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G. P. Wene

Researcher at University of Texas at San Antonio

Publications -  23
Citations -  301

G. P. Wene is an academic researcher from University of Texas at San Antonio. The author has contributed to research in topics: Clifford algebra & Classification of Clifford algebras. The author has an hindex of 7, co-authored 23 publications receiving 276 citations.

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A survey of finite semifields

TL;DR: The first part of this paper is a discussion of the known constructions that lead to infinite families of semifields of finite order and the second part is a catalog of theknown semifielded structures.
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Idempotent structure of Clifford algebras

TL;DR: In this paper, it was shown that the lattice generated by a set of mutually annihilating primitive idempotents is an anti-involution such that each symmetric elements is either a nilpotent or then some right multiple of it is a nonzero symmetric idemomorphism.
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The Clifford algebra of differential forms

TL;DR: In this paper, the differential form realization of the Klein-Gordon and Kahler-Dirac equations is presented in detail for the four-dimensional Minkowski space, which is then used to describe spinors as differential forms.
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On the multiplicative structure of finite division rings

TL;DR: In this article, it was shown that all commutative division algebras three-dimensional over a finite field not of characteristic 2 have a right primitive element, such that the multiplicative loop is the set of all right multiples of the identitye by the elementp.