Lectures related to Random Matrix Universality in CFTs

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

Covers conformal blocks and their significance in complex structures and moduli spaces.

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

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

Covers the study of free particle quantum mechanics in AdS and the State-Operator Correspondence in AdS.

Explores Operator Product Expansion (OPE) and its role in Conformal Bootstrap.

Covers unitarity bounds, operator product expansion, conformal blocks, and the conformal bootstrap in conformal field theory.

Explores Quantum Field Theory's classification and constraints, focusing on Conformal Field Theories and the S-matrix Bootstrap approach.

Covers the basics of Conformal Field Theory, including operators and correlators.

Covers conformal blocks, Young diagrams, and their significance in weight states.

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

Covers exercises on Conformal Field Theory, including Casimir operators and Lorentz generators.

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

Explores renormalization, scaling, critical points, exponents, and phase transitions in conformal field theory and quantum gravity.

Explores energy spectra in AdS, unitarity constraints, and the AdS-CFT correspondence.

Covers the O(n) model on the hexagonal lattice and its currents.

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

Explores two-point functions in Conformal Field Theory, including spectral density interpretation and Euler characteristic invariance.

Covers the transition from the six-vertex model to FK-percolation, focusing on critical phenomena and phase transitions in two-dimensional systems.

Covers the topic of conformal transformations, including translations, dilations, rotations, and the conformal algebra.