Whitney triangulations, local girth and iterated clique graphs
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Publication:1850046
DOI10.1016/S0012-365X(02)00266-2zbMath1010.05050WikidataQ56504289 ScholiaQ56504289MaRDI QIDQ1850046
F. Larrión, Víctor Neumann-Lara, Miguel A. Pizaña
Publication date: 2 December 2002
Published in: Discrete Mathematics (Search for Journal in Brave)
Related Items (20)
On the iterated edge-biclique operator ⋮ Clique dynamics of locally cyclic graphs with \(\delta \geq 6\) ⋮ On the clique behavior of graphs of low degree ⋮ D-Levels locally homogeneous graphs ⋮ On the existence of critical clique-Helly graphs ⋮ Two infinite families of critical clique-Helly graphs ⋮ On the edge‐biclique graph and the iterated edge‐biclique operator ⋮ Iterated Clique Graphs and Contractibility ⋮ On second order degree of graphs ⋮ Almost every graph is divergent under the biclique operator ⋮ Discrete Morse theory and the homotopy type of clique graphs ⋮ Contractibility and the clique graph operator ⋮ Posets, clique graphs and their homotopy type ⋮ On the Iterated Biclique Operator ⋮ The clique operator on graphs with few \(P_{4}\)'s ⋮ The clique operator on matching and chessboard graphs ⋮ On expansive graphs ⋮ The fundamental group of the clique graph ⋮ Clique divergent clockwork graphs and partial orders ⋮ The number of convergent graphs under the biclique operator with no twin vertices is finite
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