A study on solutions of fractional volterra integral equation with conformable integral
- Islamabad (Unpublished) 2023
- xiii, 72 p. ill. ; 30 cm. +CD
Submitted in partial fulfillment of the requirements for the degree of Master of Philosophy in Mathematics to the Department of Basic Sciences. Includes bibliographical references. Thesis supervisor: Dr. Ambreen Bano
Thesis (M.Phil)--Riphah International University, 2023
English
Mathematics--Fractional volterra integral equations--Fractional derivative--Fractional integral--Neumann method--DBS--FEAS