Homotopy Batalin Vilkovisky algebras

Bruno Vallette

Description

Homotopy Batalin-Vilkovisky algebras Homotopy Batalin-Vilkovisky algebras Bruno VALLETTE (Universite de Nice Sophia-Antipolis/MPIM) Seminar on Algebra, Geometry and Physics (MPIM, 14/09/09) Joint work with Imma Galvez and Andy Tonks

• homotopy batalin-vilkovisky


• algebras


• bv-algebra


• universite de nice - sophia-antipolis


• µ2 ?

Sujets

• Gálvez
• Cappel (Moselle)
• Algebra

Informations

• Publié par: pefav
• Nombre de lectures: 17

Extrait

oHomotypBtalaniV-liokvsiyklaegrbsa HomotopyBatalin-Vilkoviskyalgebras BrunoVALLETTE (Universite´deNiceSophia-Antipolis/MPIM) SeminaronAlgebra,GeometryandPhysics (MPIM,14/09/09) JointworkwithImmaGa´lvezandAndyTonks

oHomotypBtalaniV-liokvsik Overview 1 2 3 ylaegrbsa Homotopyalgebrasandoperads DefinitionofhomotopyBV-algebra Homotopyanddeformationtheoryofalgebras

oHomotypBtalaniV-liokvsiyklaegb Homotopyalgebrasandoperads Overview 1 2 3 ars Homotopyalgebrasandoperads DefinitionofhomotopyBV-algebra Homotopyanddeformationtheoryofalgebras

sarbeglaevitaicossaypotomoH sdarepodnasarbeglaypotomoH sarbeglayksivokliV-nilataBypotomoH = ⇒ “Thedisadvantageoftopologicalgroupsandmono theydonotliveinhomotopytheory” [MacLane’sseminarattheUniversityofChicago1967] tub νassociativeuptohomotopy X,Yhomotopyequivalenttopologicalspaces:X ∼ Y X × X − µ → Xassociativeproduct − tr − an − s − fe → r Y × Y − ν → Y Associativealgebrasandhomotopy[Stasheff63] tahtsisdi