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Einstein–Hilbert action - Wikipedia

The EinsteinHilbert action (also referred to as Hilbert action) in general relativity is the action that yields the Einstein field equations through the principle ...

Non-minimal coupling, boundary terms and renormalization ...

A consistent variational procedure applied to the gravitational action requires according to Gibbons and Hawking a certain balance between the volume and...

NON-MINIMAL COUPLING FOR THE GRAVITATIONAL - arXiv

NON-MINIMAL COUPLING FOR THE GRAVITATIONAL ... of the standard Einstein-Hilbert−Maxwell action. ... linear electrodynamics plus Einstein-Hilbert term, non-minimal 2.

Non-minimal coupling, boundary terms and renormalization ...

Non-minimal coupling, boundary terms and renormalization of the Einstein-Hilbert action. DOI: 10.1016/0550-3213(96)00438-5

Non-minimal coupling, boundary terms and renormalization ...

Non-minimal coupling, boundary terms and renormalization of the Einstein-Hilbert action and black hole entropy

An example of a minimal action of the free semi-group $\F ...

相关文章: Non-minimal coupling, boundary terms and renormalization of the Einstein-Hilbert action: The Hilbert Action in Regge Calculus: Embedding minimal ...

Symmetry Transformations, the Einstein-Hilbert Action, and ...

Symmetry Transformations, the Einstein-Hilbert Action, and Gauge Invariance °c2000,2002EdmundBertschinger. Allrightsreserved. 1 Introduction

A strategy for a realization of a problem free Einstein ...

SciTech Connect; Conference: A strategy for a realization of a problem free Einstein - Hilbert action along with a problem free toy cosmology

On the (non-)uniqueness of the Levi-Civita solution in the ...

principle from the so-called Einstein-Hilbert action, ... and can easily be related to the trajectories of minimal action in absence of external forces.

Non-minimal coupling, boundary terms and renormalization ...

Non-minimal coupling, boundary terms and renormalization of the Einstein-Hilbert action and black hole entropy: Authors: Barvinsky, A. O.; Solodukhin, S. N.


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