J
Jian Zhou
Researcher at Shanghai University
Publications - 86
Citations - 1628
Jian Zhou is an academic researcher from Shanghai University. The author has contributed to research in topics: Fuzzy logic & Fuzzy number. The author has an hindex of 20, co-authored 82 publications receiving 1233 citations. Previous affiliations of Jian Zhou include Tsinghua University & Renmin University of China.
Papers
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New stochastic models for capacitated location-allocation problem
Jian Zhou,Baoding Liu +1 more
TL;DR: The network simplex algorithm, stochastic simulation and genetic algorithm are integrated to produce a hybrid intelligent algorithm to solve capacitated location-allocation problem with stochastically demands.
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Modeling capacitated location-allocation problem with fuzzy demands
Jian Zhou,Baoding Liu +1 more
TL;DR: Three types of fuzzy programming models – fuzzy expected cost minimization model, fuzzy a-cost minimizationmodel, and credibility maximization model – are proposed according to different decision criteria in order to model capacitated location–allocation problem with fuzzy demands.
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Multi-objective optimization in uncertain random environments
Jian Zhou,Fan Yang,Ke Wang +2 more
TL;DR: A class of uncertain random optimization is suggested for decision systems in this paper, called the uncertain random multi-objective programming, which involves some notions of the Pareto solutions and the compromise solutions as well as two compromise models.
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A reliability-and-cost-based fuzzy approach to optimize preventive maintenance scheduling for offshore wind farms
TL;DR: A fuzzy multi-objective non-linear chance-constrained programming model with newly-defined reliability and cost criteria and constraints is formulated to obtain satisfying schedules for wind turbine maintenance.
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Fuzzy arithmetic on LR fuzzy numbers with applications to fuzzy programming
Jian Zhou,Fan Yang,Ke Wang +2 more
TL;DR: An operational law is proposed for fuzzy arithmetic, providing a novel approach to analytically and exactly calculating the inverse credibility distribution of some specific arithmetical operations based on the credibility measure.