Pages that link to "Item:Q1611058"
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The following pages link to Explicit and efficient formulas for the lattice point count in rational polygons using Dedekind-Rademacher sums (Q1611058):
Displaying 9 items.
- Order statistics in the Farey sequences in sublinear time and counting primitive lattice points in polygons (Q834601) (← links)
- On formulas for Dedekind sums and the number of lattice points in tetrahedra (Q1025899) (← links)
- A closer look at lattice points in rational simplices (Q1307019) (← links)
- On the mean square of the remainder for the Euclidean lattice point counting problem (Q1678488) (← links)
- Counting lattice points in certain rational polytopes and generalized Dedekind sums (Q1745224) (← links)
- Integral points in rational polygons: a numerical semigroup approach (Q2361726) (← links)
- Ehrhart theory of polytopes and Seiberg-Witten invariants of plumbed 3-manifolds (Q2441277) (← links)
- Short rational generating functions for lattice point problems (Q4419572) (← links)
- Computing Optimized Path Integrals for Knapsack Feasibility (Q5106414) (← links)
