S
S.A. Mansouri
Researcher at Brunel University London
Publications - 6
Citations - 1087
S.A. Mansouri is an academic researcher from Brunel University London. The author has contributed to research in topics: Business continuity & Supplier relationship management. The author has an hindex of 6, co-authored 6 publications receiving 835 citations.
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Humanitarian logistics network design under mixed uncertainty
TL;DR: Computational results using real data reveal promising performance of the proposed SBPSP model in comparison with the existing relief network in Tehran and contributes to the literature on optimization based design of relief networks under mixed possibilistic-stochastic uncertainty.
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Resilient supplier selection and order allocation under operational and disruption risks
TL;DR: This study proposes a bi-objective mixed possibilistic, two-stage stochastic programming model to address supplier selection and order allocation problem to build the resilient supply base under operational and disruption risks.
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Integrated business continuity and disaster recovery planning: Towards organizational resilience
TL;DR: A novel framework is proposed for integrated business continuity and disaster recovery planning for efficient and effective resuming and recovering of critical operations after being disrupted and developed a novel interactive augmented e-constraint method to find the final preferred compromise solution.
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A particle swarm optimization for a fuzzy multi-objective unrelated parallel machines scheduling problem
TL;DR: An effective multi-objective particle swarm optimization (MOPSO) algorithm to find a good approximation of Pareto frontier where total weighted flow time, total weighted tardiness, and total machine load variation are to be minimized simultaneously.
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Blood collection management: Methodology and application
TL;DR: In this paper, a mixed integer linear programming model is proposed to make strategic as well as tactical decisions in a blood collection system over a multi-period planning horizon, where a robust possibilistic programming approach is applied to cope with the inherent epistemic uncertainty of the model's parameters.