From Existing and New Nuclear and Astrophysical Constraints to Stringent Limits on the Equation of State of Neutron-Rich Dense Matter

Through continuous progress in nuclear theory and experiment and an increasing number of neutron-star (NS) observations, a multitude of information about the equation of state (EOS) for matter at extreme densities is available. To constrain the EOS across its entire density range, this information needs to be combined consistently. However, the impact and model dependency of individual observations vary. Given their growing number, assessing the various methods is crucial to compare the respective effects on the EOS and discover potential biases. For this purpose, we present a broad compendium of different constraints and apply them individually to a large set of EOS candidates within a Bayesian framework. Specifically, we explore different ways of how chiral effective field theory and perturbative quantum chromodynamics can be used to place a likelihood on EOS candidates. We also investigate the impact of nuclear experimental constraints, as well as different radio and x-ray observations of NS masses and radii. This is augmented by reanalyses of the existing data from binary neutron star coalescences, in particular of GW170817, with improved models for the tidal waveform and kilonova light curves, which we also utilize to construct a tight upper limit of <a:math xmlns:a="http://www.w3.org/1998/Math/MathML" display="inline"><a:mn>2.39</a:mn><a:msub><a:mi>M</a:mi><a:mo stretchy="false">⊙</a:mo></a:msub></a:math> on the TOV mass based on GW170817’s remnant. Our diverse set of constraints is eventually combined to obtain stringent limits on NS properties. We organize the combination in a way to distinguish between constraints where the systematic uncertainties are deemed small and those that rely on less conservative assumptions. For the former, we find the radius of the canonical <d:math xmlns:d="http://www.w3.org/1998/Math/MathML" display="inline"><d:mn>1.4</d:mn><d:msub><d:mi>M</d:mi><d:mo stretchy="false">⊙</d:mo></d:msub></d:math> neutron star to be <g:math xmlns:g="http://www.w3.org/1998/Math/MathML" display="inline"><g:msub><g:mi>R</g:mi><g:mn>1.4</g:mn></g:msub><g:mo>=</g:mo><g:mn>12.2</g:mn><g:msubsup><g:mn>6</g:mn><g:mrow><g:mo>−</g:mo><g:mn>0.91</g:mn></g:mrow><g:mrow><g:mo>+</g:mo><g:mn>0.80</g:mn></g:mrow></g:msubsup><g:mtext> </g:mtext><g:mtext> </g:mtext><g:mi>km</g:mi></g:math> and the TOV mass at <i:math xmlns:i="http://www.w3.org/1998/Math/MathML" display="inline"><i:msub><i:mi>M</i:mi><i:mrow><i:mi>TOV</i:mi></i:mrow></i:msub><i:mo>=</i:mo><i:mn>2.2</i:mn><i:msubsup><i:mn>5</i:mn><i:mrow><i:mo>−</i:mo><i:mn>0.22</i:mn></i:mrow><i:mrow><i:mo>+</i:mo><i:mn>0.42</i:mn></i:mrow></i:msubsup><i:msub><i:mi>M</i:mi><i:mo stretchy="false">⊙</i:mo></i:msub></i:math> (95% credibility). Including all the presented constraints yields <l:math xmlns:l="http://www.w3.org/1998/Math/MathML" display="inline"><l:msub><l:mi>R</l:mi><l:mn>1.4</l:mn></l:msub><l:mo>=</l:mo><l:mn>12.2</l:mn><l:msubsup><l:mn>0</l:mn><l:mrow><l:mo>−</l:mo><l:mn>0.48</l:mn></l:mrow><l:mrow><l:mo>+</l:mo><l:mn>0.50</l:mn></l:mrow></l:msubsup><l:mtext> </l:mtext><l:mtext> </l:mtext><l:mi>km</l:mi></l:math> and <n:math xmlns:n="http://www.w3.org/1998/Math/MathML" display="inline"><n:msub><n:mi>M</n:mi><n:mrow><n:mi>TOV</n:mi></n:mrow></n:msub><n:mo>=</n:mo><n:mn>2.3</n:mn><n:msubsup><n:mn>0</n:mn><n:mrow><n:mo>−</n:mo><n:mn>0.20</n:mn></n:mrow><n:mrow><n:mo>+</n:mo><n:mn>0.07</n:mn></n:mrow></n:msubsup><n:msub><n:mi>M</n:mi><n:mo stretchy="false">⊙</n:mo></n:msub></n:math>. When comparing these limits to individual data points, we find that the quoted radius of HESS J1731-347 displays noticeable tension with other constraints. Constraining microphysical properties of the EOS proves more challenging. For instance, the symmetry energy slope is restricted to <q:math xmlns:q="http://www.w3.org/1998/Math/MathML" display="inline"><q:msub><q:mi>L</q:mi><q:mi>sym</q:mi></q:msub><q:mo>=</q:mo><q:msubsup><q:mn>48</q:mn><q:mrow><q:mo>−</q:mo><q:mn>25</q:mn></q:mrow><q:mrow><q:mo>+</q:mo><q:mn>21</q:mn></q:mrow></q:msubsup><q:mtext> </q:mtext><q:mtext> </q:mtext><q:mi>MeV</q:mi></q:math>, where this constraint is mainly dominated by our reanalysis of the PREX-II and CREX experiment.

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Journal
Physical Review X
Published
2025-04-14
DOI
https://doi.org/10.1103/physrevx.15.021014
Citations
40
Primary Topic
Pulsars and Gravitational Waves Research
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article
Field-Weighted Citation Impact
46.19

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article

From Existing and New Nuclear and Astrophysical Constraints to Stringent Limits on the Equation of State of Neutron-Rich Dense Matter

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Pulsars and Gravitational Waves Research
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article

From Existing and New Nuclear and Astrophysical Constraints to Stringent Limits on the Equation of State of Neutron-Rich Dense Matter

Henrik Rose, Adrian Abac, Brendan T. Reed, Rahul Somasundaram, Brian F. Healy, Oleg Komoltsev, Tim Dietrich, M. W. Coughlin, Ingo Tews, Nina Kunert, Aleksi Kurkela, Hauke Koehn, P. T. H. Pang
article en
40 citations

Abstract

Through continuous progress in nuclear theory and experiment and an increasing number of neutron-star (NS) observations, a multitude of information about the equation of state (EOS) for matter at extreme densities is available. To constrain the EOS across its entire density range, this information needs to be combined consistently. However, the impact and model dependency of individual observations vary. Given their growing number, assessing the various methods is crucial to compare the respective effects on the EOS and discover potential biases. For this purpose, we present a broad compendium of different constraints and apply them individually to a large set of EOS candidates within a Bayesian framework. Specifically, we explore different ways of how chiral effective field theory and perturbative quantum chromodynamics can be used to place a likelihood on EOS candidates. We also investigate the impact of nuclear experimental constraints, as well as different radio and x-ray observations of NS masses and radii. This is augmented by reanalyses of the existing data from binary neutron star coalescences, in particular of GW170817, with improved models for the tidal waveform and kilonova light curves, which we also utilize to construct a tight upper limit of <a:math xmlns:a="http://www.w3.org/1998/Math/MathML" display="inline"><a:mn>2.39</a:mn><a:msub><a:mi>M</a:mi><a:mo stretchy="false">⊙</a:mo></a:msub></a:math> on the TOV mass based on GW170817’s remnant. Our diverse set of constraints is eventually combined to obtain stringent limits on NS properties. We organize the combination in a way to distinguish between constraints where the systematic uncertainties are deemed small and those that rely on less conservative assumptions. For the former, we find the radius of the canonical <d:math xmlns:d="http://www.w3.org/1998/Math/MathML" display="inline"><d:mn>1.4</d:mn><d:msub><d:mi>M</d:mi><d:mo stretchy="false">⊙</d:mo></d:msub></d:math> neutron star to be <g:math xmlns:g="http://www.w3.org/1998/Math/MathML" display="inline"><g:msub><g:mi>R</g:mi><g:mn>1.4</g:mn></g:msub><g:mo>=</g:mo><g:mn>12.2</g:mn><g:msubsup><g:mn>6</g:mn><g:mrow><g:mo>−</g:mo><g:mn>0.91</g:mn></g:mrow><g:mrow><g:mo>+</g:mo><g:mn>0.80</g:mn></g:mrow></g:msubsup><g:mtext> </g:mtext><g:mtext> </g:mtext><g:mi>km</g:mi></g:math> and the TOV mass at <i:math xmlns:i="http://www.w3.org/1998/Math/MathML" display="inline"><i:msub><i:mi>M</i:mi><i:mrow><i:mi>TOV</i:mi></i:mrow></i:msub><i:mo>=</i:mo><i:mn>2.2</i:mn><i:msubsup><i:mn>5</i:mn><i:mrow><i:mo>−</i:mo><i:mn>0.22</i:mn></i:mrow><i:mrow><i:mo>+</i:mo><i:mn>0.42</i:mn></i:mrow></i:msubsup><i:msub><i:mi>M</i:mi><i:mo stretchy="false">⊙</i:mo></i:msub></i:math> (95% credibility). Including all the presented constraints yields <l:math xmlns:l="http://www.w3.org/1998/Math/MathML" display="inline"><l:msub><l:mi>R</l:mi><l:mn>1.4</l:mn></l:msub><l:mo>=</l:mo><l:mn>12.2</l:mn><l:msubsup><l:mn>0</l:mn><l:mrow><l:mo>−</l:mo><l:mn>0.48</l:mn></l:mrow><l:mrow><l:mo>+</l:mo><l:mn>0.50</l:mn></l:mrow></l:msubsup><l:mtext> </l:mtext><l:mtext> </l:mtext><l:mi>km</l:mi></l:math> and <n:math xmlns:n="http://www.w3.org/1998/Math/MathML" display="inline"><n:msub><n:mi>M</n:mi><n:mrow><n:mi>TOV</n:mi></n:mrow></n:msub><n:mo>=</n:mo><n:mn>2.3</n:mn><n:msubsup><n:mn>0</n:mn><n:mrow><n:mo>−</n:mo><n:mn>0.20</n:mn></n:mrow><n:mrow><n:mo>+</n:mo><n:mn>0.07</n:mn></n:mrow></n:msubsup><n:msub><n:mi>M</n:mi><n:mo stretchy="false">⊙</n:mo></n:msub></n:math>. When comparing these limits to individual data points, we find that the quoted radius of HESS J1731-347 displays noticeable tension with other constraints. Constraining microphysical properties of the EOS proves more challenging. For instance, the symmetry energy slope is restricted to <q:math xmlns:q="http://www.w3.org/1998/Math/MathML" display="inline"><q:msub><q:mi>L</q:mi><q:mi>sym</q:mi></q:msub><q:mo>=</q:mo><q:msubsup><q:mn>48</q:mn><q:mrow><q:mo>−</q:mo><q:mn>25</q:mn></q:mrow><q:mrow><q:mo>+</q:mo><q:mn>21</q:mn></q:mrow></q:msubsup><q:mtext> </q:mtext><q:mtext> </q:mtext><q:mi>MeV</q:mi></q:math>, where this constraint is mainly dominated by our reanalysis of the PREX-II and CREX experiment.

Physical Review XVol. 15(2)
Los Alamos National Laboratory (US), University of Potsdam (DE), Utrecht University (NL), University of Minnesota System (US), National Institute for Subatomic Physics (NL), Max Planck Institute for Gravitational Physics (DE), Syracuse University (US), University of Stavanger (NO)
National Science Foundation, U.S. Department of Energy, National Energy Research Scientific Computing Center, European Commission, Netherlands Organization for International Cooperation in Higher Education, Daimler und Benz Stiftung, Nederlandse Organisatie voor Wetenschappelijk Onderzoek, Office of Science, Leibniz-Gemeinschaft, Leibniz-Rechenzentrum, Advanced Scientific Computing Research, Nuclear Physics, Laboratory Directed Research and Development, Lawrence Berkeley National Laboratory, Los Alamos National Laboratory, H2020 European Research Council
Openalex Percentile: Top 0%
Pulsars and Gravitational Waves Research
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