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A Geometric Formulation of Higgs Effective Field Theory: Measuring the Curvature of Scalar Field Space

A geometric formulation of Higgs Effective Field Theory (HEFT) is presented. Experimental observables are given in terms of geometric invariants of the scalar sigma model sector such as the curvature of the scalar field manifold $\mathcal M$. We show how the curvature can be measured experimentally...

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Detalles Bibliográficos
Autores principales: Alonso, Rodrigo, Jenkins, Elizabeth E, Manohar, Aneesh V
Lenguaje:eng
Publicado: 2015
Materias:
Acceso en línea:https://dx.doi.org/10.1016/j.physletb.2016.01.041
http://cds.cern.ch/record/2064909
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author Alonso, Rodrigo
Jenkins, Elizabeth E
Manohar, Aneesh V
author_facet Alonso, Rodrigo
Jenkins, Elizabeth E
Manohar, Aneesh V
author_sort Alonso, Rodrigo
collection CERN
description A geometric formulation of Higgs Effective Field Theory (HEFT) is presented. Experimental observables are given in terms of geometric invariants of the scalar sigma model sector such as the curvature of the scalar field manifold $\mathcal M$. We show how the curvature can be measured experimentally via Higgs cross-sections, $W_L$ scattering, and the $S$ parameter. The one-loop action of HEFT is given in terms of geometric invariants of $\mathcal M$. The distinction between the Standard Model (SM) and HEFT is whether $\mathcal M$ is flat or curved, not whether the scalars transform linearly or non-linearly under the electroweak group.
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institution Organización Europea para la Investigación Nuclear
language eng
publishDate 2015
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spelling cern-20649092022-08-10T12:39:41Zdoi:10.1016/j.physletb.2016.01.041http://cds.cern.ch/record/2064909engAlonso, RodrigoJenkins, Elizabeth EManohar, Aneesh VA Geometric Formulation of Higgs Effective Field Theory: Measuring the Curvature of Scalar Field SpaceParticle Physics - PhenomenologyA geometric formulation of Higgs Effective Field Theory (HEFT) is presented. Experimental observables are given in terms of geometric invariants of the scalar sigma model sector such as the curvature of the scalar field manifold $\mathcal M$. We show how the curvature can be measured experimentally via Higgs cross-sections, $W_L$ scattering, and the $S$ parameter. The one-loop action of HEFT is given in terms of geometric invariants of $\mathcal M$. The distinction between the Standard Model (SM) and HEFT is whether $\mathcal M$ is flat or curved, not whether the scalars transform linearly or non-linearly under the electroweak group.arXiv:1511.00724CERN-PH-TH-2015-257oai:cds.cern.ch:20649092015-11-02
spellingShingle Particle Physics - Phenomenology
Alonso, Rodrigo
Jenkins, Elizabeth E
Manohar, Aneesh V
A Geometric Formulation of Higgs Effective Field Theory: Measuring the Curvature of Scalar Field Space
title A Geometric Formulation of Higgs Effective Field Theory: Measuring the Curvature of Scalar Field Space
title_full A Geometric Formulation of Higgs Effective Field Theory: Measuring the Curvature of Scalar Field Space
title_fullStr A Geometric Formulation of Higgs Effective Field Theory: Measuring the Curvature of Scalar Field Space
title_full_unstemmed A Geometric Formulation of Higgs Effective Field Theory: Measuring the Curvature of Scalar Field Space
title_short A Geometric Formulation of Higgs Effective Field Theory: Measuring the Curvature of Scalar Field Space
title_sort geometric formulation of higgs effective field theory: measuring the curvature of scalar field space
topic Particle Physics - Phenomenology
url https://dx.doi.org/10.1016/j.physletb.2016.01.041
http://cds.cern.ch/record/2064909
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