Universal K-matrix and Fused K-operators in Quantum Affine Algebras
Explore universal K-matrices and fused K-operators in quantum algebras. Delve into the construction of transfer matrices and their applications to open spin-chains.
The Origin of Trigonometric K-matrices in Quantum Systems - Part II
Explore the universal K-matrix and its role in quantum integrable systems with boundaries. Gain insights into trigonometric K-matrices and their applications in boundary quantum algebras.
Álgebras de Configuración de Brauer y sus Aplicaciones en Criptografía y Ciencias
Explora las álgebras de configuración de Brauer, su origen y aplicaciones en criptografía, ecuaciones de Yang-Baxter, teoría de grafos y optimización combinatoria.
Allen Knutson- Schubert Calculus and Quiver Varieties
Explore Schubert calculus, quiver varieties, and their connections through puzzle rules, Yang-Baxter equations, and representation theory in this advanced mathematics lecture.
Scaling Limit of Colored Asymmetric Simple Exclusion Process
Explore the scaling limit of colored ASEP using Yang-Baxter equation and Gibbs line ensemble techniques, revealing connections to the KPZ universality class and related probabilistic objects.
The Origin of Trigonometric K-matrices - Part I
Explore the mathematical foundations of quantum integrability with boundaries, focusing on K-matrices and their universal properties in relation to quantum affine algebras and reflection equations.
The Yang-Baxter Equation and Long-Range Interactions
Explore the Yang-Baxter equation and long-range interactions in integrable models, bridging mathematical physics, condensed matter, and string theory. Gain insights from recent advances in this field.
Vertex Model Integrability for Stochastic Particle Systems
Explore integrable stochastic particle systems and their connection to vertex models. Learn about TASEP, Yang-Baxter equations, and applications in mathematics and biology.
Introduction to Quantum Integrability - Lecture 5
Explore advanced concepts in quantum integrability, focusing on key theories and applications in theoretical physics. Delve into complex mathematical frameworks and their relevance to quantum systems.
Introduction to Quantum Integrability - Lecture 4 of 5
Explore advanced concepts in quantum integrability, focusing on theoretical foundations and mathematical techniques for analyzing integrable quantum systems.
Introduction to Quantum Integrability - Lecture 3 of 5
Explore quantum integrability concepts, focusing on advanced topics and theoretical foundations in this comprehensive lecture series.
Introduction to Quantum Integrability - Lecture 2 of 5
Explore quantum integrability concepts, focusing on advanced mathematical techniques and theoretical foundations in this comprehensive lecture series.
Introduction to Quantum Integrability - Lecture 1
Explore quantum integrability fundamentals with Jules Lamers in this comprehensive lecture, part of a five-part series delving into advanced concepts and applications.
Introduction to Quantum Integrability - Lecture 5
Explore quantum integrability, focusing on advanced concepts and applications in theoretical physics and mathematical physics.
Introduction to Quantum Integrability - Lecture 4
Explore quantum integrability concepts, focusing on advanced topics and applications in theoretical physics.
Introduction to Quantum Integrability - Lecture 3
Explore quantum integrability concepts, focusing on advanced topics and applications in theoretical physics. Gain insights into complex quantum systems.
Introduction to Quantum Integrability - Lecture 1
Explore quantum integrability fundamentals, focusing on key concepts and applications in theoretical physics.
Introduction to Quantum Integrability - Lecture 2
Explore quantum integrability concepts, focusing on advanced topics and applications in theoretical physics.
Duality, Onsager Algebra and Ising-Type Structures in Root-of-Unity Six-Vertex Models
Explore duality, Onsager algebra, and Ising-type structures in root-of-unity six-vertex models. Uncover connections between quantum group representations and symmetries in integrable systems.
The Origin of Trigonometric K-matrices - Part III
Explore the universal K-matrix in quantum integrable systems with boundaries, focusing on its role in generating trigonometric K-matrices for finite-dimensional representations.
Tetrahedron Duality - ICBS 2024
Explore the Zamolodchikov tetrahedron equation, its role in 3D field theories, and its connection to supersymmetric gauge theory and quantum field theory duality.