Article
Open Access
Classification of Subgroups of Symplectic Groups Over Finite Fields Containing a Transvection
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Published/Copyright:
May 31, 2016
Received: 2014-6-9
Revised: 2014-12-12
Published Online: 2016-5-31
Published in Print: 2016-6-1
© by S. Arias-de-Reyna
Articles in the same Issue
- Semigroup of k-bi-Ideals of a Semiring with Semilattice Additive Reduct
- Classification of Subgroups of Symplectic Groups Over Finite Fields Containing a Transvection
- Corrigendum to “Generalizations of Opial-Type Inequalities in Several Independent Variables” Published in Demonstratio Math. 4(47) (2014), 324–335
- On The K-Pseudo Symmetric and Ordinary Differentiation
- On an Open Problem of Xiao-Bin Zhang and Jun-Feng Xu
- Asymptotically Lacunary Statistical Equivalence of Double Sequences of Sets
- Montel–Type Theorems for Exponential Polynomials
- P-Cyclic C-Contraction Result in Menger Spaces Using a Control Function
- Stochastic Analysis of Dis-Similar Standby System with Discrete Failure, Inspection and Replacement Policy
- On a Method of Introducing Free-Infinitely Divisible Probability Measures
Keywords for this article
sympletic group over a finite field;
transvection;
classification of subgroups of linear groups
Creative Commons
BY-NC-ND 4.0
Articles in the same Issue
- Semigroup of k-bi-Ideals of a Semiring with Semilattice Additive Reduct
- Classification of Subgroups of Symplectic Groups Over Finite Fields Containing a Transvection
- Corrigendum to “Generalizations of Opial-Type Inequalities in Several Independent Variables” Published in Demonstratio Math. 4(47) (2014), 324–335
- On The K-Pseudo Symmetric and Ordinary Differentiation
- On an Open Problem of Xiao-Bin Zhang and Jun-Feng Xu
- Asymptotically Lacunary Statistical Equivalence of Double Sequences of Sets
- Montel–Type Theorems for Exponential Polynomials
- P-Cyclic C-Contraction Result in Menger Spaces Using a Control Function
- Stochastic Analysis of Dis-Similar Standby System with Discrete Failure, Inspection and Replacement Policy
- On a Method of Introducing Free-Infinitely Divisible Probability Measures
