New Recipe for Pi - A Novel Approach to Calculating Pi
Discover a groundbreaking approach to calculating pi, featuring insights from physicists Sinha and Saha on their innovative method that connects string theory to this fundamental constant.
From Gromov-Witten to Donaldson-Thomas Invariants via Resurgence
Explore the connection between Gromov-Witten and Donaldson-Thomas invariants through resurgence analysis in topological string theory for Calabi-Yau threefolds.
Towards 2-Categorical 3D Mirror Symmetry
Explore 2-categorical aspects of 3d mirror symmetry in geometry and representation theory, focusing on boundary conditions in 3d N=4 SUSY QFTs and their connections to hyperkähler geometry.
Cluster Algebras and the Amplituhedron - Definition - Lecture 1
Explore cluster algebras and the amplituhedron definition with Lauren K. Williams in this advanced mathematics conference talk from CIRM's Audiovisual Mathematics Library.
Random Maps and Random 2-Dimensional Geometries
Explore random maps and 2D geometries, examining scaling limits, combinatorial tools, and connections to conformal random fields. Gain insights into discrete random metric surfaces and their convergence properties.
Disordered Systems and Related Spectra - Rothschild Lecture
Explore disordered systems and spectral theory, focusing on Schrodinger operators with random potential and large random matrices.
Counting Curves: Which, How and Why - Kirk Public Lecture
Explore enumerative geometry's evolution, from classical problems to modern developments influenced by string theory, highlighting connections to various mathematical fields.
Chiral Anomaly, Topological Field Theory and Topological States of Matter
Explore geometric and analytic aspects of the Quantum Hall effect, delving into chiral anomaly, topological field theory, and topological states of matter.
The Quantum Deformed Haldane-Shastry Model at q=i
Explore integrability in condensed matter physics and quantum field theory through the quantum deformed Haldane Shastry model at q=i.
Double Scaling Limits of Rectangular Fishnets - Integrability in Condensed Matter Physics and Quantum Field Theory
Explore integrability in condensed matter physics and quantum field theory through double scaling limits of rectangular fishnets.
Homological Mirror Symmetry and Quantum Link Invariants
Explore homological mirror symmetry, categorification of quantum link invariants, and new mirror pairs in this advanced mathematical lecture by Mina Aganagic.
Modular Forms and Differential Equations: Connections and Applications
Explore connections between modular forms and differential equations, from historical origins to modern applications in mathematics and physics.
A Dually Flat Geometry for Spacetime in 5D
Explore a novel geometric approach to spacetime in five dimensions, examining dually flat structures and their implications for physics and cosmology.
Riemann, Topology and Physics 2 - Lecture 2
Explore advanced concepts in theoretical physics, focusing on Riemann geometry, topology, and their applications in physics.
Hyperbolic versus Elliptic Equations and Electromagnetic Field as 4D-Differential Two-Form - Lecture 9
Explore hyperbolic and elliptic equations, differential geometric notation, and electromagnetic fields as 4D-differential two-forms in this advanced theoretical physics lecture.
Affine and Euclidean Geometry - The Modern Approach
Explore modern approaches to affine and Euclidean geometry, with applications to electrodynamics and relativity theory in this advanced physics lecture.
Representation Theory for Categorical Symmetries in Quantum Field Theory
Explore representation theory for categorical symmetries in quantum field theory, focusing on advanced mathematical concepts and their applications.
Super Topological Recursion - Lecture 2
Explore advanced concepts in super topological recursion, building on previous knowledge and delving into complex mathematical theories and applications.
Combinatorics of the Amplituhedron
Explore the amplituhedron's connections to cluster algebras, matroids, and combinatorics in this gentle introduction by Lauren Williams from Harvard University.
Positive Mass Theorem for Asymptotically Hyperbolic Manifolds
Explore the positive mass theorem for asymptotically hyperbolic manifolds and its implications in AdS/CFT correspondence and global invariants at conformal infinity.
New Pi Formula Discovery - Interview with Sinha and Saha
Interview with physicists who discovered a new formula for Pi, discussing their groundbreaking research and its implications for mathematics and physics. Insights into the process of scientific discovery and collaboration.