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  5. Axisymmetric equilibrium models for magnetised neutron stars in scalar-tensor theories
 

Axisymmetric equilibrium models for magnetised neutron stars in scalar-tensor theories

Journal
ASTRONOMY & ASTROPHYSICS  
Date Issued
2020
Author(s)
Soldateschi, J.
•
BUCCIANTINI, Niccolo'  
•
Del Zanna, L.
DOI
10.1051/0004-6361/202037918
Abstract
Among the possible extensions of general relativity that have been put forward to address some long-standing issues in our understanding of the Universe, scalar-tensor theories have received a lot of attention for their simplicity. Interestingly, some of these predict a potentially observable non-linear phenomenon, known as spontaneous scalarisation, in the presence of highly compact matter distributions, as in the case of neutron stars. Neutron stars are ideal laboratories for investigating the properties of matter under extreme conditions and, in particular, they are known to harbour the strongest magnetic fields in the Universe. Here, for the first time, we present a detailed study of magnetised neutron stars in scalar-tensor theories. First, we showed that the formalism developed for the study of magnetised neutron stars in general relativity, based on the "extended conformally flat condition", can easily be extended in the presence of a non-minimally coupled scalar field, retaining many of its numerical advantages. We then carried out a study of the parameter space considering the two extreme geometries of purely toroidal and purely poloidal magnetic fields, varying both the strength of the magnetic field and the intensity of scalarisation. We compared our results with magnetised general-relativistic solutions and un-magnetised scalarised solutions, showing how the mutual interplay between magnetic and scalar fields affect the magnetic and the scalarisation properties of neutron stars. In particular, we focus our discussion on magnetic deformability, maximum mass, and range of scalarisation.
Volume
640
Start page
A44
Uri
http://hdl.handle.net/20.500.12386/35479
Url
https://www.aanda.org/articles/aa/full_html/2020/08/aa37918-20/aa37918-20.html
http://arxiv.org/abs/2005.12758v3
Issn Identifier
0004-6361
Ads BibCode
2020A&A...640A..44S
Rights
open.access
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Soldateschi-Bucciantini 2020 _A&A.pdf

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5.44 MB

Format

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