AbstractAthanasiadis [Ehrhart polynomials, simplicial polytopes, magic squares and a conjecture of Stanley, J. Reine Angew. Math., to appear.] studies an effective technique to show that Gorenstein sequences coming from compressed polytopes are unimodal. In the present paper we will use such the technique to find a rich class of Gorenstein toric rings with unimodal h-vectors arising from finite graphs
AbstractStanley (1986) showed how a finite partially ordered set gives rise to two polytopes, called...
An m-dimensional simplex ? in Rm is called empty lattice simplex if ? ? Zm is exactly the set of ver...
Gorenstein ideals play an important role in modern commutative algebra as well as algebraic geometry...
AbstractAthanasiadis [Ehrhart polynomials, simplicial polytopes, magic squares and a conjecture of S...
AbstractWe show that the Ehrhart h-vector of an integer Gorenstein polytope with a regular unimodula...
AbstractWe show that the Ehrhart h-vector of an integer Gorenstein polytope with a regular unimodula...
ABSTRACT. We show that the Ehrhart h-vector of an integer Gorenstein polytope with a unimodular tria...
AbstractAs is well known, h-vectors of simplicial convex polytopes are characterized. Those h-vector...
An interesting open problem in Ehrhart theory is to classify those lattice polytopes having a unimod...
Die Arbeit besteht hauptsächlich aus zwei Teilen: einer Zusammenfassung kombinatorischer und algebra...
In this dissertation, we exhibit two instances of polyhedra in combinatorial convex geometry. The fi...
We study the connection between stringy Betti numbers of Gorenstein toric varieties and the generati...
In geometric, algebraic, and topological combinatorics, properties such as symmetry, unimodality, an...
We consider standard graded toric rings $R_{\Delta}$ whose generators correspond to the faces of a s...
An m-dimensional simplex ? in Rm is called empty lattice simplex if ? ? Zm is exactly the set of ver...
AbstractStanley (1986) showed how a finite partially ordered set gives rise to two polytopes, called...
An m-dimensional simplex ? in Rm is called empty lattice simplex if ? ? Zm is exactly the set of ver...
Gorenstein ideals play an important role in modern commutative algebra as well as algebraic geometry...
AbstractAthanasiadis [Ehrhart polynomials, simplicial polytopes, magic squares and a conjecture of S...
AbstractWe show that the Ehrhart h-vector of an integer Gorenstein polytope with a regular unimodula...
AbstractWe show that the Ehrhart h-vector of an integer Gorenstein polytope with a regular unimodula...
ABSTRACT. We show that the Ehrhart h-vector of an integer Gorenstein polytope with a unimodular tria...
AbstractAs is well known, h-vectors of simplicial convex polytopes are characterized. Those h-vector...
An interesting open problem in Ehrhart theory is to classify those lattice polytopes having a unimod...
Die Arbeit besteht hauptsächlich aus zwei Teilen: einer Zusammenfassung kombinatorischer und algebra...
In this dissertation, we exhibit two instances of polyhedra in combinatorial convex geometry. The fi...
We study the connection between stringy Betti numbers of Gorenstein toric varieties and the generati...
In geometric, algebraic, and topological combinatorics, properties such as symmetry, unimodality, an...
We consider standard graded toric rings $R_{\Delta}$ whose generators correspond to the faces of a s...
An m-dimensional simplex ? in Rm is called empty lattice simplex if ? ? Zm is exactly the set of ver...
AbstractStanley (1986) showed how a finite partially ordered set gives rise to two polytopes, called...
An m-dimensional simplex ? in Rm is called empty lattice simplex if ? ? Zm is exactly the set of ver...
Gorenstein ideals play an important role in modern commutative algebra as well as algebraic geometry...