11 citations · 12 across the 7 of their papers we have counts for
8 papers
Co-maximal subgroup graph characterized by forbidden subgraphs
Pallabi Manna, Santanu Mandal, Manideepa Saha
In this communication, the co-maximal subgroup graph of a finite group is examined when is a finite nilpotent group, finite abelian group, dihedral group , dicy…
Algebraic and Geometric Properties of -Semipositive Matrices and -Semipositive Cones
Aritra Narayan Hisabia, Manideepa Saha
Given a proper cone in the Euclidean space , a square matrix is said to be -semipositive if there exists an such that , the t…
On Perfectness of Annihilating-Ideal Graph of
Manideepa Saha, Sucharita Biswas, Angsuman Das
The annihilating-ideal graph of a commutative ring with unity is defined as the graph with the vertex set is the set of all non-zero ideals with non-zero annih…
On Co-Maximal Subgroup Graph of a Group
Angsuman Das, Manideepa Saha, Saba Al-Kaseasbeh
The co-maximal subgroup graph of a group is a graph whose vertices are non-trivial proper subgroups of and two vertices and are adjacent if . In this p…
A generalized projection iterative methods for solving non-singular linear systems
Ashif Mustafa, Manideepa Saha
In this paper, we propose and analyze iterative method based on projection techniques to solve a non-singular linear system Ax = b. In particular, for a given positive integer m, m…
On Generalized Jacobi, Gauss-Seidel and SOR Methods
Manideepa Saha, Jahnavi Chakrabarty
In this paper generalization of Jacobi and Gauss-Seidel methods, introduced by Salkuyeh in 2007, is studied. In particular, convergence criteria for these methods are discussed. A…
Generalized Jacobi and Gauss-Seidel Method for Solving Non-Square Linear Systems
Manideepa Saha
The main goal of this paper is to generalize Jacobi and Gauss-Seidel methods for solving non-square linear system. Towards this goal, we present iterative procedures to obtain an a…
On Modulo AG-groupoids
Amanullah, Muhammad Rashad, Imtiaz Ahmad +1
A groupoid G is called an AG-groupoid if it satisfies the left invertive law: (ab)c = (cb)a. An AG-group G, is an AG-groupoid with left identity e \in G (that is, ea = a for all a…