Results 41 to 50 of about 102 (70)
Matroids and convex geometry in combinatorics and algebra [PDF]
This thesis is a compendium of three studies on which matroids and convex geometry play a central role and show their connections to Catalan combinatorics, tiling theory, and factorization theory.
Gotti, Felix
core
summary:We develop a general axiomatic theory of algebraic pairs, which simultaneously generalizes several algebraic structures, in order to bypass negation as much as feasible.
Rowen, Louis +2 more
core +1 more source
Computing the sequence of k-cardinality assignments. [PDF]
Rosenmann A.
europepmc +1 more source
NeighborNet: improved algorithms and implementation. [PDF]
Bryant D, Huson DH.
europepmc +1 more source
Combinatorics of toric arrangements
In this paper we build an Orlik–Solomon model for the canonical gradation of the cohomology algebra with integer coecients of the complement of a toric arrangement.
Pagaria R.
core +1 more source
Grassmannians over rings and subpolygons
We investigate special points on the Grassmannian which correspond to friezes with coefficients in the case of rank two. Using representations of arithmetic matroids we obtain a theorem on subpolygons of specializations of the coordinate ring.
Cuntz, Michael
core
The h-vectors of matroids and the arithmetic degree of squarefree strongly stable ideals
Making use of algebraic and combinatorial techniques, we study two topics: the arithmetic degree of squarefree strongly stable ideals and the h-vectors of matroid complexes.
Erik Stokes, Stokes, Erik
core
A lattice framework for generalizing shellable complexes and matroids
28 pages, 1 figureWe introduce the notion of power lattices that unifies and extends the equicardinal geometric lattices, Cartesian products of subspace lattices, and multiset subset lattices, among several others.
Pratihar, Rakhi +2 more
core +1 more source
Global optimal eBURST analysis of multilocus typing data using a graphic matroid approach. [PDF]
Francisco AP +3 more
europepmc +1 more source
On the correlation gap of matroids. [PDF]
Husić E, Koh ZK, Loho G, Végh LA.
europepmc +1 more source

