The Galilei-covariant tensor formulation is a method for treating non-relativistic physics using the extended Galilei group as the representation group...

group Galilei-covariant tensor formulation Poincaré group Lorentz group Lagrangian and Eulerian coordinates Galilei 1638i, 191–196 (in Italian) Galilei 1638e...

velocity does not. Absolute space and time Faster-than-light Galilei-covariant tensor formulation (no relation to Galileo) Superluminal motion McComb, W. D...

counterparts, covariant derivatives studied in differential geometry. With this additional condition—the covariant divergence of the energy–momentum tensor, and...

strength tensor formulation. On the other hand, general relativity, from the outset, relies heavily on 4‑vectors, and more generally tensors, representing...

P^{2}}-{\vec {P}}t~,} with W→ playing a role analogous to helicity. Galilei-covariant tensor formulation Representation theory of the Poincaré group Wigner's classification...

γ μ ν {\displaystyle \gamma ^{\mu \nu }} under Galilei-transformations. The Riemann curvature tensor in inertial system coordinates of this connection...

the relativistic angular momentum tensor, including the spin tensor, which enter the equations of motion under covariant derivatives with respect to proper...

(complex) Reluctance (real) Rotor Stator Transformer Covariant formulation Electromagnetic tensor Electromagnetism and special relativity Four-current...

general covariant formulation of electrodynamics in Minkowski space was eventually given by Friedrich Kottler (1912), whereby his formulation is also...

^{2}+V(\mathbf {r} )\right)\Psi (\mathbf {r} ,\,t).} In the ostensibly covariant (relativistically invariant) Dirac equation, and in natural units, this...

effect. 1959 – Lluís Bel introduces Bel–Robinson tensor and the Bel decomposition of the Riemann tensor. 1959 – Arthur Komar introduces the Komar mass....