Lectures related to Operator Product Expansion

Covers the Easing model conformal theory, focusing on scaling limits and correlation functions.

Covers the basics of Conformal Field Theory, focusing on Large N CFTs and correlation functions.

Covers tensor products, symmetric power, and exterior power of vector spaces, including properties and applications.

Covers local fields and correlations in Ising models and conformal field theory.

Covers the connection between statistical models and unitary conformal field theories, focusing on critical points and the role of local fields.

Covers the gauged Wess-Zumino-Witten model and its applications in conformal field theory.

Covers singular vectors in Liouville CFT, focusing on representation theory and their implications in mathematical physics.

Explores radial quantization, OPE coefficients, and conformal Ward identities in Conformal Field Theory.

Covers the Dotsenko-Fateev approach to computing correlation functions in quantum field theory.

Explores critical behavior in general relativity, including scaling factor and coupling constant flow.

Explores linear operators, boundedness, and vector spaces with a focus on verifying bounded aspects.

Explores basis transformation, eigenvalues, and linear operators in inner product spaces, emphasizing their significance in Quantum Mechanics.

Explores different notions of function equality, linear functionals, operations on distributions, and the advantages of working with Schwartz' space.

Explores norms and bounded operators in functional analysis, demonstrating their properties and applications.

Covers the definitions and properties of dual spaces and linear operators.

Covers CFT, gravity, phase transitions, critical exponents, and RG formalism.

Covers correlation functions in loop models and the role of degenerate fields in conformal field theory.

Explores equilibrium in three dimensions, emphasizing the importance of adequate constraints for static and kinematic determinacy.

Explores scaling and renormalization in statistical mechanics, emphasizing critical points and invariant properties.

Explores linear operators, boundedness, and convergence in Banach spaces, focusing on Cauchy sequences and operator identification.