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Dumitru Motreanu

Dumitru MotreanuDumitru Motreanu is Professor of Mathematics at the University of Perpignan, France. Dr. Motreanu received the Ph.D. degree in 1978 from the University of Iasi, Romania. In 1991 he was a recipient of Simeon Stoilov Award from the Romanian Academy o Sciences. His areas of expertise cover partial differential equations and nonlinear analysis. He obtained original results in smooth and nonsmooth variational methods, nonlinear eigenvalue problems, multiple solutions for elliptic equations and systems. He coauthored 7 monographs in mathematics and published more than 190 professional articles in prestigious international journals of mathematics as well as more than 20 chapters in research volumes. He also edited a handbook of nonconvex analysis and three special issues of international journals. His results are cited and used in more than 1900 refereed papers. He serves in the editorial boards of more than 20 academic journals in mathematics. Read More Read Less

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Minimax Theorems and Qualitative Properties of the Solutions of Hemivariational Inequalities37 %
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Minimax Theorems and Qualitative Properties of the Solutions of Hemivariational Inequalities37 %
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Variational and Non-variational Methods in Nonlinear Analysis and Boundary Value Problems37 %
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Nonlinear Differential Problems with Smooth and Nonsmooth Constraints45 %
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Tangency, Flow Invariance for Differential Equations, and Optimization Problems
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Variational and Non-variational Methods in Nonlinear Analysis and Boundary Value Problems37 %
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Topological and Variational Methods with Applications to Nonlinear Boundary Value Problems37 %
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Topological and Variational Methods with Applications to Nonlinear Boundary Value Problems
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Nonsmooth Variational Problems and Their Inequalities37 %
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Variational and Hemivariational Inequalities Theory, Methods and Applications36 %
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22 Nov 2013
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Handbook of Nonconvex Analysis and Applications22 %
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15 Jan 2011
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Variational and Hemivariational Inequalities - Theory, Methods and Applications37 %
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31 Aug 2003
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Variational and Hemivariational Inequalities Theory, Methods and Applications
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Nonsmooth Variational Problems and Their Inequalities
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09 Nov 2006
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Minimax Theorems and Qualitative Properties of the Solutions of Hemivariational Inequalities
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Variational and Non-Variational Methods in Nonlinear Analysis and Boundary Value Problems
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Competing Operators and their Applications to Boundary Value Problems
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08 Feb 2026
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Topological and Variational Methods with Applications to Nonlinear Boundary Value Problems
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Nonsmooth Variational Problems and Their Inequalities: Comparison Principles and Applications
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Handbook of Nonconvex Analysis and Applications34 % NR
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30 Sep 2014
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