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Titlebook: Modular Lie Algebras; G. B. Seligman Book 1967 Springer-Verlag Berlin Heidelberg 1967 Finite.Lie.Lie group.Liescher Ring.Morphism.algebra.

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書目名稱Modular Lie Algebras
編輯G. B. Seligman
視頻videohttp://file.papertrans.cn/638/637879/637879.mp4
叢書名稱Ergebnisse der Mathematik und ihrer Grenzgebiete. 2. Folge
圖書封面Titlebook: Modular Lie Algebras;  G. B. Seligman Book 1967 Springer-Verlag Berlin Heidelberg 1967 Finite.Lie.Lie group.Liescher Ring.Morphism.algebra.
描述The study of the structure of Lie algebras over arbitrary fields is now a little more than thirty years old. The first papers, to my know- ledge, which undertook this study as an end in itself were those of JACOBSON (" Rational methods in the theory of Lie algebras ") in the Annals, and of LANDHERR ("Uber einfache Liesche Ringe") in the Hamburg Abhandlungen, both in 1935. Over fields of characteristic zero, these thirty years have seen the ideas and results inherited from LIE, KILLING, E. CARTAN and WEYL developed and given new depth, meaning and elegance by many contributors. Much of this work is presented in [47, 64, 128 and 234] of the bibliography. For those who find the rationalization for the study of Lie algebras in their connections with Lie groups, satisfying counterparts to these connections have been found over general non-modular fields, with the substitution of the formal groups of BOCHNER [40] (see also DIEUDONNE [108]), or that of the algebraic linear groups of CHEVALLEY [71], for the usual Lie group. In particular, the relation with algebraic linear groups has stimulated the study of Lie algebras of linear transformations. When one admits to consideration Lie algebr
出版日期Book 1967
關(guān)鍵詞Finite; Lie; Lie group; Liescher Ring; Morphism; algebra; character; cohomology; form; function; group; homolog
版次1
doihttps://doi.org/10.1007/978-3-642-94985-2
isbn_softcover978-3-642-94987-6
isbn_ebook978-3-642-94985-2
copyrightSpringer-Verlag Berlin Heidelberg 1967
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edge, which undertook this study as an end in itself were those of JACOBSON (" Rational methods in the theory of Lie algebras ") in the Annals, and of LANDHERR ("Uber einfache Liesche Ringe") in the Hamburg Abhandlungen, both in 1935. Over fields of characteristic zero, these thirty years have seen
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formal groups of BOCHNER [40] (see also DIEUDONNE [108]), or that of the algebraic linear groups of CHEVALLEY [71], for the usual Lie group. In particular, the relation with algebraic linear groups has stimulated the study of Lie algebras of linear transformations. When one admits to consideration Lie algebr978-3-642-94987-6978-3-642-94985-2
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Modern Platers and Etchers opposing functions represent major operations in PCB fabrication. As such, users are searching for more sophisticated, cost-effective and automated equipment to keep pace with today’s advances in PCB design and high-volume production requirements. The most demanding feature is that of providing a h
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Quadratische Erweiterungen,ganzen Gau?’schen Zahlen ist . = ., . = ?1.) Interessante und für sp?tere Anwendungen wichtige Beispiele sind die K?rper mit .. Elementen (. Primzahl), die quadratische Erweiterungen der K?rper ?. mit . Elementen darstellen.
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