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- Dirac_equation_in_curved_spacetime abstract "In mathematical physics, the Dirac equation in curved spacetime generalizes the original Dirac equation to curved space. It can be written by using vierbein fields and the gravitational spin connection. The vierbein defines a local rest frame, allowing the constant Dirac matrices to act at each spacetime point. In this way, Dirac's equation takes the following form in curved spacetime:Here eaμ is the vierbein and Dμ is the covariant derivative for fermionic fields, defined as followswhere σab is the commutator of Dirac matrices: and ωμab are the spin connection components.Note that here Latin indices denote the "Lorentzian" vierbein labels while Greek indices denote manifold coordinate indices.".
- Dirac_equation_in_curved_spacetime wikiPageID "39171284".
- Dirac_equation_in_curved_spacetime wikiPageRevisionID "597221323".
- Dirac_equation_in_curved_spacetime subject Category:Dirac_equation.
- Dirac_equation_in_curved_spacetime subject Category:Fermions.
- Dirac_equation_in_curved_spacetime subject Category:Partial_differential_equations.
- Dirac_equation_in_curved_spacetime subject Category:Quantum_field_theory.
- Dirac_equation_in_curved_spacetime subject Category:Spinors.
- Dirac_equation_in_curved_spacetime comment "In mathematical physics, the Dirac equation in curved spacetime generalizes the original Dirac equation to curved space. It can be written by using vierbein fields and the gravitational spin connection. The vierbein defines a local rest frame, allowing the constant Dirac matrices to act at each spacetime point.".
- Dirac_equation_in_curved_spacetime label "Dirac equation in curved spacetime".
- Dirac_equation_in_curved_spacetime sameAs m.0tkklx7.
- Dirac_equation_in_curved_spacetime sameAs Q16853908.
- Dirac_equation_in_curved_spacetime sameAs Q16853908.
- Dirac_equation_in_curved_spacetime wasDerivedFrom Dirac_equation_in_curved_spacetime?oldid=597221323.
- Dirac_equation_in_curved_spacetime isPrimaryTopicOf Dirac_equation_in_curved_spacetime.