
Explore the Kontsevich-Duflo theorem's application to differential graded manifolds, delving into advanced mathematical concepts and their implications in this field.

Explore non-semisimple TQFTs from 3D supersymmetric field theories, examining their connections to quantum groups and vertex operator algebras in topological quantum field theory.

Delve into advanced algebraic geometry concepts exploring localizing motives, their rigidity properties, and applications in refined negative cyclic homology and topological cyclic homology.

Dive into fundamental concepts of derived algebraic geometry, exploring prestacks, tangent complexes, quasi-smooth derived schemes, and ind-coherent sheaf singular support analysis.

Delve into the geometric and combinatorial analysis of derived categories in toric varieties, exploring permutahedron's role in matroid theory through convex-geometric approaches.

Explore advanced concepts in quantum error correction, focusing on the transition from topological to quantum LDPC codes in this in-depth lecture.

Explore advanced concepts of flows on graded manifolds, delving into complex mathematical physics topics with expert Jan Vysoký.

Explore Koszul duality in quantizations of bionic symplectic varieties, focusing on localization theorems, DQ-modules, and geometric category O. Gain insights into recent advancements in filtered Koszul duality.

Explore advanced concepts in quantum error correction, focusing on the transition from topological to quantum LDPC codes in this in-depth lecture.

Explore advanced concepts in quantum error correction, focusing on the transition from topological to quantum LDPC codes.

Explore topological and quantum LDPC codes with Aleksander Kubica in this advanced physics lecture from BSS2023.

Delve into advanced mathematical concepts of semi-infinite cohomology, exploring W-algebras through BRST resolution and discovering connections to Tate Lie algebra and Zhu's algebra theory.

Delve into E_n-algebras, exploring their fundamental properties, infinity-operads, and connections to Verdier duality and non-abelian Poincare duality in advanced mathematics.

Delve into holomorphic factorization algebras, exploring their relationship with topological counterparts and the connections between definitions through (co)operads theory.