Frédéric Chapoton

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Ralf SchifflerUniversity of Connecticut, Department of MathematicsVerified email at uconn.edu
Alessandra FrabettiUniversité Claude Bernard Lyon 1Verified email at math.univ-lyon1.fr
Andrei ZelevinskyProfessor of Mathematics, Northeastern UniversityVerified email at neu.edu
Sergey FominProfessor of Mathematics, University of MichiganVerified email at umich.edu
Jiang ZengProfesseur, Université Claude Bernard Lyon 1Verified email at math.univ-lyon1.fr
Jean-Yves ThibonProfessor of Computer Science, Université Gustave-EiffelVerified email at univ-mlv.fr
Florent Hivertprofesseur d'informatique, LRI, Université Paris SudVerified email at lri.fr
Jean-Christophe NovelliProfessor of Computer Science, Paris-Est UniversityVerified email at univ-mlv.fr
Grégory ChâtelArtificial intelligence Researcher, Lead R&DVerified email at disaitek.com
Viviane PonsUniversité Paris-SaclayVerified email at lri.fr
Vincent PilaudUniversitat de BarcelonaVerified email at ub.edu
Samuele GiraudoAssociate Professor, Department of Computer Science, Université du Québec à MontréalVerified email at uqam.ca
Laurent ManivelCNRS / Université Toulouse 3Verified email at math.cnrs.fr
Christophe HohlwegUniversité du Québec à MontréalVerified email at uqam.ca
Hugh ThomasProfessor of Mathematics, UQAMVerified email at uqam.ca
Alin BostanInriaVerified email at inria.fr
Philippe NadeauCNRS, Université Lyon 1Verified email at math.univ-lyon1.fr
Sefi LadkaniSenior Lecturer, Department of Mathematics, University of HaifaVerified email at univ.haifa.ac.il

Frédéric Chapoton

Chercheur en mathématiques, CNRS et université de Strasbourg

Verified email at unistra.fr - Homepage

combinatoire algèbre combinatorics algebra


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Quivers with relations arising from clusters (A_n case) P Caldero, F Chapoton, R Schiffler TRANSACTIONS OF THE AMERICAN MATHEMATICAL SOCIETY 358 (3), 1347, 2006	462	2006
Pre-Lie algebras and the rooted trees operad F Chapoton, M Livernet International Mathematics Research Notices 2001 (8), 395-408, 2001	460	2001
Cluster algebras as Hall algebras of quiver representations P Caldero, F Chapoton Comment. Math. Helv. 81 (3), 595-616, 2004	457	2004
Polytopal realizations of generalized associahedra F Chapoton, S Fomin, A Zelevinsky Canad. Math. Bull 45 (4), 537-566, 2002	255	2002
Sur le nombre d’intervalles dans les treillis de Tamari F Chapoton Séminaire Lotharingien de combinatoire 55, B55f, 2006	115	2006
Enumerative properties of generalized associahedra F Chapoton arXiv preprint math/0401237, 2004	113	2004
Quivers with relations and cluster tilted algebras P Caldero, F Chapoton, R Schiffler Algebras and Representation Theory 9, 359-376, 2006	108	2006
Un théorème de Cartier–Milnor–Moore–Quillen pour les bigèbres dendriformes et les algèbres braces F Chapoton Journal of Pure and Applied Algebra 168 (1), 1-18, 2002	95	2002
Un endofoncteur de la catégorie des opérades F Chapoton Dialgebras and related operads, 105-110, 2002	91	2002
Dialgebra (co) homology with coefficients JL Loday, F Chapoton, A Frabetti, F Goichot, A Rabetti Dialgebras and related operads, 67-103, 2001	54	2001
Relating two Hopf algebras built from an operad F Chapoton, M Livernet International Mathematics Research Notices 2007 (9), rnm131-rnm131, 2007	53	2007
On some anticyclic operads F Chapoton Algebraic & Geometric Topology 5 (1), 53-69, 2005	52	2005
Algebres de Hopf des permutahedres, associahedres et hypercubes F Chapoton Advances in Mathematics 150 (2), 264-275, 2000	52	2000
Operads and algebraic combinatorics of trees. F Chapoton Séminaire Lotharingien de Combinatoire [electronic only] 58, B58c, 27 p …, 2007	48	2007
Stokes posets and serpent nests F Chapoton Discrete Mathematics and Theoretical Computer Science 18, 2016	35	2016
An operational calculus for the mould operad F Chapoton, F Hivert, JC Novelli, JY Thibon International Mathematics Research Notices 2008 (9), rnn018-rnn018, 2008	33	2008
Algèbres pré-Lie et algèbres de Hopf liées à la renormalisation F Chapoton Comptes Rendus de l'Académie des Sciences-Series I-Mathematics 332 (8), 681-684, 2001	33	2001
Enveloping algebras of preLie algebras, Solomon idempotents and the Magnus formula F Chapoton, F Patras International Journal of Algebra and Computation 23 (04), 853-861, 2013	32	2013
Free pre-Lie algebras are free as Lie algebras F Chapoton Canadian Mathematical Bulletin 53 (3), 425-437, 2010	32	2010
A rooted-trees q-series lifting a one-parameter family of Lie idempotents F Chapoton Algebra & Number Theory 3 (6), 611-636, 2009	32	2009

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