
Explore quantisation of moduli spaces through topological recursion and quantum curves with expert B. Eynard from IPHT CEA Saclay.

Explore advanced concepts in topological recursion, delving into complex mathematical theories and applications in quantum field theory and geometry.

Explore advanced concepts in topological recursion, delving into complex mathematical theories and applications in this comprehensive lecture series.

Explore advanced concepts in topological recursion, delving into mathematical theories and applications. Gain insights into complex mathematical structures and their relationships.

Explore fundamental concepts and applications of topological recursion in mathematics, focusing on its role in geometry, physics, and combinatorics.

Explore advanced concepts in topological recursion and matrix models, delving into complex mathematical theories and applications.

Explore advanced concepts in reducible topological recursion, building on previous knowledge and delving into complex mathematical theories and applications.

Explore advanced concepts in topological recursion and matrix models, delving into complex mathematical theories and applications.

Explore super topological recursion with Kento Osuga in this comprehensive lecture, delving into advanced mathematical concepts and their applications.

Explore advanced concepts in topological recursion and matrix models, building on fundamental principles to deepen mathematical understanding.

Explore topological recursion and matrix models with Bertrand Eynard in this comprehensive lecture from the TRSalento school, delving into advanced mathematical concepts.

Explore the correspondence between Donaldson-Thomas invariants and holomorphic curves, focusing on mirror symmetry and applications in enumerative geometry.

Explore enumerative geometry, sheaf counting, and their applications in algebraic geometry. Discover new approaches to generalized Donaldson-Thomas invariants on Calabi-Yau threefolds.

Explore enumerative invariants and a universal approach to counting curves in Calabi-Yau threefolds. Discover how cluster formalism aids computations and potentially simplifies conjectural identities between invariants.

Explore topological recursion for enumerating surfaces in combinatorics, geometry, and physics. Learn how this universal method links to integrable systems and random matrices.

Explore the intersection of elliptic cohomology and enumerative geometry, focusing on stable envelopes and their role in understanding q-difference equations.

Explore developments in enumerative geometry on Calabi-Yau 4-folds, including point counting, curve counting, and surface counting, with connections to string theory and physics.

Explore enumerative geometry through a new perspective on curve counting in complex threefolds, focusing on the Grothendieck group of 1-cycles and universal curve enumeration invariants.

Explore the intersection of enumerative geometry and special functions, discovering new interpretations and generalizations of historical mathematical concepts in modern research.

Explore the interplay between enumerative geometry and special functions, connecting historical mathematical concepts with modern research in geometry and number theory.

Explore refined topological string theory through a constructive approach, delving into advanced mathematical concepts and their applications in theoretical physics.