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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Models for inverse minimum spanning tree problem with fuzzy edge weights
TL;DR: A fuzzy α-minimum spanning tree model and a credibility maximization model are presented to formulate the problem according to different decision criteria, and a fuzzy simulation for computing credibility is designed and embedded into a genetic algorithm to produce some hybrid intelligent algorithms.
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A Chance-Constrained Programming Model for Inverse Spanning Tree Problem with Uncertain Edge Weights
Xiang Zhang,Qina Wang,Jian Zhou +2 more
TL;DR: A chance-constrained programming model is proposed to handle the inverse spanning tree problem where the edge weights are assumed to be uncertain variables and it is shown that such an uncertain minimum spanning tree can be characterized by some constraints on the paths of the graph.
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QFD-based product design for multisegment markets: a fuzzy chance-constrained programming approach
TL;DR: In this article, a new fuzzy QFD model for use in multisegment markets, to search for optimal engineering characteristics by maximizing the overall customer satisfaction score, is proposed, and an analytical method based on fuzzy operational law is proposed to further transform the chance-constrained programming into an equivalent explicit model.
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Entropy and Semi-Entropies of LR Fuzzy Numbers’ Linear Function with Applications to Fuzzy Programming
TL;DR: This paper investigates the entropy within the framework of credibility theory and derives the formulas for calculating the entropy of regular LR fuzzy numbers by virtue of the inverse credibility distribution, providing an effective modeling method for fuzzy programming from the perspective of entropy.
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Calculation Formulas and Simulation Algorithms for Entropy of Function of LR Fuzzy Intervals.
TL;DR: To deal with the entropy of complicated nonlinear function, two novel simulation algorithms are separately designed by combining the uniform discretization process and the numerical integration process with the proposed calculation formulas.