Lectures related to Symmetry in Lagrangian Mechanics

Explores Lagrangian mechanics, symmetries, conservation laws, and the Hamiltonian concept.

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

Explores the concept of symmetry in various geometric transformations.

Explores center of mass calculation in mechanics, emphasizing system symmetry and spherical coordinates for simplifying calculations.

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

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

Covers the principle of least action, Euler-Lagrange equations, Lagrange multipliers, and variational calculus.

Covers the concept of discrete symmetries, focusing on the introduction to asymptotic states and S-matrix.

Explores symmetry, Noether's theorem, and conservation laws in physics, emphasizing the role of time and the Hamiltonian.

Explores the Wigner theorem, translation symmetry, eigenstates, and wave functions in quantum physics.

Explores the modern definition of symmetry and its practical applications.

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

Introduces a new online format for the geometry course, emphasizing the study of isometries and the modern interpretation of symmetry.

Explores the consequences of symmetry, focusing on the Noether Theorem and coordinated charges in Lie groups.

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

Introduces isometries as transformations preserving distances in the plane, focusing on symmetry and geometric relationships.

Covers the fundamental concepts of symmetry and group theory.

Explores the concept of symmetry in parallelograms and the properties of their diagonals.

Delves into modern geometry, covering transformations, isometries, and symmetries.