AbstractSabidussi's Conjecture states that given an Euler trail T in a connected Euler graph, there always exists a cycle decomposition S such that consecutive edges of T belong to different cycles in S. This conjecture has been solved in a generalized form for planar Euler graphs. A similar result for arbitrary planar graphs is the content of this paper
AbstractThe long standing Cycle Double Cover Conjecture states that every bridgeless graph can be co...
A spanning circuit in a graph is a closed trail (no edge is traversed more than once) visiting (cont...
In this paper we discuss about the algorithm to constructing an Euler Path in Euler Graph .There are...
AbstractSabidussi's Conjecture states that given an Euler trail T in a connected Euler graph, there ...
AbstractThe problem of finding A-trails in plane Eulerian graphs is NP-complete even for 3-connected...
AbstractWe show that if G is an Eulerian graph of minimum degree 2k, then G has a set S of k−2 Euler...
Anton Kotzig has shown that every connected 4-regular plane graph has an A-trail, that is an Euler t...
An Eulerian path in a graph G is a path [pi] such that (1) [pi] traverses each edge of G exactly onc...
AbstractA plane graph is dual-eulerian if it has an eulerian tour with the property that the same se...
AbstractAnton Kotzig has shown that every connected 4-regular plane graph has an A-trail, that is an...
AbstractSamuel W. Bent and Udi Manber have shown that it is NP-complete to decide whether a simple, ...
AbstractThe following result was proved in Cai and Fleischner. Let G = (V, E) be a 2k-edge- connecte...
AbstractThe following question arises in flame-cutting and similar applications. “Given a graph draw...
Gallai conjectured that every connected graph on n vertices admits a path decomposition, i.e., a dec...
The following question arises in flame-cutting and similar applications. "Given a graph drawn in th...
AbstractThe long standing Cycle Double Cover Conjecture states that every bridgeless graph can be co...
A spanning circuit in a graph is a closed trail (no edge is traversed more than once) visiting (cont...
In this paper we discuss about the algorithm to constructing an Euler Path in Euler Graph .There are...
AbstractSabidussi's Conjecture states that given an Euler trail T in a connected Euler graph, there ...
AbstractThe problem of finding A-trails in plane Eulerian graphs is NP-complete even for 3-connected...
AbstractWe show that if G is an Eulerian graph of minimum degree 2k, then G has a set S of k−2 Euler...
Anton Kotzig has shown that every connected 4-regular plane graph has an A-trail, that is an Euler t...
An Eulerian path in a graph G is a path [pi] such that (1) [pi] traverses each edge of G exactly onc...
AbstractA plane graph is dual-eulerian if it has an eulerian tour with the property that the same se...
AbstractAnton Kotzig has shown that every connected 4-regular plane graph has an A-trail, that is an...
AbstractSamuel W. Bent and Udi Manber have shown that it is NP-complete to decide whether a simple, ...
AbstractThe following result was proved in Cai and Fleischner. Let G = (V, E) be a 2k-edge- connecte...
AbstractThe following question arises in flame-cutting and similar applications. “Given a graph draw...
Gallai conjectured that every connected graph on n vertices admits a path decomposition, i.e., a dec...
The following question arises in flame-cutting and similar applications. "Given a graph drawn in th...
AbstractThe long standing Cycle Double Cover Conjecture states that every bridgeless graph can be co...
A spanning circuit in a graph is a closed trail (no edge is traversed more than once) visiting (cont...
In this paper we discuss about the algorithm to constructing an Euler Path in Euler Graph .There are...
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