Opéra de Lyon
Operads and Rewriting
Presentation

This meeting follows the conference Operads and Universal Algebra, held in Tianjin, China, in July 2010, in order to continue to promote interactions between Chinese and French researchers on those topics.
The objective is to further understand the relations between combinatorial algebra and rewriting in the context of operad theory. Indeed, rewriting methods appear in the formulation and the constructive resolution of some operadic problems. For example, the computation of Gröbner bases provides a rewriting methodology for effective proofs of the Koszulness property of algebras and operads.
This meeting is thus interested in all the topics about the computational aspects of operad theory and the algebraic aspects of rewriting theory, such as, but not limited to, the following ones:
  • Operads: resolutions, Koszul duality, algebraic structures up to homotopy, homotopy and homology of algebras and operads, etc.
  • Rewriting: Gröbner bases, Squier theory, higher-dimensional and algebraic rewriting, homotopy and homology of rewriting systems, etc.
The meeting is supported by: CNRS project "Interactions mathématiques franco-chinoises 2010-2011", Institut Camille Jordan and Université Claude Bernard Lyon 1.
Lecturers

Chengming BAI
Nankai University, China
Leonid BOKUT
South China Normal University, China
Frédéric CHAPOTON
CNRS, Université Lyon 1, France
Yongshan CHEN
South China Normal University, China
Yuqun CHEN
South China Normal University, China
Vladimir DOTSENKO
University of Luxembourg
Askar DZHUMADIL'DAEV
Kazakh-British Technical University
Stéphane GAUSSENT
Université Nancy 1, France
Li GUO
Rutgers University at Newark, USA
Eric HOFFBECK
Université Paris 13, France
Paul-André MELLIÈS
CNRS, Université Paris 7, France
François MÉTAYER
Université Paris 7, France
Samuel MIMRAM
CEA Saclay, France
Bruno VALLETTE
Université de Nice, France
Yong ZHANG
Zhejiang University, China
Organisation

Pierre-Louis CURIEN
CNRS, Université Paris 7
curien@pps.jussieu.fr
Yves GUIRAUD
INRIA, Université Lyon 1
guiraud@math.univ-lyon1.fr
Jean-Louis LODAY
CNRS, Université de Strasbourg
loday@math.unistra.fr
Philippe MALBOS
Université Lyon 1
malbos@math.univ-lyon1.fr