Lectures related to Möbius transformation

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

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

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.

Explores Schottky groups, spectral gaps, and the Fractal Uncertainty Principle.

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

Explores conformal transformations, including holomorphic functions and Moebius transformations.

Explores translations and homotheties, discussing their properties and practical applications in preserving geometric characteristics.

Covers the Möbius inversion for posets, defining partially ordered sets and explaining the incidence algebra.

Explores the transformation of vectors and tensors in quantum physics, emphasizing Lie groups and algebras.

Explores geometric transformations, symmetries, inversion, and isometries in plane geometry.

Explores geometric transformations, invariant properties, and mean relationships in modern geometry.

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

Delves into the evolution of a valley into a historical gathering place for students.

Covers the transformation of vectors and tensors in quantum physics.

Covers the definitions and properties of transformations of the plane.

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

Covers the Möbius inversion formula and its proof, including the change of variables in summation.

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

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