Géométrie des Cartes Aléatoires Décorées : L'Exemple du Modèle de Boucles O(n)
Explorez la géométrie des cartes aléatoires décorées à travers le modèle de boucles O(n). Découvrez le diagramme de phase, les exposants critiques et la solution exacte de ce modèle de physique statistique.
Nijenhuis Geometry - Lecture 4
Explore advanced concepts in Nijenhuis geometry, focusing on curvature and rigidity in mathematical structures beyond Riemannian geometry.
Nijenhuis Geometry - Part II
Explore advanced concepts in Nijenhuis geometry, building on fundamental principles to deepen understanding of curvature and rigidity in mathematics.
Nijenhuis Geometry - Part I
Explore Nijenhuis geometry with Vladimir Matveev in this advanced mathematics lecture, part of a thematic programme on geometry beyond Riemann.
Geometric Recursion - Lecture I
Explore geometric recursion, its relation to topological recursion, and applications in Teichmüller spaces, moduli spaces, and mapping class group invariant functions.
Geometric Recursion - Lecture II
Explore geometric recursion's relation to topological recursion, focusing on mapping class group invariant functions and their applications in moduli spaces and Gromov-Witten invariants.
Long Time Behaviour of 2D Spherical Ideal Hydrodynamics
Explore 2D spherical ideal hydrodynamics, focusing on new discretization schemes, geometric preservation, and long-time behavior linked to point vortex dynamics.
Commuting Pairs of Generalized Structures, Para-Hyper-Hermitian and Born Geometry
Explore generalized structures on manifolds, focusing on commuting pairs and their integrability. Delve into para-hyper-Hermitian and Born geometry within this context.
Integrability in Gauge and String Theory - Uniform Transcendentality and Correlation Functions in N=4 SYM
Explore uniform transcendentality and correlation functions in N=4 SYM, delving into advanced concepts in gauge and string theory.
Integrability of Open^2 Quantum Circuits
Explore integrability of open^2 quantum circuits with Chiara Paletta, delving into advanced concepts in gauge and string theory.
Integrability in Gauge and String Theory - New Approach to Strongly Coupled N=4 SYM via Integrability
Explore a novel approach to strongly coupled N=4 supersymmetric Yang-Mills theory using integrability techniques in gauge and string theory.
Integrability and AdS/CFT - Class 3
Explore advanced concepts in integrability and AdS/CFT correspondence with expert Konstantin Zarembo in this in-depth lecture from the Holography@25 School.
Integrability and AdS/CFT - Class 4
Explore advanced concepts in integrability and AdS/CFT correspondence with expert Konstantin Zarembo in this final lecture of the series.
Integrability and AdS/CFT - Class 1
Explore integrability and AdS/CFT correspondence in this advanced physics lecture, part of a series on holography and string theory.
Enumeration of Maps via Integrability
Explore map enumeration techniques, from Tutte's work to KP hierarchy, deriving recurrence formulas for oriented and non-oriented maps using integrability methods in mathematics and physics.
Factorization of Density Matrices for the Critical RSOS Models
Explore integrability in condensed matter physics and quantum field theory through factorization of density matrices for critical RSOS models.
Thermal Form Factor Series for Dynamical Two-Point Functions of Local Operators in Integrable Quantum Chains
Explore thermal form factor series for dynamical two-point functions in integrable quantum chains, focusing on local operators and their applications.
Orthogonal Ring Patterns and Discrete Surfaces
Explore orthogonal ring patterns and discrete surfaces in integrable systems, focusing on applications in condensed matter physics and quantum field theory.
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.
Snake Modules, Extended T Systems and Correlation Functions for Higher Rank
Explore integrability in condensed matter physics and quantum field theory, focusing on snake modules, extended T systems, and correlation functions for higher rank systems.
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.