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- W2028447712 abstract "Abstract In this paper we study the existence and uniqueness of a solution for minimization problems with generic increasing functions in an ordered Banach space X . The standard approaches are not suitable in such a setting. We propose a new type of perturbation adjusted for the problem under consideration, prove the existence and point out sufficient conditions providing the uniqueness of a solution. These results are proved by assuming that the space X enjoys the following property: each decreasing norm-bounded sequence has a limit. We supply a counterexample, which shows that this property is essential and give a modification of obtained results for the space C(T) , which does not possess this property." @default.
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- W2028447712 date "1999-08-01" @default.
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- W2028447712 title "Existence and uniqueness of a solution for a minimization problem with a generic increasing function" @default.
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