Quivers and Cohomological Hall Algebras - Lecture 2
Explore advanced concepts in quiver theory and cohomological Hall algebras, delving into their intricate connections and applications in algebraic geometry and representation theory.
Computing Stokes Constants with Quantum Modularity
Explore quantum modularity's role in computing Stokes constants, delving into advanced mathematical concepts and their applications in theoretical physics.
Scalar Modular Bootstrap and Zeros of the Zeta Function
Explore connections between modular bootstrap techniques and the Riemann zeta function's zeros, delving into mathematical physics and number theory.
Modular Resurgence for Integrated Correlators at Large N
Explore modular resurgence in integrated correlators at large N, delving into advanced mathematical concepts and their applications in theoretical physics.
An Introduction to Resurgence Theory - Lecture 1
Explore resurgence theory's foundations, applications, and mathematical techniques in this comprehensive introduction by Ines Aniceto.
Moduli of Stable Supercurves and the Superstring Measure - Lecture 2
Explore moduli of stable supercurves and superstring measure in this advanced mathematical lecture, delving into complex geometric structures and their applications.
Introduction to Non-Commutative Geometry - Lecture 3
Explore advanced concepts in non-commutative geometry, delving into complex mathematical structures and their applications in theoretical physics and quantum mechanics.
Moduli of Stable Supercurves and the Superstring Measure - Part 3
Explore moduli of stable supercurves and superstring measure in this advanced mathematical lecture, delving into complex geometric and algebraic concepts.
Moduli of Stable Supercurves and the Superstring Measure - Lecture 1
Explore moduli of stable supercurves and superstring measure in this advanced mathematical lecture, delving into complex geometric and algebraic concepts.
Introduction to Non-Commutative Geometry - Lecture 2
Explore non-commutative geometry concepts and applications in this advanced mathematics lecture, building on foundational principles to deepen understanding of complex algebraic structures.
Hopf Algebroids, Atiyah Sequences and Noncommutative Gauge Theories
Explore Hopf algebroids, Atiyah sequences, and their applications in noncommutative gauge theories with expert insights and advanced mathematical concepts.
Mysterious Triality
Explore the enigmatic concept of triality in mathematics and physics, unraveling its connections to symmetry, algebra, and quantum mechanics.
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.
Knots and Knotted Vortices
Explore the fascinating world of knots and knotted vortices in this engaging public lecture by Louis Kauffman, delving into their mathematical and physical properties.
An Introduction to Fusion Rings - Part II
Explore advanced fusion ring concepts, their applications in physics and mathematics, and their connection to particle interactions in various dimensions. Learn computational methods for finding and analyzing fusion rings.
Maulik-Okounkov Lie Algebras and BPS Lie Algebras
Explore the connection between Maulik-Okounkov and BPS Lie algebras, examining their roles in quiver varieties and cohomological DT theory. Gain insights into non-abelian stable envelopes and Okounkov's conjecture.
Condensed Thoughts - Topological Field Theories and Condensation
Explore topological field theories, focusing on condensation in TQFTs and its relation to connectivity in homotopy types. Gain insights from recent research discussions.
Open Gromov-Witten Invariants from the Fukaya Category
Explore recent progress in deriving Gromov-Witten invariants from the Fukaya category, focusing on cyclic open-closed maps, R-matrices, and potential extensions to open invariants.
Stable Envelopes from 2D Mirror Symmetry
Explore stable envelopes through 2D mirror symmetry, connecting equivariant K-theory and Fukaya categories in Coulomb branches. Gain insights into homological mirror symmetry predictions.
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.
Quantized Integrable Systems, Normal Forms, and Variation of Hodge Structures
Explore quantum Hamiltonians' Birkhoff normal forms, linking quantized integrable systems to Hodge structure variations in complex symplectic geometry.