Titlebook: Algebraic Operads; Jean-Louis Loday,Bruno Vallette Book 2012 Springer-Verlag Berlin Heidelberg 2012 18D50, 17AXX, 18G50, 55P48, 57T30.Kosz

幼兒

圓錐

Pander

Twisting Morphisms,lgebra ., which satisfies the Maurer–Cartan equation: . The set of twisting morphisms Tw(.,.) is shown to be representable both in . and in .: . Then we investigate the twisting morphisms which give rise to quasi-isomorphisms under the aforementioned identifications. We call them ..

彩色

intrigue

conifer

Arctic

盲信者

CON

https://doi.org/10.1007/978-3-658-40724-7lgebra ., which satisfies the Maurer–Cartan equation: . The set of twisting morphisms Tw(.,.) is shown to be representable both in . and in .: . Then we investigate the twisting morphisms which give rise to quasi-isomorphisms under the aforementioned identifications. We call them ..

Clumsy

C. Czerkinsky,J.-B. Sun,J. Holmgren (co)operad, Koszul complex and Koszul resolution. This last one provides us with the minimal model of the operad ., thereby defining the notion of .-algebra up to homotopy. In the last section, we extend this method to inhomogeneous quadratic operads.