Vyacheslav V. Kalashnikov
Professor at the Tecnológico de Monterrey, campus Monterrey. Vyacheslav V. Kalashnikov has a Dr. Sci. of Mathematics in Mathematical Cybernetics from the Central Economics and Mathematics Institute (CEMI) of the Russian Academy of Sciences and a Ph.D. in Mathematical Cybernetics from the Mathematical Institute of the Siberian Division of the Russian Academy of Sciences. Dr. Kalashnikov co-authored the books Optimization with Multivalued Mappings: Theory, Applications and Algorithms (2006) and Complementarity, Equilibrium, Efficiency and Economics (2002). He is a member of the American Mathematical Society, the Society of Industrial and Applied Mathematics, Academia Mexicana de Ciencias and the Sociedad Matemática Mexicana. Vyacheslav V. Kalashnikov is also a member (Level II) of the National Roster of Researchers (SNI).
Professor at the TU Bergakademie Freiberg in Germany. Stephan Dempe has a Dr.Sci. in Mathematics (1991) and a Ph.D. in Mathematics (1985) from the TU Chemnitz. Dr. Dempe is the author of Foundations of Bilevel Programming (2002) and co-author of Operations Research: Deterministische Modelle und Methoden (2006). He is a member of the Mathematical Optimization Society and the Society for Industrial and Applied Mathematics.
Nataliya I. Kalashnykova
Professor in the Department of Physics and Mathematics at the Universidad Autónoma de Nuevo León, Mexico. Nataliya I. Kalashnykova has a Ph.D. in Mathematical Cybernetics from the Mathematical Institute of the Siberian Division of the Russian Academy of Sciences. Dr. Kalshnykova co-edited Optimization with Multivalued Mappings: Theory, Applications and Algorithms (2006), and is the author of many journal articles. She is a member (Level I) of the National Roster of Researchers (SNI) and of the Sociedad Matemática Mexicana.
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The book is divided into three parts. The focus in the first part is on bilevel programming. The chapters in the second part contain investigations of mathematical programs with equilibrium constraints. The third part is on multivalued set-valued optimization. The chapters were written by outstanding experts in the areas of bilevel programming, mathematical programs with equilibrium (or complementarity) constraints (MPEC), and set-valued optimization problems.