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Titlebook: Clifford Algebras and Spinor Structures; A Special Volume Ded Rafał Ablamowicz,Pertti Lounesto Book 1995 Springer Science+Business Media Do

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https://doi.org/10.1007/978-3-658-42456-5avored by Crumeyrolle, relies on Witt decomposition of the underlying quadratic space into maximal totally isotropic subspaces. The other, results in one-sided minimal ideals of Clifford algebras generated by primitive idempotents.
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https://doi.org/10.1007/978-3-658-42456-5cts of spinors and are thus elements in an algebra generated from a .. The resulting spinor algebra is structurally identical with the usual multivector Clifford algebra; functionally, the spinor algebra includes the multivector algebra as a subalgebra.
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Corporate Responsibility And Punishment, in Clifford algebras, especially they do not exist in a canonical way in characteristic 2. However, there is a natural way to introduce bivectors in all other characteristics ≠ 2, because there is a one-to-one correspondence between quadratic forms and . bilinear forms..Crumeyrolle also emphasized
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Corporate Responsibility And Punishment,used, in the framework of a supersymmetric (SUSY) algebraic valued field theory, to represent fermionic and bosonic interactions. This algebraic approach is compared with some other formulations of the problem.
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Crumeyrolle-Chevalley-Riesz Spinors and Covariancects of spinors and are thus elements in an algebra generated from a .. The resulting spinor algebra is structurally identical with the usual multivector Clifford algebra; functionally, the spinor algebra includes the multivector algebra as a subalgebra.
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Chevalley-Crumeyrolle Spinors in McKane-Parisi-Sourlas Theoremused, in the framework of a supersymmetric (SUSY) algebraic valued field theory, to represent fermionic and bosonic interactions. This algebraic approach is compared with some other formulations of the problem.
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