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Hamed Samarghandi

Researcher at University of Saskatchewan

Publications -  29
Citations -  659

Hamed Samarghandi is an academic researcher from University of Saskatchewan. The author has contributed to research in topics: Job shop scheduling & Flow shop scheduling. The author has an hindex of 12, co-authored 25 publications receiving 516 citations. Previous affiliations of Hamed Samarghandi include Sharif University of Technology & University of Manitoba.

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An efficient tabu algorithm for the single row facility layout problem

TL;DR: A theorem to find the optimal solution of a special case of the Single Row Facility Layout Problem (SRFLP), which consists of finding an optimal linear placement of rectangular facilities with varying dimensions on a straight line is presented and proved.
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A particle swarm optimization for the single row facility layout problem

TL;DR: A new coding and decoding technique is employed to efficiently map discrete feasible space of the SRFLP to a continuous space and the proposed PSO will further use this coding technique to explore the continuous solution space.

Studying the reasons for delay and cost overrun in construction projects: the case of iran

TL;DR: In this article, the authors conducted interviews with owners, contractors, consultants, industry experts, and regulatory bodies to accurately ascertain specific delay factors, and developed a statistical model to quantitatively determine each delay factor's importance in construction project management.
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Take-back regulation: Remanufacturing or Eco-design?

TL;DR: In this paper, the authors investigate whether take-back regulation encourages remanufacturing (as a preferred product recovery option) or Eco-design, and propose a set of guidelines to regulators and manufacturers.
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A meta-heuristic approach for solving the no-wait flow-shop problem

TL;DR: In this paper, a hybrid algorithm of Tabu Search and Particle Swarm Optimization (PSO) is proposed to explore the feasible region of the problem, and the proposed approach is used in order to move from one solution to a neighbourhood solution.