Ministry of Education
Joseph Paramasivam M
VIDWAN ID: 244755

Dr Joseph Paramasivam M

Male Doctor of Philosophy
Assistant Professor | Department of Mathematics
Bishop Heber College, Tiruchirappalli
Tamil Nadu
Expertise: Mathematics
ORCID 0000-0002-0122-8483 Scopus 55556038800 ResearcherID IUO-6620-2023 Google Scholar 79iki2QAAAAJ
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20 Publications
0 Projects
78 Scopus Citations
1 CrossRef
20 Years 3 Months Total Experience
Publications
20 Total
Articles
18
Proceedings
2
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Scopus Scopus
78 Citations
4 h-index
CrossRef CrossRef
1 Citations
1 h-index
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Personal Details

Doctor of Philosophy
2013
N/A
Assistant Professor
Jun 2006 – Present
Bishop Heber College, Tiruchirappalli | Department of Mathematics
Physical Sciences
Mathematics

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Scholarly Publications

A Novel Method for Solving Fully Intuitionistic Fuzzy Transportation Problems using Singularly Perturbed Delay Differential Equations

Conference Paper
Year: 2023. Volume: 2649 .
Authors: S. Asha; M. Joseph Paramasivam
DOI 10.1063/5.0114276

EFFECTIVE NUMERICAL APPROACH FOR SYSTEM OF N-SINGULARLY PERTURBED DELAY DIFFERENTIAL EQUATIONS OF CONVECTION-DIFFUSION TYPE

Journal Article
Functional Differential Equations. Year: 2025. Volume: 32 , Issue: 1-2 , Pages: 121-138 .
Authors: S. PADMAPRIYA; G. CHATZARAKIS; M. PARAMASIVAM; S. PANETSOS
DOI 10.26351/FDE/32/1-2/6

A Robust-Fitted-Mesh-Based Finite Difference Approach for Solving a System of Singularly Perturbed Convection–Diffusion Delay Differential Equations with Two Parameters

Open Access
Journal Article
Symmetry. Year: 2025. Volume: 17 , Issue: 1 .
Authors: Jenolin Arthur; George E. Chatzarakis; S. L. Panetsos; Joseph Paramasivam Mathiyazhagan
DOI 10.3390/sym17010068

Parameter Uniform Convergence for a Weakly Coupled System of Two Partially Singularly Perturbed Delay Differential Equations of Convection-Diffusion Type

Journal Article
Year: 2025. Volume: 14 , Issue: Special Issue II , Pages: 361-374 .

PARAMETER UNIFORM CONVERGENCE OF A FINITE ELEMENT METHOD FOR A PARTIALLY SINGULARLY PERTURBED DIFFERENTIAL EQUATIONS OF REACTION DIFFUSION SYSTEM WITH DISCONTINUOUS SOURCE TERMS

Journal Article
Year: 2025. Volume: 14 , Issue: Special Issue II , Pages: 375-382 .

Classical Layer-Resolving Scheme for a System of Two Singularly Perturbed Time-Dependent Problems with Discontinuous Source Terms and Spatial Delay

Open Access
Journal Article
Mathematics. Year: 2025. Volume: 13 , Issue: 3 .
Authors: Joseph Paramasivam Mathiyazhagan; Ramiya Bharathi Karuppusamy; George E. Chatzarakis; S. L. Panetsos
DOI 10.3390/math13030511

PARAMETER-UNIFORM CONVERGENCE FOR A FINITE DIFFERENCE METHOD FOR A SINGULARLY PERTURBED LINEAR REACTION-DIFFUSION SYSTEM WITH DISCONTINUOUS SOURCE TERMS

Journal Article
International Journal of Numerical Analysis and Modeling. Year: 2014.
Scopus Scopus: 9

Second order parameter-uniform convergence for a finite difference method for a singularly perturbed linear reaction-diffusion system

Journal Article
Year: 2010.
Authors: Mathiyazhagan, P.; Sigamani, V.; Miller, J.J.H.
Scopus Scopus: 29
Showing 1 to 8 of 20 publications