AbstractA new definition of an h-vector for cubical polytopes (and complexes) is introduced. It has many properties in common with the well-known h-vector for simplicial polytopes. In particular, it is symmetric, nonnegative and easily computable from a shelling of the polytope. Lower or upper bounds on its components imply corresponding bounds on the face numbers
Thesis (Ph.D.)--University of Washington, 2022A key tool that combinatorialists use to study simplic...
Abstract. An interval vector is a (0, 1)-vector in Rn for which all the 1’s appear consecutively, an...
Thesis (Ph.D.)--University of Washington, 2016-08The f-vector of a simplicial complex is a fundament...
AbstractA new definition of an h-vector for cubical polytopes (and complexes) is introduced. It has ...
Possibly the most fundamental combinatorial invariant associated to a finite simplicial complex is i...
AbstractIf Δ is a Cohen-Macaulay simplicial complex of dimension d - 1 and Δ′ is a Cohen-Macaulay su...
AbstractIf Δ is a Cohen-Macaulay simplicial complex of dimension d - 1 and Δ′ is a Cohen-Macaulay su...
jockusch(a3 mat h.lsa.umich.edu Abstract. We construct a family of cubical polytypes which shows tha...
AbstractTight lower bounds are obtained for the h-vector-and, consequently, for all the face numbers...
AbstractSeveral recent papers have addressed the problem of characterizing the f-vectors of cubical ...
Starting from an unpublished conjecture of Kalai and from a conjecture of Eisenbud, Green and Harris...
AbstractWe show that the Ehrhart h-vector of an integer Gorenstein polytope with a regular unimodula...
In a previous article, we obtained tight lower bounds for the coefficients of the generalized h-vect...
ABSTRACT. The Ehrhart polynomial LP of an integral polytope P counts the number of integer points in...
AbstractTight lower bounds are obtained for the h-vector-and, consequently, for all the face numbers...
Thesis (Ph.D.)--University of Washington, 2022A key tool that combinatorialists use to study simplic...
Abstract. An interval vector is a (0, 1)-vector in Rn for which all the 1’s appear consecutively, an...
Thesis (Ph.D.)--University of Washington, 2016-08The f-vector of a simplicial complex is a fundament...
AbstractA new definition of an h-vector for cubical polytopes (and complexes) is introduced. It has ...
Possibly the most fundamental combinatorial invariant associated to a finite simplicial complex is i...
AbstractIf Δ is a Cohen-Macaulay simplicial complex of dimension d - 1 and Δ′ is a Cohen-Macaulay su...
AbstractIf Δ is a Cohen-Macaulay simplicial complex of dimension d - 1 and Δ′ is a Cohen-Macaulay su...
jockusch(a3 mat h.lsa.umich.edu Abstract. We construct a family of cubical polytypes which shows tha...
AbstractTight lower bounds are obtained for the h-vector-and, consequently, for all the face numbers...
AbstractSeveral recent papers have addressed the problem of characterizing the f-vectors of cubical ...
Starting from an unpublished conjecture of Kalai and from a conjecture of Eisenbud, Green and Harris...
AbstractWe show that the Ehrhart h-vector of an integer Gorenstein polytope with a regular unimodula...
In a previous article, we obtained tight lower bounds for the coefficients of the generalized h-vect...
ABSTRACT. The Ehrhart polynomial LP of an integral polytope P counts the number of integer points in...
AbstractTight lower bounds are obtained for the h-vector-and, consequently, for all the face numbers...
Thesis (Ph.D.)--University of Washington, 2022A key tool that combinatorialists use to study simplic...
Abstract. An interval vector is a (0, 1)-vector in Rn for which all the 1’s appear consecutively, an...
Thesis (Ph.D.)--University of Washington, 2016-08The f-vector of a simplicial complex is a fundament...
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