Mohammad Javidi
Papers
1
Total Citations
35
H-Index
1
About
Mohammad Javidi has made significant contributions to the field of applied mathematics, particularly in the numerical analysis of fractional partial differential equations (PDEs). His research focuses on developing innovative computational methods to solve complex mathematical models that arise in physics, engineering, and other sciences. One of his most cited works, "Numerical solution of fractional partial differential equations by numerical Laplace inversion technique" (2013, 35 citations), introduces a novel approach combining the homotopy perturbation method with Laplace transforms. This technique effectively addresses the challenges of solving fractional PDEs by first applying a temporal Laplace transform and then using the homotopy perturbation method to solve the transformed problem. Javidi's work is notable for its practical impact, offering researchers and students a powerful tool for modeling phenomena such as anomalous diffusion and viscoelasticity. His contributions have been recognized in the scientific community, with his papers serving as key references for those exploring advanced numerical methods. Through his research, Javidi continues to advance the understanding and application of fractional calculus in real-world problems.
Research Focus
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Top Papers
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