Superlinear separation for radiant and coradiant sets

DOI10.1080/02331930600819902zbMath1121.52003OpenAlexW2092317654MaRDI QIDQ5758219

Alberto Zaffaroni

Publication date: 3 September 2007

Published in: Optimization (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1080/02331930600819902

zbMATH Keywords

abstract convexitypolaritypositively homogeneous functionradiant setsconcave gaugecoradiant setssuperlinear separation

Mathematics Subject Classification ID

Convex sets in topological vector spaces (aspects of convex geometry) (52A07) Variants of convex sets (star-shaped, ((m, n))-convex, etc.) (52A30)

Related Items (8)

Separation, convexity and polarity in the space of normlinear functions ⋮ Radiant separation theorems and minimum-type subdifferentials of calm functions ⋮ Further results on quasi efficient solutions in multiobjective optimization ⋮ Abstract convexity of radiant functions with applications ⋮ Duality for sets of strong Slater points ⋮ Image space approach and subdifferentials of integral functionals ⋮ Minimum type functions, plus-cogauges, and applications ⋮ Monotonic analysis over ordered topological vector spaces. IV

Cites Work

• Unnamed Item
• Unnamed Item
• Unnamed Item
• Duality for radiant and shady programs
• Is every radiant function the sum of quasiconvex functions?
• Characterizations of evenly convex sets and evenly quasiconvex functions
• The space of star-shaped sets and its applications in nonsmooth optimization
• Concave gauge functions and applications
• Seperability of Star-Shaped Sets and its Application to an Optimization Problem
• Abstract convex sets with respect to the class of general min-type functions
• Abstract convexity of positively homogeneous functions

This page was built for publication: Superlinear separation for radiant and coradiant sets