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Spacetime algebra
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Related lectures (14)
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Maxwell Equations and Minkowski Spacetime
Explores Maxwell equations, Minkowski spacetime, Lorentz transformations, charge conservation, and spacetime structure in physics.
Relativistic Equation of Motion
Explores spacetime structure, 4-vectors, Lorentz force, and dispersion relation in relativistic motion.
Consequences of Lorentz Transformations
Explores the consequences of Lorentz transformations in 1+1 dimensions for two observers and the implications on time and distance measurements.
Galilean Transformations: Spacetime and Measurements
Explores Galilean transformations in spacetime, focusing on measurements and coordinate transformations.
Causal Structure of Spacetime
Explores the causal structure of spacetime in special relativity, focusing on the relativistic interval and Lorentz transformations.
Charged Particle in Minkowski Spacetime
Explores the worldline action of a charged particle in Minkowski spacetime, covering 4-vectors, intervals, Lorentz invariance, and charged particles in EM fields.
AI4Science at Microsoft: Catalyst Design & Material Discovery
Explores AI4Science at Microsoft, focusing on catalyst design, reaction mechanisms, and material discovery using Clifford algebra.
Brown-York Stress Tensor
Covers the Brown-York stress tensor and its relation to AdS/CFT correspondence.
Poincaré Group and Lorentz Subgroup
Explores the Poincaré group and Lorentz subgroup in theoretical physics.
Minkowski Spacetime: Systems of Units
Introduces Minkowski spacetime, 4-vectors, physical quantities, SI units, Planck units, and HEP units.
Lagrangian Formulation: Electrodynamics & Relativity
Covers the Lagrangian formulation of electrodynamics and relativistic particle mechanics.
Lorentz-Minkowski Spacetime
Covers Lorentz-Minkowski spacetime, speed of light interpretation, isometries, and special relativity principles.
Relativity: Special Relativity Principles and Consequences
Explains the principles of special relativity, including time dilation, length contraction, and the Lorentz transformations.
Analysis IV: Measurable Sets and Functions
Introduces measurable sets, functions, and the Cantor set properties, including ternary development of numbers.
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