International Journal of Statistics and Applied Mathematics
  • Printed Journal
  • Indexed Journal
  • Refereed Journal
  • Peer Reviewed Journal

2024, Vol. 9, Issue 5, Part C

Exploring applications of fractional differential equations with radial basis function


Author(s): Kiran Bala and Geeta Arora

Abstract:
Solving fractional order differential equations is substantially more complex than solving ordinary order differential equations; also, the majority of computing tools do not include built-in functions for this type of issue. In this article, we establish the fundamentals of fractional order differential equations such as Riemann-Liouville, Caputo, Riesz fractional, etc. Also, we provide a brief overview of the fundamental techniques for solving linear fractional differential equations. Due to diverse applications in solving various models based on fractional-order differential equations, the invention and exploration of numerical methods to find their solutions. Radial basis function methods are one of such methods to find the more accurate and convergent solutions compared to the other methods.


DOI: 10.22271/maths.2024.v9.i5c.1858

Pages: 197-202 | Views: 48 | Downloads: 5

Download Full Article: Click Here

International Journal of Statistics and Applied Mathematics
How to cite this article:
Kiran Bala, Geeta Arora. Exploring applications of fractional differential equations with radial basis function. Int J Stat Appl Math 2024;9(5):197-202. DOI: 10.22271/maths.2024.v9.i5c.1858

Call for book chapter
International Journal of Statistics and Applied Mathematics