AbstractUsing results by McKee and Woodall on binary matroids, we show that the set of postman sets has odd cardinality, generalizing a result by Toida on the cardinality of cycles in Eulerian graphs. We study the relationship between T-joins and blocks of the underlying graph, obtaining a decomposition of postman sets in terms of blocks. We conclude by giving several characterizations of T-joins which are postman sets
This paper generalizes a graph-theoretical result of Maffray to binary matroids. In particular, we p...
AbstractSeveral graph-theoretic notions applied to matroid basis graphs in the preceding paper are n...
AbstractHajós’ conjecture asserts that a simple eulerian graph on n vertices can be decomposed into ...
Using results by McKee and Woodall on binary matroids, we show that the set of postman sets has odd ...
Using results by McKee and Woodall on binary matroids, we prove that the set of postman sets has odd...
AbstractUsing results by McKee and Woodall on binary matroids, we show that the set of postman sets ...
AbstractA proof is given of the result about binary matroids that implies that a connected graph is ...
AbstractApart from the classical characterization of Eulerian graphs by Eulerian trails and cycle de...
Take a graph G, an edge subset Σ ⊆ E(G), and a set of terminals T ⊆V(G) where |T| is even. The tripl...
AbstractIt is shown that each binary matroid contains an odd number of maximal cycles and, as a resu...
AbstractIt is proved that, if M is a binary matroid, then every cocircuit of M has even cardinality ...
The classical Whitney's 2-Isomorphism Theorem describes the families of graphs having the same cycle...
AbstractA very short proof of Seymour's theorem, stating that in bipartite graphs the minimum cardin...
A theorem of Edmonds characterizes when a pair of matroids has a common basis. Enumerating the com...
A signed graph is a pair (G,⌃) where G is a graph and ⌃ is a subset of the edges of G. A circuit of ...
This paper generalizes a graph-theoretical result of Maffray to binary matroids. In particular, we p...
AbstractSeveral graph-theoretic notions applied to matroid basis graphs in the preceding paper are n...
AbstractHajós’ conjecture asserts that a simple eulerian graph on n vertices can be decomposed into ...
Using results by McKee and Woodall on binary matroids, we show that the set of postman sets has odd ...
Using results by McKee and Woodall on binary matroids, we prove that the set of postman sets has odd...
AbstractUsing results by McKee and Woodall on binary matroids, we show that the set of postman sets ...
AbstractA proof is given of the result about binary matroids that implies that a connected graph is ...
AbstractApart from the classical characterization of Eulerian graphs by Eulerian trails and cycle de...
Take a graph G, an edge subset Σ ⊆ E(G), and a set of terminals T ⊆V(G) where |T| is even. The tripl...
AbstractIt is shown that each binary matroid contains an odd number of maximal cycles and, as a resu...
AbstractIt is proved that, if M is a binary matroid, then every cocircuit of M has even cardinality ...
The classical Whitney's 2-Isomorphism Theorem describes the families of graphs having the same cycle...
AbstractA very short proof of Seymour's theorem, stating that in bipartite graphs the minimum cardin...
A theorem of Edmonds characterizes when a pair of matroids has a common basis. Enumerating the com...
A signed graph is a pair (G,⌃) where G is a graph and ⌃ is a subset of the edges of G. A circuit of ...
This paper generalizes a graph-theoretical result of Maffray to binary matroids. In particular, we p...
AbstractSeveral graph-theoretic notions applied to matroid basis graphs in the preceding paper are n...
AbstractHajós’ conjecture asserts that a simple eulerian graph on n vertices can be decomposed into ...