The dendroidal formalism offers a powerful approach to defining operads as specific presheaves on a tree-based category. This combinatorial framework enables the definition of ∞-operads, wherein composition is determined up to homotopy via presheaves that satisfy a weak dendroidal inner Kan condition. Notably, the homotopy theory of ∞-operads has been shown to be equivalent, in both Quillen's sense and Lurie's ∞-categorical sense, to the theories of topological and simplicial operads.
In this talk we will review these concepts and present some open questions in enriched settings.
De Pavel Mnev
De Jae-Suk Park
De Ruben Louis
De Thomas Strobl
De Hsuan-Yi Liao
De Christian Blohmann
De Tilmann Wurzbacher
De Owen Gwilliam
De Adrien Brochier
De Jérémie Pierard de Maujouy
De Pavol Severa
De Roberta Anna Iseppi
De Alain Connes
De Teresa Krick
De Teresa Krick
