Juan Enrique Martínez-Legaz

Author

Also Known As

J-E. Martinez-Legaz, J. -E. MartÍnez-Legaz, J. E. Martinez-Legaz, J. E. MartÍnez–Legaz, J. E. Martínez-Legaz, J. E. Martínez–Legaz, J.-E. Martinez-Legaz, J.-E. Martínez-Legaz, J.-E. Martı́nez-Legaz, J.E Martínez-Legaz

193

Publications

2.3K

Citations

H-Index

Concepts

All Affiliations

Universitat Autònoma de Barcelona Universitat de Barcelona Universidad de las Américas Puebla Instituto Nacional de Matemática Pura e Aplicada University of Alicante

About

Juan Enrique Martínez-Legaz is an author at Universitat Autònoma de Barcelona specializing in engineering, functional analysis, and convex optimization.

Top Concepts

#	Concept	H-Index	Publications	Citations
1	Engineering	17	26	860
2	Business	4	4	95
3	Language Studies	2	2	31
4	Behavioral Sciences	1	1	44
5	Computer Engineering	1	1	11

Juan Enrique Martínez-Legaz

Publications

1.3K

Citations

H-Index

Page 1

	Year	Citations
Quasiconvex duality theory by generalized conjugation methods Juan Enrique Martínez-Legaz Optimization Mathematical ProgrammingEngineeringVariational AnalysisGeneralized ConjugationRegularization (Mathematics)	1988	117
Monotone Operators Representable by l.s.c. Convex Functions Juan Enrique Martínez-Legaz, B. F. Svaiter Set-Valued Analysis Linear OperatorEngineeringGeneralized FunctionConvex OptimizationFunctional Analysis	2005	99
A CONVEX REPRESENTATION OF MAXIMAL MONOTONE OPERATORS Juan Enrique Martínez-Legaz, Michel Théra Topological SemigroupsLinear OperatorEngineeringVariational AnalysisMaximal Monotone	2001	84
Duality in D.C. Programming: The Case of Several D.C. Constraints Juan Enrique Martínez-Legaz, Michel Volle Journal of Mathematical Analysis and Applications Mathematical ProgrammingProgramming Language TheoryConstraint SolvingEngineeringProgram Analysis	1999	66
Downward Sets and their separation and approximation properties Juan Enrique Martínez-Legaz, A. M. Rubinov, Ivan Singer Journal of Global Optimization	2002	54
Optimality conditions for pseudoconvex minimization over convex sets defined by tangentially convex constraints Juan Enrique Martínez-Legaz Optimization Letters Optimality ConditionsEngineeringConvex OptimizationConstrained OptimizationSemidefinite Programming	2014	47
Duality between direct and indirect utility functions under minimal hypotheses Juan Enrique Martínez-Legaz Journal of Mathematical Economics EconomicsBehavioral SciencesIndirect Utility FunctionsBehavioral Decision MakingExperimental Economics	1991	44
An Appropriate Subdifferential for Quasiconvex Functions Aris Daniilidis, Nicolas Hadjisavvas, Juan Enrique Martínez-Legaz SIAM Journal on Optimization Quasi- Convex FunctionsEngineeringVariational AnalysisMoreau SubdifferentialConvex Optimization	2002	41
Characterizations of evenly convex sets and evenly quasiconvex functions Aris Daniilidis, Juan Enrique Martínez-Legaz Journal of Mathematical Analysis and Applications Mathematical ProgrammingEngineeringConvex OptimizationConvex HullFunctional Analysis	2002	35
A formula on the approximate subdifferential of the difference of convex functions Juan Enrique Martínez-Legaz, Alberto Seeger Bulletin of the Australian Mathematical Society ε −SubdifferentialEngineeringVariational AnalysisGlobal OptimalityConvex Optimization	1992	35

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