Pages that link to "Item:Q1403511"

The following pages link to An analogue of the Krein-Milman theorem for star-shaped sets (Q1403511):

Displaying 15 items.

• Generating a staircase starshaped set from a minimal collection of its subsets (Q536149) (← links)
• Generating a staircase starshaped set and its kernel in \({{\mathbb R}^3}\) from certain staircase convex subsets (Q695015) (← links)
• Improved Krasnosel'skij theorems for the dimension of the kernel of a starshaped set (Q1087140) (← links)
• The dimension of the kernel in an intersection of starshaped sets (Q1423819) (← links)
• An analogue of the Kreĭn-Milman theorem for a strongly convex hull in a Hilbert space (Q1810047) (← links)
• The Helly theorem for star-shaped sets (Q1848079) (← links)
• Solution of the problem of combinatorial characterization of the dimension of the kernel of a starshaped set (Q1895159) (← links)
• On the equitable choosability of the disjoint union of stars (Q2084783) (← links)
• Starshaped sets (Q2216442) (← links)
• Starshapedness vs. convexity (Q2430805) (← links)
• Minkowski's theorem for arbitrary convex sets (Q2519788) (← links)
• (Q3327261) (← links)
• The weighted star discrepancy of Korobov’s $p$-sets (Q3450051) (← links)
• (Q3785517) (← links)
• A note on the boundary of the joint numerical range (Q4640097) (← links)