
Explore advanced concepts in Schramm Loewner Evolution and lattice models, focusing on theoretical foundations and applications in mathematical physics and probability theory.

Explore Schramm Loewner Evolution and its connections to lattice models in this advanced mathematics lecture, delving into complex analysis and probability theory.

Explores conformal removability of SLEκ curves, focusing on κ=4. Presents new conditions for conformal removability and discusses applications to SLEκ for κ∈(4,8). No prior SLE or LQG knowledge required.

Explore the connection between Schramm-Loewner Evolution, Gaussian Free Field, and Liouville Quantum Gravity through a novel, accessible approach for non-specialists.

Explore Gaussian free field and Schramm-Loewner Evolution in random geometry. Discover connections between these canonical objects and their applications in statistical physics and conformal field theory.

Explore the Gaussian free field and Schramm-Loewner Evolution, two key concepts in random geometry. Learn their applications in statistical physics and connections to critical phenomena.

Explore conformal invariance and critical phenomena in statistical physics, focusing on probabilistic approaches and their applications to complex systems.

Delve into advanced statistical physics concepts, exploring connection probabilities in loop O(n) models and their relationship with BPZ equations through expert insights from Professor Hao Wu.