Evelyne Flandrin

发表

Bipartite graphs with every matching in a cycle

Denise Amar, A. Pawel Wojda, Evelyne Flandrin, 2007, Discret. Math..

Sequences, claws and cyclability of graphs

Odile Favaron, Hao Li, Evelyne Flandrin, 1996, J. Graph Theory.

Cyclability and pancyclability in bipartite graphs

Denise Amar, Evelyne Flandrin, Mohamed El Kadi Abderrezzak, 2001, Discret. Math..

Pancyclism in hamiltonian graphs

Denise Amar, Irène Fournier, Anne Germa, 1991, Discret. Math..

On Extremal Graphs with Bounded Girth

Charles Delorme, Mirka Miller, Joseph F. Ryan, 2009, Electron. Notes Discret. Math..

A degree condition implying that every matching is contained in a hamiltonian cycle

Denise Amar, Evelyne Flandrin, Grzegorz Gancarzewicz, 2009, Discret. Math..

The complete closure of a graph

Odile Favaron, Hao Li, Ralph J. Faudree, 1993, J. Graph Theory.

Mengerian properties, hamiltonicity, and claw-free graphs

Hao Li, Evelyne Flandrin, 1994, Networks.

Hamiltonicity and pancyclicity of generalized prisms

Hao Li, Evelyne Flandrin, Roman Cada, 2006, Electron. Notes Discret. Math..

Dlambda-cycles in lambda-claw-free graphs

Hao Li, Evelyne Flandrin, Mohamed El Kadi Abderrezzak, 1997, Discret. Math..

Cyclability in k-connected K1, 4-free graphs

Hao Li, Ervin Györi, Evelyne Flandrin, 2010, Discret. Math..

Induced S(K1, 3) and hamiltonian cycles in the square of a graph

Zdenek Ryjácek, Evelyne Flandrin, Mohamed El Kadi Abderrezzak, 1999, Discret. Math..

Hamiltonian cycles and paths through matchings

Denise Amar, Evelyne Flandrin, Grzegorz Gancarzewicz, 2005, Electron. Notes Discret. Math..

Cycles through given vertices and closures

Zdenek Ryjácek, Hao Li, Evelyne Flandrin, 2004, Discret. Math..

A note on a new condition implying pancyclism

Hao Li, Mariusz Wozniak, Evelyne Flandrin, 2001, Discuss. Math. Graph Theory.

Neighborhood unions and extremal spanning trees

Zdenek Ryjácek, Hao Li, Evelyne Flandrin, 2008, Discret. Math..

Hamiltonicity and pancyclicity of cartesian products of graphs

Hao Li, Evelyne Flandrin, Roman Cada, 2009, Discret. Math..

Neighbor Sum Distinguishing Index

Jakub Przybylo, Mariusz Wozniak, Evelyne Flandrin, 2013, Graphs Comb..

Hamiltonian pancyclic graphs

Denise Amar, Irène Fournier, Anne Germa, 1983, Discret. Math..

Hamiltonism, degree sum and neighborhood intersections

Hao Li, Evelyne Flandrin, H. A. Jung, 1991, Discret. Math..

Clique covering and degree conditions for hamiltonicity in claw-free graphs

Zdenek Ryjácek, Odile Favaron, Hao Li, 2001, Discret. Math..

A Chvátal-Erdos type condition for pancyclability

Hao Li, Evelyne Flandrin, Antoni Marczyk, 2007, Discret. Math..

New sufficient conditions for bipancyclic bipartite graphs

Evelyne Flandrin, Mohamed El Kadi Abderrezzak, E. Flandrin, 2004, Discret. Math..

A Note on Degree Conditions for Traceability in Locally Claw-Free Graphs

Evelyne Flandrin, Haiyan Kang, Roman Cada, 2011, Math. Comput. Sci..

An Ore-type condition for pancyclability

Odile Favaron, Hao Li, Evelyne Flandrin, 1999, Discret. Math..

Chvátal-Erdös condition and pancyclism

Hao Li, Ingo Schiermeyer, Mariusz Wozniak, 2006, Discuss. Math. Graph Theory.

Dominating cycles in bipartite biclaw-free graphs

Hao Li, Oscar Ordaz, Evelyne Flandrin, 1995, Discret. Math..

A generalization of Dirac's theorem on cycles through k vertices in k-connected graphs

Hao Li, Mariusz Wozniak, Evelyne Flandrin, 2007, Discret. Math..

A note on pancyclism of highly connected graphs

Hao Li, Mariusz Wozniak, Evelyne Flandrin, 2004, Discret. Math..

On quasifactorability in graphs

Hao Li, Mao-cheng Cai, Evelyne Flandrin, 2001, Discret. Math..

A Note on a Generalisation of Ore’s Condition

Hao Li, Mariusz Wozniak, Evelyne Flandrin, 2005, Graphs Comb..

Shortest walks in almost claw-free graphs

Zdenek Ryjácek, Odile Favaron, Hao Li, 1996, Ars Comb..

A sufficient condition for pancyclability of graphs

Hao Li, Bing Wei, Evelyne Flandrin, 2009, Discret. Math..

On 2-factors in claw-free graphs

Odile Favaron, Hao Li, Ralph J. Faudree, 1999, Discret. Math..

Even Cycles in Graphs with Many Odd Cycles

Richard H. Schelp, Michael S. Jacobson, Ralph J. Faudree, 2000, Graphs Comb..

Some properties of 3-domination-critical graphs

Bing Wei, Evelyne Flandrin, Feng Tian, 1999, Discret. Math..

On hamiltonian claw-free graphs

Hao Li, Jean-Luc Fouquet, Evelyne Flandrin, 1993, Discret. Math..

Claw-free graphs - A survey

Zdenek Ryjácek, Ralph J. Faudree, Evelyne Flandrin, 1997, Discret. Math..

Pancyclism and small cycles in graphs

Odile Favaron, Hao Li, Ralph J. Faudree, 1996, Discuss. Math. Graph Theory.

A Note on Neighbor Expanded Sum Distinguishing Index

Hao Li, Mariusz Wozniak, Evelyne Flandrin, 2017, Discuss. Math. Graph Theory.

A sufficient condition for cyclability in directed graphs

Hao Li, Evelyne Flandrin, Jinlong Shu, 2007, Discret. Math..

Sequences, claws and cyclability of graphs

Odile Favaron, Evelyne Flandrin, Feng Tian, 1996 .

IN BIPARTITE GRAPHS

Denise Amar, Evelyne Flandrin, Grzegorz Gancarzewicz, 2015 .