Pages that link to "Item:Q1905938"
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The following pages link to Density of the set of positive proper minimal points in the set of minimal points (Q1905938):
Displaying 21 items.
- On geometry of cones and some applications (Q491878) (← links)
- Some geometrical aspects of the efficient line in vector optimization (Q706931) (← links)
- A density result in vector optimization (Q884200) (← links)
- Some characterizations of ideal points in vector optimization problems (Q938426) (← links)
- Some more density results for proper efficiencies (Q1283104) (← links)
- A note on lower semicontinuity of minimal points (Q1612573) (← links)
- Density of local maxima of the distance function to a set of points in the plane (Q1713435) (← links)
- Characterizations of some remarkable classes of cones (Q1874594) (← links)
- A geometrical analysis of the efficient outcome set in multiple objective convex programs with linear criterion functions (Q1892603) (← links)
- Denting points of convex sets and weak property \((\pi)\) of cones in locally convex spaces (Q2031849) (← links)
- On dentability and cones with a large dual (Q2317598) (← links)
- On the density of Henig efficient points in locally convex topological vector spaces (Q2349836) (← links)
- On the density of properly maximal claims in financial markets with transaction costs (Q2455063) (← links)
- Geometry of cones and an application in the theory of Pareto efficient points (Q2492979) (← links)
- Sets of Minimal Points in l p (Q3211811) (← links)
- A new ABB theorem in normed vector spaces (Q4820398) (← links)
- A set-valued Lagrange theorem based on a process for convex vector programming (Q5238195) (← links)
- Density and connectedness of optimal points with respect to improvement sets (Q5885206) (← links)
- Density theorems for ideal points in vector optimization (Q5946142) (← links)
- Pareto efficiency without topology (Q6164959) (← links)
- Weak Henig proper solution sets for set optimization problems (Q6187728) (← links)