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Introduction. A Survey on Old and Recent Results about the Gap Phenomenon in the Calculus of Variations; G. Buttazzo, M. Belloni. The Minimax Approach to the Critical Point Theory; M. Conti, R. Lucchetti. Smooth Variational Principles and non-Smooth Analysis in Banach Spaces; R. Deville. Characterizations of Lipschitz Stability in Optimization; A. L. Dontchev. Generic Well-Posedness of Optimization Problems and the Banach-Mazur Game; P. S. Kenderov, J. P. Revalski. Set-Valued Interpolation, Differential Inclusions, and Sensitivity in Optimization; F. Lempio. Well-Posedness in Vector Optimization; P. Loridan. Hypertopologies and Applications; R. Lucchetti. Well-Posedness for Nash Equilibria and Related Topics; F. Patrone. Various Aspects of Well-Posedness of Optimization Problems; J. P. Revalski. Well-Posed Problems in the Calculus of Variations; T. Zolezzi.
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Add Recent Developments in Well-Posed Variational Problems, The increasing complexity of mathematical models, and the related need to introduce simplifying assumptions and numerical approximations, has led to the need to consider approximate solutions. When dealing with any mathematical model, some of the basic qu, Recent Developments in Well-Posed Variational Problems to the inventory that you are selling on WonderClubX
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Add Recent Developments in Well-Posed Variational Problems, The increasing complexity of mathematical models, and the related need to introduce simplifying assumptions and numerical approximations, has led to the need to consider approximate solutions. When dealing with any mathematical model, some of the basic qu, Recent Developments in Well-Posed Variational Problems to your collection on WonderClub |