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  • Search: subject:"multivalued mapping"
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Year of publication
Subject
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multivalued mapping 4 Equilibrium problem 2 Vector equilibrium problem 2 ordered vector space 2 pseudomonotone mapping 2
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Undetermined 4
Type of publication
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Article 4
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Undetermined 4
Author
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Ansari, Q. 2 Fu, Jun-Yi 2 Oettli, W. 2 Schläger, D. 2
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Computational Statistics 2 Mathematical Methods of Operations Research 2
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RePEc 4
Showing 1 - 4 of 4
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Generalized vector quasi-equilibrium problems
Fu, Jun-Yi - In: Computational Statistics 52 (2000) 1, pp. 57-64
The properly quasi-convexity of multivalued mappings in an ordered vector space is introduced. Existence theorems for generalized vector quasi-equilibrium problems and multivalued vector equilibrium problems are obtained. Copyright Springer-Verlag Berlin Heidelberg 2000
Persistent link: https://www.econbiz.de/10010847895
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Cover Image
Generalized vector quasi-equilibrium problems
Fu, Jun-Yi - In: Mathematical Methods of Operations Research 52 (2000) 1, pp. 57-64
The properly quasi-convexity of multivalued mappings in an ordered vector space is introduced. Existence theorems for generalized vector quasi-equilibrium problems and multivalued vector equilibrium problems are obtained. Copyright Springer-Verlag Berlin Heidelberg 2000
Persistent link: https://www.econbiz.de/10010950280
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A generalization of vectorial equilibria
Ansari, Q.; Oettli, W.; Schläger, D. - In: Computational Statistics 46 (1997) 2, pp. 147-152
A generalized form of vectorial equilibria is proposed, and, using an abstract monotonicity condition, an existence result is demonstrated. Copyright Physica-Verlag 1997
Persistent link: https://www.econbiz.de/10010759459
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Cover Image
A generalization of vectorial equilibria
Ansari, Q.; Oettli, W.; Schläger, D. - In: Mathematical Methods of Operations Research 46 (1997) 2, pp. 147-152
A generalized form of vectorial equilibria is proposed, and, using an abstract monotonicity condition, an existence result is demonstrated. Copyright Physica-Verlag 1997
Persistent link: https://www.econbiz.de/10010999870
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