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Titlebook: Generalized Convexity, Generalized Monotonicity: Recent Results; Recent Results Jean-Pierre Crouzeix,Juan-Enrique Martinez-Legaz,M Book 199

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发表于 2025-3-21 17:56:23 | 显示全部楼层 |阅读模式
书目名称Generalized Convexity, Generalized Monotonicity: Recent Results
副标题Recent Results
编辑Jean-Pierre Crouzeix,Juan-Enrique Martinez-Legaz,M
视频video
丛书名称Nonconvex Optimization and Its Applications
图书封面Titlebook: Generalized Convexity, Generalized Monotonicity: Recent Results; Recent Results Jean-Pierre Crouzeix,Juan-Enrique Martinez-Legaz,M Book 199
描述A function is convex if its epigraph is convex. This geometrical structure has very strong implications in terms of continuity and differentiability. Separation theorems lead to optimality conditions and duality for convex problems. A function is quasiconvex if its lower level sets are convex. Here again, the geo­ metrical structure of the level sets implies some continuity and differentiability properties for quasiconvex functions. Optimality conditions and duality can be derived for optimization problems involving such functions as well. Over a period of about fifty years, quasiconvex and other generalized convex functions have been considered in a variety of fields including economies, man­ agement science, engineering, probability and applied sciences in accordance with the need of particular applications. During the last twenty-five years, an increase of research activities in this field has been witnessed. More recently generalized monotonicity of maps has been studied. It relates to generalized convexity off unctions as monotonicity relates to convexity. Generalized monotonicity plays a role in variational inequality problems, complementarity problems and more generally, in
出版日期Book 19981st edition
关键词complementarity; derivatives; duality; equilibrium; inequality; Mathematica; Optimality Conditions; optimiz
版次1
doihttps://doi.org/10.1007/978-1-4613-3341-8
isbn_softcover978-1-4613-3343-2
isbn_ebook978-1-4613-3341-8Series ISSN 1571-568X
issn_series 1571-568X
copyrightKluwer Academic Publishers 1998
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Generalized Convexity, Generalized Monotonicity: Recent ResultsRecent Results
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Jean-Pierre Crouzeix,Juan-Enrique Martinez-Legaz,M
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Are Generalized Derivatives Sseful for Generalized Convex Functions?f Martínez-Legaz-Sach, Penot-Volle, Thach. We complete this list by some new proposals. We compare these specific subdifferentials to some all-purpose subdifferentials used in nonsmooth analysis. We give some hints about their uses. We also point out links with duality theories.
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Simplified Global Optimality Conditions in Generalized Conjugation Theoryons on a metric space. Moreover, by assuming some topological structure on the set ., we obtain the nonemptiness of the subdifferential of any proper l.s.c. function with respect to the family Ф of the continuous ones.
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Combining Theory with Practice,f Martínez-Legaz-Sach, Penot-Volle, Thach. We complete this list by some new proposals. We compare these specific subdifferentials to some all-purpose subdifferentials used in nonsmooth analysis. We give some hints about their uses. We also point out links with duality theories.
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