A solution to a colouring problem of P. Erdős
Discrete Mathematics - Special volume (part two) to mark the centennial of Julius Petersen's “Die theorie der regula¨ren graphs” (“The theory of regular graphs”)
(Some of) the many uses of Eulerian graphs in graph theory (plus some applications)
Discrete Mathematics
Graph Theory With Applications
Graph Theory With Applications
Eulerian colorings and the bipartizing matchings conjecture of Fleischner
European Journal of Combinatorics - Special issue on Eurocomb'03 - graphs and combinatorial structures
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In a cubic graph G3 with dominating cycle C, a matching M is called bipartizing if M ∩ E(C) = φ, M covers all of V(G3)- V(C), and G3 - M is homeomorphic to a cubic bipartite graph. In this note it will be shown that if G3 has two disjoint bipartizing matchings, then G3 has a cycle double cover S with C ∈ S.