Pages that link to "Item:Q2910929"
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The following pages link to On the size of lattice simplices with a single interior lattice point (Q2910929):
Displaying 11 items.
- Amoebas of genus at most one (Q390769) (← links)
- Lattice Delone simplices with super-exponential volume (Q872037) (← links)
- Elementary geometry on the integer lattice (Q1662428) (← links)
- Local optimality of Zaks-Perles-Wills simplices (Q2280055) (← links)
- Largest integral simplices with one interior integral point: solution of Hensley's conjecture and related results (Q2359925) (← links)
- Lonely points in simplices (Q2679594) (← links)
- Lattice point inequalities for centered convex bodies (Q2808167) (← links)
- Size bounds and classification results for integral polyhedra with at most one interior integral point (Q2828119) (← links)
- Simplexes à coordonnées entières. (Simplexes with integral coordinates) (Q3975265) (← links)
- Optimizing Sparsity over Lattices and Semigroups (Q5041733) (← links)
- Lattice Simplices with a Fixed Positive Number of Interior Lattice Points: A Nearly Optimal Volume Bound (Q5115687) (← links)