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semiclassi

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There are 10 letters in SEMICLASSI ( A¹C³E¹I¹L¹M³S¹ )

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3 letters out of SEMICLASSI

ACE AIL AIM AIS ALE ALS AMI ASS CAM CEL CIS ELM ELS EMS ESS ICE ISM LAC LAM LAS LEA LEI LES LIE LIS MAC MAE MAS MEL MIC MIL MIS SAC SAE SAL SEA SEC SEI SEL SIC SIM SIS

2 letters out of SEMICLASSI

AE AI AL AM AS EL EM ES IS LA LI MA ME MI SI

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Definitions of semiclassi in various dictionaries:

SEMICLASSI - Semiclassical gravity is the approximation to the theory of quantum gravity in which one treats matter fields as being quantum and the gravitational ...

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Semiclassi might refer to
Semiclassical gravity is the approximation to the theory of quantum gravity in which one treats matter fields as being quantum and the gravitational field as being classical. * In semiclassical gravity, matter is represented by quantum matter fields that propagate according to the theory of quantum fields in curved spacetime. The spacetime in which the fields propagate is classical but dynamical. The curvature of the spacetime is given by the semiclassical Einstein equations, which relate the curvature of the spacetime, given by the Einstein tensor * * * * * G * * μ * ν * * * * * {\displaystyle G_{\mu \nu }} * , to the expectation value of the energy–momentum tensor operator, * * * * * T * * μ * ν * * * * * {\displaystyle T_{\mu \nu }} * , of the matter fields:* * * * * G * * μ * ν * * * = * * * * 8 * π * G * * * c * * 4 * * * * * * * ⟨ * * * * * T * ^ * * * * * μ * ν * * * ⟩ * * * ψ * * * * * {\displaystyle G_{\mu \nu }={\frac {8\pi G}{c^{4}}}\left\langle {\hat {T}}_{\mu \nu }\right\rangle _{\psi }} * where G is Newton's constant and * * * * ψ * * * {\displaystyle \psi } * indicates the quantum state of the matter fields.

Semiclassi might refer to

Semiclassical gravity is the approximation to the theory of quantum gravity in which one treats matter fields as being quantum and the gravitational field as being classical.
* In semiclassical gravity, matter is represented by quantum matter fields that propagate according to the theory of quantum fields in curved spacetime. The spacetime in which the fields propagate is classical but dynamical. The curvature of the spacetime is given by the semiclassical Einstein equations, which relate the curvature of the spacetime, given by the Einstein tensor
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* {\displaystyle G_{\mu \nu }}
* , to the expectation value of the energy–momentum tensor operator,
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* {\displaystyle G_{\mu \nu }={\frac {8\pi G}{c^{4}}}\left\langle {\hat {T}}_{\mu \nu }\right\rangle _{\psi }}
* where G is Newton's constant and
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* {\displaystyle \psi }
* indicates the quantum state of the matter fields.

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