Lectures related to Linear fractional transformation

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

Explores Conformal Transformations, emphasizing scale transformations and correlation functions.

Explores non-linear transformations in modeling heterogeneity and individual-specific coefficients based on socio-economic characteristics.

By the instructor Malo Jézéquel explores Möbius transformations and bounded distortion in SL(2, R).

Explores permutations preserving adjacency, linear transformations, groups, and sub-groups.

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

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

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

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

Explores symplectic groups, linear transformations preserving non-degenerate alternating bilinear forms on vector spaces.

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

Explores isometries, group homomorphisms, linear transformations, and group generation by similarities.

Discusses the image of a linear application, its rank, and related concepts in linear algebra.

Covers the applications of matrices in linear algebra, including calculations and theorems.

Explores conformal algebra, transformations, and correlation functions of primary operators in curved spacetimes.

Explores the kernel of a linear transformation and the concept of preimage.

Explores linear projective groups, quaternions, subgroup generation, and normality.

Offers a recap on group theory, focusing on linear applications and bases.

Explores subrepresentations of the regular representation in group theory, emphasizing properties and isomorphism between subrepresentations.

Showcases examples of group actions on vector spaces and topological spaces.