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Mathematics - Analysis | Set-Valued Analysis – incl. option to publish open access (Editorial Board)

Set-Valued and Variational Analysis

Set-Valued and Variational Analysis

Theory and Applications

Editor-in-Chief: Claudia Sagastizábal

ISSN: 1877-0533 (print version)
ISSN: 1877-0541 (electronic version)

Journal no. 11228

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Claudia Sagastizábal, Unicamp, Brazil

Advisory Board:

Stephen M. Robinson, University of Wisconsin-Madison, U.S.A.

R. Tyrrell Rockafellar, University of Washington, U.S.A.

Roger J-B. Wets, University of California Davis, U.S.A.

Editorial Board:

Gerald Beer, California State University, U.S.A.

Regina Burachik, University of South Australia, Australia

Giovanni Colombo, Universita' di Padova, Italy

Dmitriy Drusvyatskiy, University of Washington, U.S.A.

Warren Hare, The University of British Columbia, Canada

Rene Henrion, WIAS, Germany

Alfredo Iusem, IMPA - Instituto nacional de Matemática Pura e Aplicada, Brazil

Alexey Izmailov, Moscow State University, Russia

Pavel Krejčí, Czech Academy of Sciences, Czech Republic

Adrian S. Lewis, Cornell University, U.S.A.

Marco Antonio López Cerdá, Universidad de Alicante, Spain

Boris Mordukhovich, Wayne State University, U.S.A.

Teemu Pennanen, King's College London, UK

Juan Peypouquet, Universidad Técnica Federico Santa María, Chile

Georg Pflug, Universität Wien, Austria

Vera Roshchina, RMIT University, Australia

Michel Théra, University of Limoges, France

Peter Wolenski, Louisiana State University, U.S.A.

Jane Ye, University of Victoria, Canada

Xiaoming Yuan, The University of Hong Kong, Hong Kong

Hasnaa Zidani, Ecole Nationale Supérieure de Techniques Avancées, Paris, France

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  • Aims and Scope

    Aims and Scope


    The scope of the journal includes variational analysis and its applications to mathematics, economics, and engineering; set-valued analysis and generalized differential calculus; numerical and computational aspects of set-valued and variational analysis; variational and set-valued techniques in the presence of uncertainty; equilibrium problems; variational principles and calculus of variations; optimal control; viability theory; variational inequalities and variational convergence; fixed points of set-valued mappings; differential, integral, and operator inclusions; methods of variational and set-valued analysis in models of mechanics, systems control, economics, computer vision, finance, and applied sciences. High quality papers dealing with any other theoretical aspect of control and optimization are also considered for publication.
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