The Identities and Central Polynomials of the Finite Dimensional Unitary Grassmann Algebras Over a Finite Field

C. Bekh-Ochir; S. A. Rankin

doi:10.1080/00927872.2010.489915

ScienceGate Book Chapters

JOURNAL ARTICLE

The Identities and Central Polynomials of the Finite Dimensional Unitary Grassmann Algebras Over a Finite Field

C. Bekh-Ochir S. A. Rankin

Year: 2011 Journal: Communications in Algebra Vol: 39 (8)Pages: 2697-2706 Publisher: Taylor & Francis

DOI: 10.1080/00927872.2010.489915

Get Full-Text PDF Get Analytical Report

Abstract

Abstract We describe the T-ideal of identities and the T-space of central polynomials for the unitary finite dimensional Grassmann algebra over a finite field. Key Words: Central polynomialsFinite fieldGrassmann algebraIdentitiesT-idealT-spaceUnitary2000 Mathematics Subject Classification: Primary 16R10Secondary 16R4016S1015A75 Notes Communicated by V. A. Artamonov.

Keywords:

Mathematics Unitary state Ideal (ethics) Field (mathematics) Algebra over a field Pure mathematics Finite field Space (punctuation) Discrete mathematics Linguistics

Metrics

Cited By

0.00

FWCI (Field Weighted Citation Impact)

Refs

0.39

Citation Normalized Percentile

Is in top 1%

Is in top 10%

Topics

Advanced Topics in Algebra

Physical Sciences → Mathematics → Algebra and Number Theory

Algebraic structures and combinatorial models

Physical Sciences → Mathematics → Geometry and Topology

Matrix Theory and Algorithms

Physical Sciences → Computer Science → Computational Theory and Mathematics

The Identities and Central Polynomials of the Finite Dimensional Unitary Grassmann Algebras Over a Finite Field

Abstract

Metrics

Topics

Related Documents

The Identities and the Central Polynomials of the Infinite Dimensional Unitary Grassmann Algebra Over a Finite Field

THE CENTRAL POLYNOMIALS OF THE FINITE-DIMENSIONAL UNITARY AND NONUNITARY GRASSMANN ALGEBRAS

Identities of unitary finite-dimensional algebras

Separable polynomials over finite dimensional algebras

Grassmann algebras over finite fields