Dynamical Tides in Neutron Stars with First-Order Phase Transitions: The Role of the Discontinuity Mode

During the late stages of a binary neutron star inspiral, dynamical tides induced in each star by its companion become significant and should be included in complete gravitational-wave (GW) modeling. We investigate the coupling between the tidal field and quasinormal modes in hybrid stars and show that the discontinuity mode (g mode) intrinsically associated with first-order phase transitions and buoyancy contributes non-negligibly compared with the fundamental f mode. We find that the g-mode overlap integral can reach up to ∼10% of the f-mode value for hybrid star masses in the range 1.4-2.0M_{⊙}, with the largest values generally associated with larger density jumps. This leads to a GW phase shift due to the g mode of Δϕ_{g}≲0.1-1 rad (i.e., up to ∼5%-10% of Δϕ_{f}), with the largest shifts occurring for masses near the phase transition. At higher masses, the shifts remain smaller and nearly constant, with Δϕ_{g}≲0.1 rad (roughly ∼1% of Δϕ_{f}). These GW shifts may be relevant even at the design sensitivity of current second-generation GW detectors in the most optimistic cases. Moreover, if a g mode is present and lies near the f-mode frequency, neglecting it in the GW modeling can lead to systematic biases in neutron star parameter estimation, resulting in radius errors of up to 1%-2%. These results show the importance of dynamical tides to probe neutron stars' equation of state, and to test the existence of dense-matter phase transitions.

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Journal
Physical Review Letters
Published
2025-11-10
DOI
https://doi.org/10.1103/k7l9-hw8g
Primary Topic
Pulsars and Gravitational Waves Research
Type
article
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article

Dynamical Tides in Neutron Stars with First-Order Phase Transitions: The Role of the Discontinuity Mode

P. Haensel, M. Bejger, Jonas P. Pereira, Lucas Tonetto et al.
Physical Review Letters
Pulsars and Gravitational Waves Research
article

Dynamical Tides in Neutron Stars with First-Order Phase Transitions: The Role of the Discontinuity Mode

P. Haensel, M. Bejger, Jonas P. Pereira, Lucas Tonetto, J. L. Zdunik
article en

Abstract

During the late stages of a binary neutron star inspiral, dynamical tides induced in each star by its companion become significant and should be included in complete gravitational-wave (GW) modeling. We investigate the coupling between the tidal field and quasinormal modes in hybrid stars and show that the discontinuity mode (g mode) intrinsically associated with first-order phase transitions and buoyancy contributes non-negligibly compared with the fundamental f mode. We find that the g-mode overlap integral can reach up to ∼10% of the f-mode value for hybrid star masses in the range 1.4-2.0M_{⊙}, with the largest values generally associated with larger density jumps. This leads to a GW phase shift due to the g mode of Δϕ_{g}≲0.1-1 rad (i.e., up to ∼5%-10% of Δϕ_{f}), with the largest shifts occurring for masses near the phase transition. At higher masses, the shifts remain smaller and nearly constant, with Δϕ_{g}≲0.1 rad (roughly ∼1% of Δϕ_{f}). These GW shifts may be relevant even at the design sensitivity of current second-generation GW detectors in the most optimistic cases. Moreover, if a g mode is present and lies near the f-mode frequency, neglecting it in the GW modeling can lead to systematic biases in neutron star parameter estimation, resulting in radius errors of up to 1%-2%. These results show the importance of dynamical tides to probe neutron stars' equation of state, and to test the existence of dense-matter phase transitions.

Physical Review LettersVol. 135(23)
Universidade de Brasília (BR), Universidade de São Paulo (BR), Istituto Nazionale di Fisica Nucleare, Sezione di Ferrara (IT), Nicolaus Copernicus Astronomical Center (PL), Istituto Nazionale di Fisica Nucleare, Sezione di Roma I (IT), Universidade Federal do Espírito Santo (BR), Sapienza University of Rome (IT), Polish Academy of Sciences (PL)
Openalex Percentile: Top 74%
Pulsars and Gravitational Waves Research
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