TARU PUBLICATIONS
Author

R.A. MUNESHWAR

P. G. Department of Mathematics, Nanded 431602, Maharashtra, N.E.S. Science College, Nanded, Maharashtra, 431602, India

Published papers
9
Citations
1
Views
2,471
Downloads
1,000

Publications

9 papers
Open Access Research Article·pp. 1577–1594·Vol. 27, Issue 8Nov 2024

Analysis of system of fractional partial differential equations using Laplace reduced differential transform with decomposition method

R. S. Teppawar, R. N. Ingle, R.A. MUNESHWAR

Published Online: 18 Dec 2024DOI: 10.47974/JSMS-1112

In this paper: In this article, we discuss how to solve systems of nonlinear fractional partial differential equations (NFPDEs) by combining the Laplace transform & the reduced differential transform method, often k...

AbstractReferencesFull Text PDF (1.0 MB)Views: 280Downloads: 98Citations: 0
Open Access Research Article·pp. 1701–1717·Vol. 27, Issue 7Nov 2024

A novel approach to initial boundary value problems using Laplace transform Adomian decomposition method

S. K. Talankar, A. B. Jadhav, R.A. MUNESHWAR

Published Online: 30 Nov 2024DOI: 10.47974/JIM-2031

In this paper: This document contains, a novel approach to dealing with initial boundary value concerns that combines boundary and initial conditions to provide a new solution during each repetition utilising Adomia...

AbstractReferencesFull Text PDF (258 KB)Views: 320Downloads: 138Citations: 0
Open Access Research Article·pp. 17–32·Vol. 27, Issue 1Feb 2024

Solving systems of fractional differential equations by modified fractional differential transform method with adomian polynomials

R. S. Teppawar, R. N. Ingle, R.A. MUNESHWAR

Published Online: 27 Feb 2024DOI: 10.47974/JIM-1638

In this paper: In this article, we use a new algorithm as FDT with Adomian polynomials is carried out for solving systems of non-linear fractional differential equations. We approximate solutions to the system of no...

AbstractReferencesFull Text PDF (704 KB)Views: 318Downloads: 124Citations: 1
Open Access Research Article·pp. 957–974·Vol. 44, Issue 5Jul 2023

Energy and Wiener index of divisor graph of commutative ring

P. D. Khandare, Suryakant M Jogdand, R.A. MUNESHWAR

Published Online: 10 Oct 2023DOI: 10.47974/JIOS-1287

In this paper: In recent paper, P. D. Khandare et al. introduced a graphical structure of non empty finite ring R called as divisor graph ⅅ[R]  and discussed some properties of the graph ⅅ[Zn]. In this article, we w...

AbstractReferencesFull Text PDF (310 KB)Views: 328Downloads: 112Citations: 0
Open Access Research Article·pp. 653–673·Vol. 44, Issue 4May 2023

Analytical solutions and numerical simulation of COVID-19 fractional order mathematical model by Caputo and conformable fractional differential transform method

A. D. Nagargoje, V. C. Borkar, R.A. MUNESHWAR

Published Online: 28 Aug 2023DOI: 10.47974/JIOS-1219

In this paper: In this paper, we will discuss an analytical solution and numerical simulation of fractional order mathematical model on COVID-19 under Caputo and conformable sense with the help of fractional differe...

AbstractReferencesFull Text PDF (1.3 MB)Views: 271Downloads: 106Citations: 0
Open Access Research Article·pp. 697–707·Vol. 44, Issue 4May 2023

Some results on the open subset intersection graph of a product topological space

Reeta Madan, Soni Pathak, R.A. MUNESHWAR, Kirankumar L. Bondar

Published Online: 28 Aug 2023DOI: 10.47974/JIOS-1229

In this paper: In the recent paper, R. A. Muneshwar et al., introduced a graph structure called open subset intersection graph g(t)  on a topological space (X, t).  In this paper, we study some important results of...

AbstractReferencesFull Text PDF (478 KB)Views: 233Downloads: 97Citations: 0
Open Access Research Article·pp. 45–59·Vol. 21, Issue 1May 2023

SOME RESULTS ON THE OPEN SUBSET INCLUSION GRAPH OF A PRODUCT TOPOLOGICAL SPACE

R.A. MUNESHWAR, K.L. BONDAR

Published Online: 01 May 2023DOI: 10.47974/JDSGT-21-1-P11

In this paper: In the recent paper, R. A. Muneshwar et al., introduced a graph structure, called open subset inclusion graph j(t) of (X, t) . They also discussed a basic properties such as connectedness, diameter, g...

AbstractReferencesFull Text PDF (953 KB)Views: 144Downloads: 105Citations: 0
Open Access A·pp. 231–241·Vol. 44, Issue 2Mar 2023

Some properties of bases intersection graph-I

Iram Tahleel Jaleel Ahmed, Suryakant M Jogdand, R.A. MUNESHWAR

Published Online: 01 Mar 2023DOI: 10.47974/JIOS-1228

In this paper: In the recent paper Iram Tahleel Jaleel Ahmed, Suryakant M Jogdand , introduced the graphical structure of vector space over a finite field  called as “Bases Intersection Graph” and discussed some ba...

AbstractReferencesFull Text PDF (198 KB)Views: 313Downloads: 106Citations: 0
Open Access A·pp. 271–283·Vol. 44, Issue 2Mar 2023

Geometric meaning and variation of parameter method of modified a-fractional derivative

S. N. Thorat, Kirtiwant P. Ghadle, R.A. MUNESHWAR, Kirankumar L. Bondar

Published Online: 01 Mar 2023DOI: 10.47974/JIOS-1274

In this paper: In this study, we address a frequently asked topic by scholars, “What is the geometrical meaning of the modified a-derivative”, by using the notion of fractional cords. There is also discussion of fra...

AbstractReferencesFull Text PDF (368 KB)Views: 264Downloads: 114Citations: 0