M
Mohamed Othman
Researcher at Universiti Putra Malaysia
Publications - 450
Citations - 4065
Mohamed Othman is an academic researcher from Universiti Putra Malaysia. The author has contributed to research in topics: Scheduling (computing) & Quality of service. The author has an hindex of 26, co-authored 433 publications receiving 3489 citations. Previous affiliations of Mohamed Othman include Information Technology Institute & Information Technology University.
Papers
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A priority based job scheduling algorithm in cloud computing
TL;DR: A new priority based job scheduling algorithm (PJSC) in cloud computing is proposed based on multiple criteria decision making model that will help in job scheduling of cloud computing.
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An efficient four points modified explicit group poisson solver
TL;DR: A four points modified explicit group method for solving a two dimensional Poisson equation with Dirichlet boundary condition is introduced and is shown to be superior compared to the existing four points–explicit group and explicit decoupled group methods.
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Review: Mobility management for IP-based next generation mobile networks: Review, challenge and perspective
TL;DR: In this paper, the authors present IPv6 features to support mobile systems and survey the mobility management services along with their techniques, strategies and protocol categories, and elaborate upon the classification and comparison among various mobility management protocols.
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Energy-Efficient Algorithms for Dynamic Virtual Machine Consolidation in Cloud Data Centers
Mohammad Ali Khoshkholghi,Mohd Noor Derahman,Azizol Abdullah,Shamala Subramaniam,Mohamed Othman +4 more
TL;DR: Based on the proposed algorithms, energy consumption can be reduced by up to 28%, and SLA can be improved up to 87% when compared with the benchmark algorithms.
The Half-Sweep Iterative Alternating Decomposition Explicit (HSIADE) Method for Diffusion Equation
TL;DR: In this article, the authors apply the Half-sweep Iterative Alternating Decomposition Explicit (HSIADE) method for solving one-dimensional diffusion problems and derive the formulation of the HSIADE method.