Journal of Mathematical Sciences & Computational Mathematics (JMSCM)
(ISSN Number (Online) - 2644-3368)

“Mathematics is a more powerful instrument of knowledge than any other that has been bequeathed to us by human agency” - Descartes’

The Journal of Mathematical Sciences and Computational Mathematics (JMSCM) is a peer reviewed, international journal which promptly publishes original research papers, reviews and technical notes in the field of Pure and Applied Mathematics and Computing. It focuses on theories and applications on mathematical and computational methods with their developments and applications in Engineering, Technology, Finance, Fluid and Solid Mechanics, Life Sciences and Statistics.

Aims and Scope

The spectrum of the Journal is wide and available to exchange and enrich the learning experience among different strata from all corners of the society. The contributions will demonstrate interaction between various disciplines such as mathematical sciences, engineering sciences, numerical and computational sciences, physical and life sciences, management sciences and technological innovations. The Journal aims to become a recognized forum attracting motivated researchers from both the academic and industrial communities. The Journal is devoted towards advancement of knowledge and innovative ideas in the present world.

Thrust Areas:

• Number Theory
• Cryptography
• Topology
• Differential Geometry
• Functional Analysis
• Complex Analysis
• Algebraic Geometry
• Algebra
• Graph Theory
• Harmonic Analysis
• Fluid Mechanics
• Solid Mechanics
• Biomechanics
• Bio Mathematics
• Operations Research
• Financial Mathematics
• Statistical Methods
• Data Analytics
• Quantum Computing
• Plasma Physics
• Discrete Mathematics
• Cosmology & Astrophysics
• Fuzzy logic
• Oceanography
• Numerical Methods
• Wavelet Theory
• Artificial Intelligence
• Automata Theory
• Mathematics Education
• Fixed point Theory
• Ordinary Differential Equations and special functions
• Mathematical Analysis
• Partial Differential Equations
• Fractional Calculus
• Spectral Theory