Lectures related to Conformal Transformations

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

Explores the theory and applications of conformal transformations, covering special conformal transformations and isomorphic transformations.

Explores Conformal Transformations, emphasizing scale transformations and correlation functions.

Covers the theory and examples of conformal applications, focusing on the concept of conformal mappings and Moebius transformations.

Covers the definition and use of coordinate systems and applications in bases and linear equations.

Covers making inner products symmetric and conformal transformations in local operators computation.

Explores conformal transformations, scale invariance, and critical points in conformal symmetry.

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

Explores isometries in Euclidean spaces, including translations, rotations, and linear symmetries, with a focus on matrices.

Explores the invariance of quantum/statistical field theory under conformal transformations and the stress tensor properties.

Covers the quantization process using topological operators and their role in generating symmetries.

Covers 2D transformations, linear maps, matrices, affine transformations, and orthogonal transformations.

Covers conformal transformations and power counting in diagrams with edges, vertices, and faces.

Covers linear applications, matrices, transformations, and the principle of superposition.

Explains the Open Mapping Theorem for holomorphic maps between Riemann surfaces.

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

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

Explores mapping functions, surjections, injective and surjective functions, and bijective functions.

Explores conformal transformations, stress tensor, and correlation functions in conformal field theory.

Explores linear transformations, matrices, injective and surjective functions, and their applications.