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Tidal effects in quantum field theory
by
Helset, Andreas
, Haddad, Kays
in
Black Holes
/ Classical and Quantum Gravitation
/ Effective Field Theories
/ Elementary Particles
/ Field theory
/ High energy physics
/ Operators
/ Physics
/ Physics and Astronomy
/ Quantum Field Theories
/ Quantum Field Theory
/ Quantum Physics
/ Quantum theory
/ Regular Article - Theoretical Physics
/ Relativity Theory
/ Scalars
/ Scattering Amplitudes
/ Scattering angle
/ String Theory
/ Tensors
/ Tidal effects
/ Tides
2020
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Tidal effects in quantum field theory
by
Helset, Andreas
, Haddad, Kays
in
Black Holes
/ Classical and Quantum Gravitation
/ Effective Field Theories
/ Elementary Particles
/ Field theory
/ High energy physics
/ Operators
/ Physics
/ Physics and Astronomy
/ Quantum Field Theories
/ Quantum Field Theory
/ Quantum Physics
/ Quantum theory
/ Regular Article - Theoretical Physics
/ Relativity Theory
/ Scalars
/ Scattering Amplitudes
/ Scattering angle
/ String Theory
/ Tensors
/ Tidal effects
/ Tides
2020
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Do you wish to request the book?
Tidal effects in quantum field theory
by
Helset, Andreas
, Haddad, Kays
in
Black Holes
/ Classical and Quantum Gravitation
/ Effective Field Theories
/ Elementary Particles
/ Field theory
/ High energy physics
/ Operators
/ Physics
/ Physics and Astronomy
/ Quantum Field Theories
/ Quantum Field Theory
/ Quantum Physics
/ Quantum theory
/ Regular Article - Theoretical Physics
/ Relativity Theory
/ Scalars
/ Scattering Amplitudes
/ Scattering angle
/ String Theory
/ Tensors
/ Tidal effects
/ Tides
2020
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Journal Article
Tidal effects in quantum field theory
2020
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Overview
A
bstract
We apply the Hilbert series to extend the gravitational action for a scalar field to a complete, non-redundant basis of higher-dimensional operators that is quadratic in the scalars and the Weyl tensor. Such an extension of the action fully describes tidal effects arising from operators involving two powers of the curvature. As an application of this new action, we compute all spinless tidal effects at the leading post-Minkowskian order. This computation is greatly simplified by appealing to the heavy limit, where only a severely constrained set of operators can contribute classically at the one-loop level. Finally, we use this amplitude to derive the
O
G
2
tidal corrections to the Hamiltonian and the scattering angle.
Publisher
Springer Berlin Heidelberg,Springer Nature B.V,SpringerOpen
Subject
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