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Titlebook: Convex Analysis and Its Applications; Proceedings of a Con Alfred Auslender Conference proceedings 1977 Springer-Verlag Berlin · Heidelberg

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楼主: exterminate
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,The Enforcement: Indo-China 1945–1946,ended reals). More precisely, let (., .) be a measure space and {.., . ∈ ℵ} a sequence of probability measures “converging” to a probability measure ., all defined on (.). Let f be a functional with domain .×E with values in ℛ ∪{ + ∞} where E is a finite dimensional Euclidean space.
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On the Convergence of Random Convex Sets,ended reals). More precisely, let (., .) be a measure space and {.., . ∈ ℵ} a sequence of probability measures “converging” to a probability measure ., all defined on (.). Let f be a functional with domain .×E with values in ℛ ∪{ + ∞} where E is a finite dimensional Euclidean space.
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Vector Measures with Bounded Variation: A Topological Property and Some Applications,ets of vector integrable mappings (Corollary 2). Other corollaries which can also be deduced from Theorem 2 are presented; and in the last paragraph an application of the previous theorems is considered, which deals with an order relation between positive Radon measures on the unit sphere of R. and extends Rost’s result [6].
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Conjugacy in quasiconvex analysis,ty for convex programs. In order to establish a similar theory for quasiconvex programs, it is necessary to define the notions of conjugacy which are appropriate to quasiconvex functions. That is the purpose of this paper.
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Duality: Some Results in Asymptotical Elastoplasticity,of Convex Analysis, J.J.MOREAU {6} emphasized their importance in .. The present paper is concerned with an application of these two notions to asymptotical properties of possible solutions of Cauchy’s problem for a perfect elastoplastic body, under the usual assumption of small displacements. By as
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A Dual Algorithm in Quasi-Convex Optimization,he infimum τ̄ of the values τ such that C(τ) ∩ W is non-empty, and the corresponding set of solutions S = C(τ̄) ∩ W. This problem is shown to be equivalent to the minimization of a quasi-convex function over a convex set. A dual algorithm is given for solving this problem and its convergence is prov
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