most citedWeighted Ehrhart theory via equivariant toric geometry

1 citations · 1 across the 1 of their papers we have counts for

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3 papers

math.AG2025★ 1 cited

Weighted Ehrhart theory via equivariant toric geometry

Laurenţiu Maxim, Jörg Schürmann

We give a -theoretic and geometric interpretation for a generalized weighted Ehrhart theory of a full-dimensional lattice polytope , depending on a given homogeneous polynomi…

math.AG2025

Equivariant toric geometry and Euler-Maclaurin formulae

Sylvain E. Cappell, Laurenţiu Maxim, Jörg Schürmann +1

We consider equivariant versions of the motivic Chern and Hirzebruch characteristic classes of a quasi-projective toric variety, and extend many known results from non-equivariant…

math.AG2024

Weighted Ehrhart theory via mixed Hodge modules on toric varieties

Laurentiu Maxim, Jörg Schürmann

We give a cohomological and geometrical interpretation for the weighted Ehrhart theory of a full-dimensional lattice polytope , with Laurent polynomial weights of geometric orig…