Andrés R. Vindas-Meléndez

activity

20182026

most citedGeneralized parking function polytopes

2 citations · 5 across the 20 of their papers we have counts for

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Showing 2026 · math.COShow all

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math.CO2026

Ehrhart $h^{*}$ -distributions

Benjamin Braun, Max Hlavacek, Cesar J. Meza +2

Every polynomial with real non-negative coefficients yields a finite probability distribution after normalization. The Ehrhart $h^{*}$ -polynomial of a lattice polytope $P$ is a non-n…

math.CO2026

Lattice slices, Ehrhart polynomials, and magic positivity of generalized parking-function polytopes

Charlie Hill, Ambrose Luo, Vu Trinh +1

For $b = (b_{1}, \dots, b_{n}) \in Z_{> 0}^{n}$ , a $b$ -parking function is a sequence $(β_{1}, \dots, β_{n})$ of positive integers whose nondecreasing rearrangement $β_1'\l…

Ehrhart h∗-distributions

Lattice slices, Ehrhart polynomials, and magic positivity of generalized parking-function polytopes

Ehrhart $h^{*}$ -distributions