The random of lacunary statistical on χ2 over p-metric spaces defined by Musielak

Journal Title: Journal of Mathematics and Applications - Year 2015, Vol 38, Issue

Abstract

Mursaleen introduced the concepts of statistical convergence in random 2-normed spaces. Recently Mohiuddine and Aiyup defined the notion of lacunary statistical convergence and lacunary statistical Cauchy in random 2-normed spaces. In this paper, we define and study the notion of lacunary statistical convergence and lacunary of statistical Cauchy sequences in random on χ2 over p− metric spaces defined by Musielak and prove some theorems which generalizes Mohiuddine and Aiyup results.

Authors and Affiliations

N. Subramanian, R. Babu, P. Thirunavukkarasu

Keywords

Related Articles

On the solutions of a class of nonlinear functional integral equations in space C [0,a]

The principal aim of this paper is to give sufficient conditions for solvability of a class of some nonlinear functional integral equations in the space of continuous functions defined on interval [0, a]. The main tool u...

Location of Zeros of Lacunary-type Polynomials

In this paper, we present some interesting results concerning the location of zeros of Lacunary-type of polynomial in the complex plane. By relaxing the hypothesis and putting less restrictive conditions on the coefficie...

On circularly symmetric functions

Let D ⸦ C and 0 ∈ D. A set D is circularly symmetric if for each [formula] a set [formula] is one of three forms: an empty set, a whole circle, a curve symmetric with respect to the real axis containing ϱ. A function f...

On Some L_r-Biharmonic Euclidean Hypersurfaces

In decade eighty, Bang-Yen Chen introduced the concept of biharmonic hypersurface in the Euclidean space. An isometrically immersed hypersurface x : M^n → E^{n+1} is said to be biharmonic if ∆^2x = 0, where ∆ is the Lapl...

On Maximum Induced Matching Numbers of Special Grids

A subset M of the edge set of a graph G is an induced matching of G if given any two edges e1, e2 ∈ M, none of the vertices on e1 is adjacent to any of the vertices on e2. Suppose that Max(G), a positive integer, denotes...

Download PDF file
  • EP ID EP342618
  • DOI 10.7862/rf.2015.11
  • Views 86
  • Downloads 0

How To Cite

N. Subramanian, R. Babu, P. Thirunavukkarasu (2015). The random of lacunary statistical on χ2 over p-metric spaces defined by Musielak. Journal of Mathematics and Applications, 38(), 133-150. https://europub.co.uk./articles/-A-342618