Lectures related to Conserved current

Covers the concept of holography in classical gravity and its relation to string theory.

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

Covers advanced physics topics including angular momentum, gravitational forces, and Kepler's laws.

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

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

Explores Conformal Field Theory and Operator Product Expansion, emphasizing the role of symmetries and the quantization process in CFT.

Covers the electromagnetic (EM) field in Quantum Field Theory II, discussing gauge transformations, symmetry principles, and field quantization.

Explores symmetry in Lagrangian mechanics and its impact on physical systems.

Explores generalized symmetries in quantum field theory and the use of infinity categories to describe physical theories.

Delves into Ward identities, symmetries, conserved currents, and conformal symmetry, exploring their implications on correlators and quantum models.

Covers the fundamentals of quantum physics, including commutation relations and time evolution operators.

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

Explores symmetries, conservation laws, and their role in physics.

Explores complex scalar fields under SU(2) symmetry and Noether's current computation.

Explores Noether's currents, symmetry transformations, mass terms, angular momentum, and Lorentz invariance in Dirac theory.

Explores work, kinetic energy, forces, and energy conservation in mechanical systems.

Explores the Heisenberg representation of a free massive real scalar field and the time independence of Noether charges.

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

Covers exercises on ladder operators, Lorentz invariance, Noether charges, and custodial symmetry in quantum field theory.

Covers diffusion on an infinite domain using Green's method and emphasizes finding steady-state solutions and conservation of material.