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Responsible Business in a Changing Worldsymplectic Clifford algebra invented by Albert Crumeyrolle in 1975. Both Clifford algebras are defined as the deformations (mutations) of the Grassmann or symmetric algebras respectively. The presented algebraic formalism is particularly well suited for the description of the multi-fermionic and multi-bosonic operators in quantum field theory.GOAD 发表于 2025-3-31 02:10:03
Anna Gogichadze,Dionisia Tzavaraergravity theory as well as in the superstring and unified theories . Originally, the concept of Majorana representation was introduced by Ettore Majorana in the context of spinor representations of the Lorentz group before the second World War.Pcos971 发表于 2025-3-31 05:46:57
Piero Giammarco,Cecilia Casalegnose field . is 2, [..] is finite and the dimension of . is infinite but less than ℵ. we characterize the extended form by a finite number of invariants. This turns out by using linear topologies on . assigned with the quadratic form and an application of lattice theory in the theory of quadratic forms.curettage 发表于 2025-3-31 12:39:40
Responsible Management – Was ist das?erable interest in analogous algebras constructed for forms of higher degree. Because of the structure of these algebras, the most productive analysis seems to be via representations. General results about these representations are presented, and specific examples are demonstrated.STYX 发表于 2025-3-31 14:03:09
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https://doi.org/10.1007/978-3-642-38942-9The existence of minimal left ideal bundles and primitive idempotent sections is also studied. In this context Roger Penrose’s notion of a flag is generalized to give a geometric characterization of minimal left ideals of a real Clifford algebra .. with 0 ≤ . < . ≤ 3.DIKE 发表于 2025-3-31 22:15:55
Algebraic spin structuresThe existence of minimal left ideal bundles and primitive idempotent sections is also studied. In this context Roger Penrose’s notion of a flag is generalized to give a geometric characterization of minimal left ideals of a real Clifford algebra .. with 0 ≤ . < . ≤ 3.