The solvable subgroups of large order of L2(p) , p≥5
Journal Title: JOURNAL OF ADVANCES IN MATHEMATICS - Year 2017, Vol 13, Issue 5
Abstract
By using the following theoretical and computational algorithms , we determined the solvable subgroups of large order of the finite non-abelian simple linear groups G = L2(p) = PSL(2,p) , for p≥5 and p is a prime number , also their presentations and permutation representations have been found .
Authors and Affiliations
Abdullah A. Abduh, Abeer A. AlGhawazi
A FAMILY OF EXPONENTIALLY FITTED MULTIDERIVATIVE METHOD FOR STIFF DIFFERENTIAL EQUATIONS
In this paper, an A-stable exponentially fitted predictor-corrector using multiderivative linear multistep method for solving stiff differential equations is developed. The method which is a two-step third derivative met...
A paradigm shift in mathematical physics, Part 2: A new local realism explains Bell test & other experiments
An earlier article in this journal introduced a renegade theory called the Theory of Elementary Waves (TEW). Whereas quantum mathematics (QM) is a science of observables, TEW is a science of physical nature independent o...
Pseudo-Slant Submanifolds of a Locally Decomposable Riemannian Manifold
In this paper, we study pseudo-slant submanifolds of a locally decom- posable Riemannian manifold. We give necessary and suffcient conditions for distributions which are involued in the definition of pseudo-slant sub- ma...
Multi-Source Backlogged Probabilistic Inventory Model for Crisp and Fuzzy Environment
This paper proposed a multi-item multi-source probabilistic periodic review inventory model under a varying holding cost constraint with zero lead time when: (1) the stock level decreases at a uniform rate over the cycle...
Numerical Solutions of Volterra Integral Equation of Second kind Using Implicit Trapezoidal
In this paper, we will be find numerical solution of Volterra Integral Equation of Second kind through using Implicit trapezoidal and that by using Maple 17 program, then we found that numerical solution was highly accur...