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Titlebook: Algebra and Operator Theory; Proceedings of the C Yusupdjan Khakimdjanov,Michel Goze,Shavkat A. Ayup Conference proceedings 1998 Springer S

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期刊全稱Algebra and Operator Theory
期刊簡稱Proceedings of the C
影響因子2023Yusupdjan Khakimdjanov,Michel Goze,Shavkat A. Ayup
視頻videohttp://file.papertrans.cn/153/152492/152492.mp4
圖書封面Titlebook: Algebra and Operator Theory; Proceedings of the C Yusupdjan Khakimdjanov,Michel Goze,Shavkat A. Ayup Conference proceedings 1998 Springer S
影響因子This volume presents the lectures given during the secondFrench-Uzbek Colloquium on Algebra and Operator Theory whichtook place in Tashkent in 1997, at the Mathematical Institute of theUzbekistan Academy of Sciences. Among the algebraic topics discussedhere are deformation of Lie algebras, cohomology theory, the algebraicvariety of the laws of Lie algebras, Euler equations on Lie algebras,Leibniz algebras, and real .K.-theory. Some contributions have ageometrical aspect, such as supermanifolds. The papers on operatortheory deal with the study of certain types of operator algebras. Thisvolume also contains a detailed introduction to the theory of quantumgroups. ..Audience:. This book is intended for graduate studentsspecialising in algebra, differential geometry, operator theory, andtheoretical physics, and for researchers in mathematics andtheoretical physics.
Pindex Conference proceedings 1998
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書目名稱Algebra and Operator Theory影響因子(影響力)




書目名稱Algebra and Operator Theory影響因子(影響力)學(xué)科排名




書目名稱Algebra and Operator Theory網(wǎng)絡(luò)公開度




書目名稱Algebra and Operator Theory網(wǎng)絡(luò)公開度學(xué)科排名




書目名稱Algebra and Operator Theory被引頻次




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https://doi.org/10.1057/9780230509016ess of real .*-algebras. It is well known that for .*-algebras the properties of injectivity, amenability, semidiscreteness and hyperfiniteness coincide (see [W], [C], [H], [EL]). Here we shall consider that for real .*-algebra these properties are not equivalent in general, namely the hyperfiniteness and the injectivity are not equivalent.
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,Sur Un Probleme D’Elie Cartan, has shown that conversely, the only non-integrable, totally géodésie distributions of hyperplanes in projective space are of this type. The note gives a new proof of Cartan’s result, based on the notion of totally géodesic quasi-connection.
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