AbstractWe prove that the Ehrhart polynomial of a zonotope is a specialization of the arithmetic Tutte polynomial introduced by Moci (2012) [16]. We derive some formulae for the volume and the number of integer points of the zonotope
International audienceWe introduce a multiplicity Tutte polynomial $M(x,y)$, which generalizes the o...
In geometric, algebraic, and topological combinatorics, properties such as symmetry, unimodality, an...
che ha ripreso in mano il timone della propria vita. We introduce a multiplicity Tutte polynomial M(...
We prove that the Ehrhart polynomial of a zonotope is a specialization of the arithmetic Tutte polyn...
We prove that the Ehrhart polynomial of a zonotope is a specialization of the arithmetic Tutte polyn...
AbstractWe prove that the Ehrhart polynomial of a zonotope is a specialization of the arithmetic Tut...
We prove that the Ehrhart polynomial of a zonotope is a specialization of the multiplicity Tutte pol...
We prove that the Ehrhart polynomial of a zonotope is a specialization of the multiplicity Tutte pol...
We introduce a multiplicity Tutte polynomial M(x, y), which generalizes the ordinary one and has app...
We introduce a multiplicity Tutte polynomial M (x, y), which generalizes the ordinary one and has ap...
We introduce a multiplicity Tutte polynomial M(x, y), which generalizes the ordinary one and has app...
We introduce a multiplicity Tutte polynomial M(x, y), which generalizes the ordinary one and has app...
The Ehrhart polynomial ehrP(n) of a lattice polytope P gives the number of integer lattice points in...
The Ehrhart polynomial $ehr_P (n)$ of a lattice polytope $P$ gives the number of integer lattice poi...
International audienceWe introduce a multiplicity Tutte polynomial $M(x,y)$, which generalizes the o...
International audienceWe introduce a multiplicity Tutte polynomial $M(x,y)$, which generalizes the o...
In geometric, algebraic, and topological combinatorics, properties such as symmetry, unimodality, an...
che ha ripreso in mano il timone della propria vita. We introduce a multiplicity Tutte polynomial M(...
We prove that the Ehrhart polynomial of a zonotope is a specialization of the arithmetic Tutte polyn...
We prove that the Ehrhart polynomial of a zonotope is a specialization of the arithmetic Tutte polyn...
AbstractWe prove that the Ehrhart polynomial of a zonotope is a specialization of the arithmetic Tut...
We prove that the Ehrhart polynomial of a zonotope is a specialization of the multiplicity Tutte pol...
We prove that the Ehrhart polynomial of a zonotope is a specialization of the multiplicity Tutte pol...
We introduce a multiplicity Tutte polynomial M(x, y), which generalizes the ordinary one and has app...
We introduce a multiplicity Tutte polynomial M (x, y), which generalizes the ordinary one and has ap...
We introduce a multiplicity Tutte polynomial M(x, y), which generalizes the ordinary one and has app...
We introduce a multiplicity Tutte polynomial M(x, y), which generalizes the ordinary one and has app...
The Ehrhart polynomial ehrP(n) of a lattice polytope P gives the number of integer lattice points in...
The Ehrhart polynomial $ehr_P (n)$ of a lattice polytope $P$ gives the number of integer lattice poi...
International audienceWe introduce a multiplicity Tutte polynomial $M(x,y)$, which generalizes the o...
International audienceWe introduce a multiplicity Tutte polynomial $M(x,y)$, which generalizes the o...
In geometric, algebraic, and topological combinatorics, properties such as symmetry, unimodality, an...
che ha ripreso in mano il timone della propria vita. We introduce a multiplicity Tutte polynomial M(...
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