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Current algebras and generalized Ward-Takahashi identities

โœ Scribed by K. Raman; E.C.G. Sudarshan


Publisher
Elsevier Science
Year
1966
Weight
153 KB
Volume
21
Category
Article
ISSN
0031-9163

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๐Ÿ“œ SIMILAR VOLUMES


Azumaya Algebras with Involution, Polari
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An algebra \(R\) with anti-isomorphism ( \({ }^{*}\) ) is shown to be Azumaya if (*) is given by an element of \(R \otimes R^{\text {op }}\); in particular, this is the case if the canonical map \(R \otimes_{C} R^{\text {op }} \rightarrow \operatorname{End}_{C}(R)\) is onto. Consequently, the existe

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Let โŒซ be a countable abelian semigroup satisfying a suitable finiteness condition, and let L s [ L be the free Lie algebra generated by a โŒซ-graded vector space V over C. In this paper, from the denominator identity, we derive a dimension formula for the homogeneous subspaces of the free Lie algebra