Bashir Ahmad
Papers
1
Total Citations
35
H-Index
1
About
Dr. Bashir Ahmad has made significant contributions to the field of fractional calculus and applied mathematics, particularly in developing advanced numerical methods for solving fractional partial differential equations. His most cited work, "Numerical solution of fractional partial differential equations by numerical Laplace inversion technique" (2013, 35 citations), introduces an innovative hybrid approach that combines the homotopy perturbation method with the Laplace transform. This technique effectively addresses the challenges of solving complex fractional models by first applying a temporal Laplace transform to simplify the problem, then employing the homotopy perturbation method to obtain approximate solutions. Dr. Ahmad's research has provided powerful computational tools for modeling phenomena in physics, engineering, and other sciences where fractional derivatives capture non-local and memory effects. His work demonstrates a deep understanding of both analytical and numerical approaches, bridging theoretical frameworks with practical applications. With a growing citation record, Dr. Ahmad continues to influence researchers working on fractional differential equations and their numerical solutions, establishing himself as a notable figure in this specialized area of applied mathematics.
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Top Papers
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