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Concept

Lorentz covariance

Related lectures (30)

Explores the Lorentz transformation in Quantum Theory, emphasizing Fock space representation and momentum concepts.

Explores Einsteinian relativity, the Lorentz group, and Poincaré transformations, emphasizing proper and non-orthochronous components.

Covers tensors, Lorentz transformations, and electrodynamics in relativistic notation.

Covers the Lie algebra of the Lorentz group, focusing on boosts, rotations, and transformations.

Covers Lorentz-Minkowski spacetime, speed of light interpretation, isometries, and special relativity principles.

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

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

Covers the role of symmetries and groups in quantum mechanics, focusing on SU2 and SU3, their properties, and implications for physical theories.

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

Covers relativistically normalized states, Lorentz invariance, and scalar field representations in quantum field theory.

Covers the dynamics of electromagnetic fields and flat space-time properties.

Introduces special and general relativity, Einstein equations, and gravitational dynamics.

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

Covers the equation of motion for a relativistic charged particle and Lorentz transformations, along with tensors and electrodynamics.

Explains the representation of Lorentz fields and the concept of gravitons and gravitinos.

Covers massive vectors, quantum field theory, and Lorentz transformations, focusing on normalization and completeness.

Explores general covariance in gravity, covering equations, curvature tensor, and static gravity field.

Explores the relativistic normalization of states in quantum field theory.

Covers the EM field and particle states in quantum field theory.

Explores Lorentz transformations, covariant tensors, rotational invariance, and linear transformations in vector spaces.