Minimal Central Series of a Nilpotent Product of Abelian Lie Algebras

Journal Title: JOURNAL OF ADVANCES IN MATHEMATICS - Year 2015, Vol 10, Issue 6

Abstract

We determine the structure of the lower central terms and the structure of the minimal central terms of the nilpotent product of free abelian Lie algebras of finite rank.

Authors and Affiliations

Zerrin Esmerligil

Keywords

Related Articles

Edge Jump Distance Graphs

The concept of edge jump between graphs and distance between graphs was introduced by Gary Chartrand et al. in [5]. A graph H is obtained from a graph G by an edge jump if G contains four distinct vertices u, v, w, and x...

Splitting Decomposition Homotopy Perturbation Method To Solve One -Dimensional Navier -Stokes Equation

We have proposed in this  research a new scheme to find analytical  approximating solutions for Navier-Stokes equation  of  one  dimension. The  new  methodology depends on combining &n...

Solving the Oscillation Equation With Fractional Order Damping Term Using a New Fourier Transform Method

We propose an adapted Fourier transform method that gives the solution of an oscillation equation with a fractional damping term in ordinary domain. After we mention a transformation of cosmic time to individual time (CT...

The Angle Trisection Solution (A Compass-Straightedge (Ruler) Construction)

This paper is devoted to exposition of a provable classical solution for the ancient Greeks classical geometric problem of angle trisection [3]. (Pierre Laurent Wantzel, 1837),presented an algebraic proof based on ideas...

On Almost C(a)-Manifold Satisfying Some Conditions On The Weyl Projective Curvature Tensor

In the present paper, we have studied the curvature tensors of almost C()-manifolds satisfying the conditions P(,X)R = 0, P(,X) e Z = 0, P(,X)P = 0, P(,X)S = 0 and P(,X) e  C = 0. According...

Download PDF file
  • EP ID EP651448
  • DOI 10.24297/jam.v10i6.1732
  • Views 153
  • Downloads 0

How To Cite

Zerrin Esmerligil (2015). Minimal Central Series of a Nilpotent Product of Abelian Lie Algebras. JOURNAL OF ADVANCES IN MATHEMATICS, 10(6), 3541-3545. https://europub.co.uk/articles/-A-651448