Geometric algebra

Gauge theory gravity

Gauge theory gravity (GTG) is a theory of gravitation cast in the mathematical language of geometric algebra. To those familiar with general relativity, it is highly reminiscent of the tetrad formalism although there are significant conceptual differences. Most notably, the background in GTG is flat, Minkowski spacetime. The equivalence principle is not assumed, but instead follows from the fact that the gauge covariant derivative is minimally coupled. As in general relativity, equations structurally identical to the Einstein field equations are derivable from a variational principle. A spin tensor can also be supported in a manner similar to Einstein–Cartan–Sciama–Kibble theory. GTG was first proposed by Lasenby, Doran, and Gull in 1998 as a fulfillment of partial results presented in 1993. The theory has not been widely adopted by the rest of the physics community, who have mostly opted for differential geometry approaches like that of the related gauge gravitation theory. (Wikipedia).

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Metric tensor (general relativity) | Spinor | Schwarzschild metric | Einstein field equations | Gauge covariant derivative | Differential geometry | Gullstrand–Painlevé coordinates | Minimal coupling | Einstein–Hilbert action | Spin tensor | Tetrad formalism | Spacetime algebra | Kruskal–Szekeres coordinates | Variational principle | Geometric algebra | Raising and lowering indices