M
Mohsen Rabbani
Researcher at Islamic Azad University
Publications - 53
Citations - 667
Mohsen Rabbani is an academic researcher from Islamic Azad University. The author has contributed to research in topics: Integral equation & Nonlinear system. The author has an hindex of 13, co-authored 46 publications receiving 455 citations. Previous affiliations of Mohsen Rabbani include Iran University of Science and Technology.
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Numerical solution of second kind Fredholm integral equations system by using a Taylor-series expansion method
TL;DR: This paper presents a Taylor-series expansion method for a second kind Fredholm integral equations system with smooth or weakly singular kernels that reduce the system of integral equations to a linear system of ordinary differential equation.
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Numerical computational solution of the Volterra integral equations system of the second kind by using an expansion method
TL;DR: An expansion method is used for treatment of second kind Volterra integral equations system and it is shown that this system reduces to a system of equations that can be solved easily with any of the usual methods.
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Multi-objective communication-aware optimization for virtual machine placement in cloud datacenters
TL;DR: The simulation results prove that the proposed hybrid meta-heuristic algorithm outperforms against state-of-the-art ACO-based, well-known heuristic-based FFD algorithms, and random-based approach in terms of total power consumption, resource wastage, the total data transfer rate in network, and number of active servers in use.
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Existence of solution for an infinite system of nonlinear integral equations via measure of noncompactness and homotopy perturbation method to solve it
Bipan Hazarika,Bipan Hazarika,Hari M. Srivastava,Hari M. Srivastava,Reza Arab,Mohsen Rabbani +5 more
TL;DR: This paper proves existence of solution for infinite system of nonlinear integral equations in the Banach spaces l p , p > 1 with the help of a technique associated with measure of noncompactness and generalized Meir–Keeler fixed point theorem.
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New Homotopy Perturbation Method to Solve Non-Linear Problems
TL;DR: In this article, a homotopy perturbation method (NHPM) was introduced for solving non-linear problems, such that it can be converted a nonlinear differential equations to some simple linear differential.