AbstractThis paper presents a polynomial-time algorithm for solving a restricted version of the recognition problem for bicircular matroids. Given a matroid M, the problem is to determine whether M is bicircular. Chandru, Coullard and Wagner showed that this problem is NP-hard in general. The main tool in the development of the algorithm as well as the main theoretical contribution of the paper is a set of necessary and sufficient conditions for a given matroid to be the bicircular matroid of a given graph. As a final result, the complexity result of Chandru is strenghtened
We characterize the 3-connected members of the intersection of the class of bicircular and cobi- cir...
We present an algorithm which takes a graph as input and decides in cubic time if the graph is the c...
Matroids designs are defined to be matroids in which the hyperplanes all have the same size. The dua...
AbstractThis paper presents a polynomial-time algorithm for solving a restricted version of the reco...
Given a bicircular matroid B(G) and q∈{4,5}, we characterize when the bicircular matroid B(G) is GF(...
AbstractA bicircular matroid is a matroid defined on the edge set of a graph. Two different graphs c...
If G is a graph and C ${\buildrel \Delta\over =}$ $\{$E(B) $\mid$ B is a bicycle of G$\}$, then C is...
We conjecture that the class of frame matroids can be characterised by a sentence in the monadic sec...
Several matroids can be defined on the edge set of a graph. Al-though historically the cycle matroid...
AbstractIn this paper we introduce a partial order on the elements of a matroid based on its fundame...
AbstractGiven a graph G, one can define a matroid M=(E,C) on the edges E of G with circuits C where ...
This thesis consists of independent projects on tropical matroid homology, graph recognition algorit...
Available from Bibliothek des Instituts fuer Weltwirtschaft, ZBW, Duesternbrook Weg 120, D-24105 Kie...
We characterize the 3-connected members of the intersection of the class of bicircular and cobi- cir...
We present an algorithm which takes a graph as input and decides in cubic time if the graph is the c...
Matroids designs are defined to be matroids in which the hyperplanes all have the same size. The dua...
AbstractThis paper presents a polynomial-time algorithm for solving a restricted version of the reco...
Given a bicircular matroid B(G) and q∈{4,5}, we characterize when the bicircular matroid B(G) is GF(...
AbstractA bicircular matroid is a matroid defined on the edge set of a graph. Two different graphs c...
If G is a graph and C ${\buildrel \Delta\over =}$ $\{$E(B) $\mid$ B is a bicycle of G$\}$, then C is...
We conjecture that the class of frame matroids can be characterised by a sentence in the monadic sec...
Several matroids can be defined on the edge set of a graph. Al-though historically the cycle matroid...
AbstractIn this paper we introduce a partial order on the elements of a matroid based on its fundame...
AbstractGiven a graph G, one can define a matroid M=(E,C) on the edges E of G with circuits C where ...
This thesis consists of independent projects on tropical matroid homology, graph recognition algorit...
Available from Bibliothek des Instituts fuer Weltwirtschaft, ZBW, Duesternbrook Weg 120, D-24105 Kie...
We characterize the 3-connected members of the intersection of the class of bicircular and cobi- cir...
We present an algorithm which takes a graph as input and decides in cubic time if the graph is the c...
Matroids designs are defined to be matroids in which the hyperplanes all have the same size. The dua...