, Bill
著
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在庫状況
海外在庫有り
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お届け予定日
1ヶ月
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価格
\42,788(税込)
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発行年月 |
1997年02月 |
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出版社/提供元 |
Springer-Verlag New York |
出版国 |
アメリカ合衆国 |
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言語 |
英語 |
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媒体 |
冊子 |
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装丁 |
hardcover |
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ページ数/巻数 |
XVIII, 398 p. |
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ジャンル |
洋書/理工学/数学/幾何学 |
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ISBN |
9780792343905 |
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商品コード |
0204001733 |
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本の性格 |
テキスト |
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商品URL | https://kw.maruzen.co.jp/ims/itemDetail.html?itmCd=0204001733 |
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内容
This book is the result of many years of research in Non-Euclidean Geometries and Geometry of Lie groups, as well as teaching at Moscow State University (1947- 1949), Azerbaijan State University (Baku) (1950-1955), Kolomna Pedagogical Col lege (1955-1970), Moscow Pedagogical University (1971-1990), and Pennsylvania State University (1990-1995). My first books on Non-Euclidean Geometries and Geometry of Lie groups were written in Russian and published in Moscow: Non-Euclidean Geometries (1955) [Ro1] , Multidimensional Spaces (1966) [Ro2] , and Non-Euclidean Spaces (1969) [Ro3]. In [Ro1] I considered non-Euclidean geometries in the broad sense, as geometry of simple Lie groups, since classical non-Euclidean geometries, hyperbolic and elliptic, are geometries of simple Lie groups of classes Bn and D , and geometries of complex n and quaternionic Hermitian elliptic and hyperbolic spaces are geometries of simple Lie groups of classes An and en. [Ro1] contains an exposition of the geometry of classical real non-Euclidean spaces and their interpretations as hyperspheres with identified antipodal points in Euclidean or pseudo-Euclidean spaces, and in projective and conformal spaces. Numerous interpretations of various spaces different from our usual space allow us, like stereoscopic vision, to see many traits of these spaces absent in the usual space.