Lectures related to Quantization of Spin in QFT

Covers the most general representation of Lorentz group on spinorial fields.

Explores kinematics and dynamics of rigid bodies, including Euler angles and moment of inertia.

Explores chirality, helicity, and spinors in Quantum Field Theory, focusing on normalization and completeness relations.

Covers angular momentum in rotations, including preservation of angles and vector products.

Covers advanced topics in Quantum Field Theory, including representations of the Poincare group and the construction of unitary irreps.

Covers advanced topics in Quantum Field Theory, including quantization of fields and the organization of fields into irreducible representations.

Covers the transformation properties of vector fields and their representation in Lorentz tensors.

Covers EM Field and Discrete Symmetries, emphasizing the importance of symmetries in quantum field theory.

Explores the analysis of motion in solid mechanics, covering velocity, acceleration, and kinematics of solid bodies.

Covers the Noether currents, Lorentz symmetry, and field quantization in quantum field theory.

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

Covers the concept of vector rotation in kinematics and the derivative of a vector with constant norm.

Covers the basics of group theory, including sets, applications, and examples like permutations and rotations.

Covers the kinematics and dynamics of solids in rotation, focusing on velocity and acceleration in different points within a solid.

Covers 3D rotations, quaternions, and matrices of direction cosines, providing an elegant solution to the limitations of rotation matrices.

Explores irreducible representations of the rotations group and their mathematical properties.

Explores Lie algebra representations, emphasizing SU(2) and traceless matrices, explained by Alfredo Glioti.

Covers Advanced Quantum Field Theory with a focus on spinors, wave functions, rotations, and constraints.

Covers the laws of transformation of speeds and accelerations, including the rotation of points and dynamic movement principles.

Explores the dynamics of solid bodies, covering speed, acceleration, and rotation principles.