Inverse Combinatorial Optimization Problems - Guan, Xiucui
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Présentation Inverse Combinatorial Optimization Problems de Guan, Xiucui Format Relié
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Résumé :
Biographie:
Xiucui Guan obtained her Ph.D. at City University of Hong Kong on 2005 majoring in combinatorial optimization. After graduation, she worked as a lecturer from May 2005 to April 2007 and an associate professor from May 2007 to April 2018 at School of Mathematics, Southeast University, China. She has been employed as a professor of School of Mathematics since May 2018. I had visited Prof. Panos M. Pardalos at Center for Applied Optimization, Department of Industrial and Systems Engineering, University of Florida for one year since February 2013. Her research interest includes discrete optimization, inverse combinatorial optimization, linear programming, algorithm design and analysis, etc. She has published more than 40 papers on combinatorial optimization, including more than 20 SCI indexed papers. I have been supported by 6 projects and 3 of them were supported by National Natural Science Foundation of China. I have cultivated 17 graduate students to obtain their masters&rsquo...
Sommaire:
Preface.- Part I. An Introduction to Inverse Combinatorial Optimization Problems.- An Outline of Inverse Combinatorial Optimization Problems.- Generalized Inverse Bottleneck Optimization Problems.- Generalized Inverse Maximum Capacity Path Problems.- Some General Methods to Solve Inverse Linear Programming Problem under Weighted ?1 Norm.- Part II. Generalized Inverse Shortest Path Problems.- Shortest Path Improvement Problems.- Shortest Path Interdiction Problems on Trees.- Sum of Root-leaf Distance Interdiction Problems on Trees.- Restricted Inverse Optimal Value Problem on Shortest Path under Weighted ?1 Norm on Trees.- Part III. Generalized Inverse Spanning Tree Problems.- Inverse Minimum Spanning Tree Problems.- Inverse Max+Sum Spanning Tree Problems.- Restricted Inverse Optimal Value Problem on Minimum Spanning Tree.- Partial Inverse Minimum Spanning Tree Problems.- Part IV. Generalized Inverse Center Location Problems.- Inverse vertex obnoxious 1-center location problems.- Inverse Quickest 1-Center Location Problem on Trees.- References....
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