Random Plane Geometry - A Gentle Introduction
Explore random plane geometry and its scaling limits, focusing on first passage percolation and the directed landscape in Kardar-Parisi-Zhang models.
Random Walk on Dynamical Percolation: Separating Critical and Supercritical Regimes
Explore random walks on dynamical percolation, examining critical and supercritical regimes in infinite regular trees and lattices. Analyze speed bounds and mean squared displacement.
Phase Transitions in Hard-Core Systems - Lecture 1
Explore phase transitions in hard-core systems, from basic concepts to advanced topics like fluid-solid transitions in hard spheres and phase changes in long rods. Includes theoretical foundations and computational approaches.
Lattice Models and Ab Initio Descriptions of Correlated Materials - IPAM at UCLA
Explore correlated electron materials through low-energy models and ab initio calculations, focusing on properties of cuprates and advanced quantum mechanics techniques.
Arctic Curves for Vertex Models
Exploration of arctic curves in 2D integrable lattice models, focusing on 6 Vertex and 20 Vertex models. Discusses phase boundaries, tangent method, and related combinatorial results in tiling problems.
Rotational Invariance of Planar Random Cluster Models and Beyond
Exploration of rotational invariance in planar random cluster models, discussing its applications and potential for new insights into critical models on Z^2.
Critical Phenomena Through the Lens of the Ising Model
Explore critical phenomena in the Ising model, from its origins in ferromagnetism to recent breakthroughs in three and four dimensions using probabilistic interpretations and percolation models.
Coulomb Gas and Lattice Models
Explore Coulomb gas and lattice models in statistical physics, examining their properties, applications, and connections to other mathematical concepts.
Bootstrapping the Ising Model on the Lattice
Explore advanced techniques for analyzing the Ising model on lattices using bootstrap methods, uncovering critical behavior and phase transitions in statistical physics.
Conformal Field Theory Approach to Quantum Loop Models
Explore conformal field theory's application to quantum loop models, uncovering connections between statistical mechanics and quantum field theory.
Integrable Quantum Circuits from Statistical Mechanics
Explore quantum integrability and its applications in out-of-equilibrium physics, focusing on constructing integrable quantum circuits using statistical mechanics methods.
Entanglement Phase Transition and Holography on a Lattice
Explore entanglement phase transitions and holography on lattices with insights from SISSA Trieste researcher Zhao Zhang in this advanced physics seminar.
Random Target Searches by Multiple Particles
Explore random target search dynamics with multiple particles, examining first-passage problems, competing agents, and optimal searcher distributions in various systems.
Delocalization of Planar Integer-Valued Height Functions and O(2)-Invariant Spin Models
Explore delocalization of planar integer-valued height functions and its relation to O(2)-invariant spin models, offering insights into the Berezinksii-Kosterlitz-Thouless phase transition.
Critical Behaviour in Hierarchical Percolation - Statistical Mechanics Models
Explore critical behavior in hierarchical percolation, examining phase transitions, fractal-like patterns, and critical exponents across dimensions.
On the Influence of Boundary Conditions on the Critical Behaviour of the Staggered Six-Vertex Model
Explore critical behavior in staggered six-vertex models, focusing on boundary condition effects and integrability in condensed matter physics and quantum field theory.
Geometrical Web Models in Integrability and Condensed Matter Physics - Lecture 1
Explore integrability in condensed matter physics and quantum field theory through geometrical web models, gaining insights from cutting-edge research.
An Ising-Type Formulation of the Six-Vertex Model
Explore integrability in condensed matter physics and quantum field theory through an Ising-type formulation of the six-vertex model.
From Combinatorial Maps to Correlation Functions in Loop Models
Explore combinatorial maps and their connection to correlation functions in loop models, delving into advanced mathematical concepts and their applications.
Climate Change Modeling with Limited Data: Strategies for Financial Risk Assessment
Explore narrative-based scenario analyses for climate risk assessment, combining empirical data and statistical models to support actionable advice on net-zero investment strategies.
Backflow Corrections of Green Functions: Benchmarks on the Two-dimensional Fermi-Hubbard-type Model
Explore computational methods for solving the Fermi-Hubbard model, focusing on backflow corrections of Green functions to improve correlation capture in quantum many-body systems.