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Proper convex function
Known as:
Proper concave function
, Proper convex
In mathematical analysis (in particular convex analysis) and optimization, a proper convex function is a convex function f taking values in the…
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Related topics
Related topics
10 relations
Characteristic function (convex analysis)
Closed convex function
Convex conjugate
Convex function
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Broader (1)
Convex analysis
Papers overview
Semantic Scholar uses AI to extract papers important to this topic.
2015
2015
VG&P catalogue design
Helen Eger
,
A. Waller
2015
Corpus ID: 186304498
Very Good & Proper (VG&P) design and manufacture carefully considered, practical and beautiful products – products built to last…
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2013
2013
Asymmetry in Hilbert's fourth problem
J. '. Paiva
2013
Corpus ID: 117776462
In the asymmetric setting, Hilbert's fourth problem asks to construct and study all (non-reversible) projective Finsler metrics…
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2011
2011
Tres versiones contemporáneas de la comunidad: Hacia una teoría política post-fundacionalista
Alejandro Groppo
2011
Corpus ID: 143191140
Given the challenge of particularism, the current emergence of reactionary nationalisms in the world and the spread of…
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Review
2010
Review
2010
UNIVERSAL PROPERTY OF NON-ARCHIMEDEAN ANALYTIFICATION
B. Conrad
2010
Corpus ID: 15662141
1.1. Motivation. Over C and over non-archimedean fields, analytification of algebraic spaces is defined as the solution to a…
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2010
2010
O-minimal residue fields of o-minimal fields
Jana Mavr'ikov'a
2010
Corpus ID: 115160908
Let R be an o-minimal field with a proper convex subring V . We axiomatize the class of all structures (R,V ) such that kind, the…
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2008
2008
Nonreflexive Banach SSD spaces
S. Simons
2008
Corpus ID: 8286354
In this paper, we unify the theory of SSD spaces, part of the theory of strongly representable multifunctions, and the theory of…
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2005
2005
QUASIVARIETIES OF MODULAR ORTHOLATTICES
J. Malinowski
2005
Corpus ID: 17366266
Lattice of subquasivarieties of variety generated by modular ortholattices MOn, n 2 ! and MO! is described. In (3) Igosin has…
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2004
2004
On Semiconvexity Properties of Rotationally Invariant Functions in Two Dimensions
Miroslav Šilhavý
2004
Corpus ID: 53537882
AbstractLet f be a function defined on the set M2×2 of all 2 by 2 matrices that is invariant with respect to left and right…
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2001
2001
The generalized optimality conditions of vector optimization under Benson proper efficiency
Li Hong
2001
Corpus ID: 124768888
The concepts of Clarke tangent derivative,Adjacent tangent derivative and Contingent tangent derivative for a vector valued map…
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1999
1999
Proper metric spaces and Higson compactifications of product spaces
Kazuo Tomoyasu
1999
Corpus ID: 30460013
Let (X, d) be a non-compact metric space. We provide an equivalent condition that the metric d is proper on X. r denotes the…
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