Introduction to Topological Recursion - Lecture 2
Explore advanced concepts in topological recursion, delving into mathematical theories and applications. Gain insights into complex mathematical structures and their relationships.
Introduction to Topological Recursion - Lecture 1
Explore fundamental concepts and applications of topological recursion in mathematics, focusing on its role in geometry, physics, and combinatorics.
Topological Recursion and Matrix Models - Lecture 4
Explore advanced concepts in topological recursion and matrix models, delving into complex mathematical theories and applications.
Reducible Topological Recursion - Lecture 2
Explore advanced concepts in reducible topological recursion, building on previous knowledge and delving into complex mathematical theories and applications.
Moduli Space of Curves and Its Intersection Theory - Lecture 2
Explore advanced concepts in algebraic geometry, focusing on moduli spaces of curves and their intersection theory in this in-depth lecture.
Topological Recursion and Matrix Models - Lecture 3
Explore advanced concepts in topological recursion and matrix models, delving into complex mathematical theories and applications.
Reducible Topological Recursion - Lecture 1
Explore reducible topological recursion with Reinier Kramer, delving into advanced mathematical concepts and their applications in this comprehensive lecture.
Super Topological Recursion - Lecture 1
Explore super topological recursion with Kento Osuga in this comprehensive lecture, delving into advanced mathematical concepts and their applications.
Moduli Space of Curves and Its Intersection Theory - Lecture 1
Explore the moduli space of curves and its intersection theory in this advanced mathematical lecture by Nitin Kumar Chidambaram.
Topological Recursion and Matrix Models - Lecture 2
Explore advanced concepts in topological recursion and matrix models, building on fundamental principles to deepen mathematical understanding.
Topological Recursion and Matrix Models - Lecture 1
Explore topological recursion and matrix models with Bertrand Eynard in this comprehensive lecture from the TRSalento school, delving into advanced mathematical concepts.
New Perspectives on Borel Summation - Lecture 3
Explore new perspectives on Borel summation through Airy-Lucas functions, examining their properties, linear ODEs, and thimble integral expressions. Gain insights from both ODE and integral equation approaches.
New Perspectives on Borel Summation - Lecture 4
Explore Airy-Lucas functions through Borel summation, focusing on thimble integrals and hypergeometric Laplace transforms. Gain insights into Stokes phenomenon reflections in the Borel plane.
New Perspectives on Borel Summation - Lecture 1
Explore new perspectives on Borel summation, focusing on linear ODEs and integrals over Lefschetz thimbles, to understand when divergent series solutions produce holomorphic solutions.
Ghost Polygons, Poisson Bracket and Convexity in Anosov Representations
Explore Anosov representations, length functions, and Poisson brackets in moduli spaces. Discover combinatorial techniques and their applications to convexity in character varieties.
Thurston's Asymmetric Metrics for Anosov Representations
Explore Thurston's asymmetric metric and its generalization to Anosov representations, applying thermodynamical formalism to construct pressure metrics on representation spaces.
On Resurgent Poisson Structures and Deformations
Explore Z-resurgent series algebra, alien derivations, and their applications in constructing Poisson structures and non-commutative deformations of algebraic products.
Branch Cuts and Formal Methods in Mathematics
Explore branch cuts in complex analysis and their role in formal methods, focusing on mathematical challenges and computational applications.
Universality for Random Polynomials: Framework and Applications
Explore universality in random polynomials, its applications to root distribution, and solutions to classical problems. Learn about a general framework for establishing universality properties.
Hilbert Spaces of Square Integrable Holomorphic Functions
Explore square integrable holomorphic functions, their historical development, and recent advancements in complex analysis and geometry through Bergman spaces.
Integral Representation Formulae and Residue Calculus with Applications - Semi-Plenary
Explore integral representation formulae and residue calculus in complex analysis, focusing on applications and potential extensions to non-commutative settings.