Lectures related to Understanding 2D Adjoint QCD

Covers the fundamental concepts of symmetry and group theory.

Explores Goldstone bosons and the Higgs mechanism, revealing how spontaneous symmetry breaking generates mass for gauge bosons.

Explores staggered bosons, lattice realizations of gapless field theories with symmetry protection, commutation relations, and criticality.

Explores the dynamical consequences of symmetry, emphasizing conservation laws and the role of Noether currents.

Explores real functions, covering parity, periodicity, and polynomial functions.

Covers the Maxwell field, symmetries, and making shifts in local and covariant derivatives.

Covers homotheties, translations, and compositions of functions in geometric transformations.

Offers a basic introduction to Relativistic Quantum Field Theory with a focus on fundamental physics principles and the Standard Model.

Explores the Large N expansion in vector models, focusing on matrix models, gauge theories, and the Hooft coupling.

Explores fundamental theorems and practical applications of modern symmetry theory, including decorative motifs and linear pattern extensions.

Introduces discrete symmetries, operators, and tetraquarks in quantum field theory.

Explores the modern definition of symmetry and its practical applications.

Covers the properties of functions, including symmetry, continuity, and limits.

Explores the classification and practical applications of symmetries in 3D space, emphasizing user-driven determination of object symmetries.

Covers the concept of renormalization in quantum field theory, focusing on regularization and divergences removal.

Introduces the concept of discrete symmetries in Quantum Field Theory and their impact on particles and anti-particles.

Explores the symmetries of Navier-Stokes equations in periodic boxes, including translations, transformations, rotations, and scaling.

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

Explains the inertia tensor, main axes, principal moments, and balancing of rotating solids.