Mar 20, 1991 · Graphs and Combinatorics; Article. Counterexamples to a conjecture of mader about cycles through specified vertices inn-edge-connected graphs.
For each odd n 3, we construct n -edge-connected graphs G with the following property: There are two vertices u and v in G such that for every cycle C in G ...
Counterexamples to a conjecture of mader about cycles through specified vertices inn-edge-connected graphs ... Counterexamples to a conjecture of mader about ...
Counterexamples to a conjecture of mader about cycles through specified vertices inn-edge-connected graphs. Andreas Huck; Haruko Okamura. Original Papers Pages ...
Counterexamples to a conjecture of mader about cycles through specified vertices inn-edge-connected graphs. Authors. Andreas Huck · Haruko Okamura. Source ...
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Huck, A., Okamura, H.: Counterexamples to a conjecture of Mader about cycles through specified vertices inn-edge-connected graphs. Graphs and Comb.8, 253 ...
Oct 2, 2024 · Start with a graph, assign a probability to each edge. Copy the graph and stack it on top of itself (like a bunkbed), connecting some vertices ...
Counterexamples to a conjecture of mader about cycles through specified vertices inn-edge-connected graphs · Andreas HuckH. Okamura. Mathematics. Graphs Comb ...
May 10, 2013 · Start anywhere, and follow the edges. You'll always be able to continue, since each vertex has degree at least 2, so there will be an unused edge to exit on.
1992: Counterexamples to a conjecture of mader about cycles through specified vertices inn-edge-connected graphs Graphs and Combinatorics 8(3): 253-258 ...