Pages that link to "Item:Q1080184"
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The following pages link to Characterization of f-vectors of families of convex sets in \({\mathbb{R}}^ d\). II: Sufficiency of Eckhoff's conditions (Q1080184):
Displaying 16 items.
- The neural ring: an algebraic tool for analyzing the intrinsic structure of neural codes (Q372050) (← links)
- Tverberg partitions of points on the moment curve (Q512255) (← links)
- Petruska's question on planar convex sets (Q776273) (← links)
- Kruskal-Katona type theorems for clique complexes arising from chordal and strongly chordal graphs (Q949799) (← links)
- Dimension gaps between representability and collapsibility (Q1042449) (← links)
- Characterization of f-vectors of families of convex sets in \({\mathbb{R}}^ d\). I: Necessity of Eckhoff's conditions (Q1062277) (← links)
- Families of convex sets having convex union (Q1085797) (← links)
- Many triangulated spheres (Q1094674) (← links)
- On open and closed convex codes (Q1715995) (← links)
- Quantitative \((p, q)\) theorems in combinatorial geometry (Q2012541) (← links)
- Hilbert functions of \(d\)-regular ideals (Q2466940) (← links)
- The Upper‐Bound Theorem for Families of Boxes in ℝ <sup> <i>d</i> </sup> (Q3515262) (← links)
- A Mélange of Diameter Helly-Type Theorems (Q5001848) (← links)
- Combinatorics in the exterior algebra and the Bollobás Two Families Theorem (Q5034136) (← links)
- What Makes a Neural Code Convex? (Q5737775) (← links)
- Helly-type problems (Q5868651) (← links)