ms*-Modules

Journal Title: Journal of Advances in Mathematics and Computer Science - Year 2017, Vol 20, Issue 5

Abstract

Let R be a ring and M a left R-module. A module M is called ms*-module if each maximal submodule is  equivalent to a supplement in M. In this work, we focus on ms*-module and study various properties of this module.

Authors and Affiliations

Ayse Tugba Guroglu

Keywords

Related Articles

The Domination Number of Pm X Pn

A mixed graph GM(V, E, A) is a graph containing unoriented edges (set E) as well as oriented edges (set A), referred to as arcs. In this paper we calculate the domination number of the Cartesian product of a path Pm with...

Convergence of Differential Transform Method for Ordinary Differential Equations

Differential transform method (DTM) as a method for approximating solutions to differential equations have many theorems that are often used without recourse to their proofs. In this paper, attempts are made to compile t...

The Gamma Function and Its Analytical Applications

This paper explores the history and properties of the Gamma function with some analytical applications. Specifically, the Gamma function is employed to prove the legitimacy of the Standard Normal Distribution and for eva...

A Financial Prey-predator Model with Infection in the Predator

A modified predator-prey model is proposed with logistic growth in both prey and predator populations and an infection in the predator population. This model uses ideas from the original biological Lotka-Volterra model i...

Ruin Probabilities in a Discrete Semi-Markov Risk Model with Random Dividends to Shareholders and Policyholders

The discrete semi-Markov risk model is modified by the inclusion of dividends paying to shareholders and policyholders. When surplus is no less than the thresholds a1 and a2, the company randomly pays dividends to shareh...

Download PDF file
  • EP ID EP322685
  • DOI 10.9734/BJMCS/2017/31394
  • Views 83
  • Downloads 0

How To Cite

Ayse Tugba Guroglu (2017). ms*-Modules. Journal of Advances in Mathematics and Computer Science, 20(5), 1-9. https://europub.co.uk/articles/-A-322685