Eulerian Trail In Graph Theory. All edges are traversed exactly. Eulerian Trail An open walk which visits each edge of the graph exactly once is called an Eulerian Walk.
Eulerian Circuit is an Eulerian Path which starts and ends on the same vertex. An Eulerian path on a graph is a traversal of the graph that passes through each edge exactly once and the study of these paths came up in their relation to problems studied by Euler in the 18th century like the one below. Graph Theory Eulerian Circuit.
An Eulerian circuit is an Eulerian trail that is a circuit.
An Eulerian Trail is a closed walk with no repeated edges but contains all edges of a graph and return to the start vertex. We have discussed eulerian circuit for an undirected graph. An Euler path starts and ends at different vertices. An Eulerian Trail is a closed walk with no repeated edges but contains all edges of a graph and return to the start vertex.
