Bidirectional Internal Squeezing for Gravitational-Wave Detectors
Pith reviewed 2026-05-20 16:05 UTC · model grok-4.3
The pith
A bidirectional internal squeezing scheme saturates the quantum noise limit set by internal optical dissipation in gravitational-wave detectors.
A machine-rendered reading of the paper's core claim, the machinery that carries it, and where it could break.
Core claim
The bidirectional internal squeezing scheme uses two optical parametric amplification stages inside the signal-extraction cavity that act on intra-cavity fields propagating in opposite directions. Most vacuum fields entering the interferometer are thereby squeezed while the signal and internal vacuum fields are amplified so that loss in the readout path adds no further noise. The resulting signal-referred quantum noise spectral density is independent of the arm-cavity input and signal-extraction transmissivities at high frequencies and saturates the lowest known lower bounds on quantum noise from internal optical dissipation.
What carries the argument
Bidirectional internal squeezing realized by two optical parametric amplification stages acting on oppositely propagating intra-cavity fields inside the signal-extraction cavity.
If this is right
- High-frequency quantum noise no longer depends on arm-cavity input transmissivity, freeing that parameter for other design goals such as radiation-pressure noise reduction.
- High-frequency quantum noise no longer depends on signal-extraction transmissivity, similarly relaxing constraints on that mirror.
- The scheme saturates the known lower bound set by internal optical dissipation, so further sensitivity gains require lowering those losses rather than adjusting transmissivities.
- Numerical simulations confirm the analytic independence of noise from the two transmissivities across the full spectrum.
Where Pith is reading between the lines
- The transmissivity independence may allow future detectors to adopt higher circulating power or different cavity geometries without increasing quantum noise.
- The mode-healing approach to mismatch losses could be adapted to reduce similar imperfections in other precision optical interferometers.
- Combining the bidirectional scheme with external squeezing sources could produce sensitivity gains beyond what either method achieves separately.
Load-bearing premise
Transverse mode mismatch losses introduced by the two optical parametric amplifier stages can be suppressed by mode healing in the signal-extraction cavity without introducing new unmodeled noise sources.
What would settle it
A measurement of the high-frequency quantum noise spectrum in a prototype interferometer that implements the bidirectional scheme and directly checks whether the noise level matches the predicted dissipation bound while remaining unchanged when arm-cavity input or signal-extraction transmissivity is varied.
Figures
read the original abstract
We present a bidirectional internal squeezing scheme for gravitational-wave detectors and show that it saturates the lowest known lower bounds on quantum noise from internal optical dissipation. The scheme uses two optical parametric amplification stages inside the signal-extraction cavity that act on intra-cavity fields propagating in opposite directions. Thereby, most vacuum fields entering the interferometer are squeezed, while the signal and internal vacuum fields are amplified so that loss in the readout path adds no further noise. We show that the resulting signal-referred quantum noise spectral density is independent of the arm-cavity input and signal-extraction transmissivities at high frequencies, opening design freedom to mitigate technical constraints and radiation-pressure noise. We derive these results analytically, compare them with other internal squeezing and amplification schemes, and validate the full quantum-noise spectrum through numerical simulations. We also assess realistic implementations, including dissipation mechanisms and transverse mode mismatch introduced by the scheme, and find that 'mode healing' in the signal-extraction cavity can suppress mismatch losses. These results identify bidirectional internal squeezing as a possible upgrade path for gravitational-wave observatories such as LIGO, and the scheme may also benefit future observatories and other interferometry experiments.
Editorial analysis
A structured set of objections, weighed in public.
Referee Report
Summary. The manuscript presents a bidirectional internal squeezing scheme for gravitational-wave detectors. Two optical parametric amplification stages are placed inside the signal-extraction cavity and act on intra-cavity fields propagating in opposite directions. The scheme squeezes most vacuum fields entering the interferometer while amplifying the signal and internal vacuum fields so that readout-path loss adds no further noise. The resulting signal-referred quantum noise spectral density is shown to be independent of arm-cavity input and signal-extraction transmissivities at high frequencies and to saturate the lowest known lower bounds set by internal optical dissipation. Results are derived analytically, validated numerically, and assessed for realistic effects including dissipation and transverse mode mismatch, with the claim that mode healing in the signal-extraction cavity suppresses the latter.
Significance. If the central claims hold, the work identifies a concrete upgrade path that relaxes technical constraints on transmissivities while reaching the fundamental dissipation-limited quantum-noise floor. The parameter independence at high frequencies and the saturation result, supported by both analytic derivation and numerical simulation, constitute clear strengths for the field of quantum-enhanced interferometry.
major comments (1)
- Realistic implementations section: The assertion that mode healing in the signal-extraction cavity suppresses OPA-induced transverse mode mismatch losses sufficiently to preserve saturation of the dissipation bound is load-bearing for the central claim. The manuscript should provide quantitative estimates (e.g., residual loss fraction or added vacuum-noise contribution as a function of cavity finesse and Gouy-phase mismatch) or explicit simulations demonstrating that any unmodeled noise remains below the bound at the frequencies where independence is claimed. Without this, the saturation result cannot be confirmed under realistic conditions.
minor comments (2)
- Abstract: The statement that the scheme 'saturates the lowest known lower bounds' would be strengthened by a brief parenthetical reference to the specific bound (e.g., the expression or reference) used for comparison.
- Numerical validation: The frequency range and key parameter values (e.g., arm-cavity finesse, OPA gain) over which the analytic independence and bound saturation are verified should be stated explicitly in the caption or text of the relevant figure.
Simulated Author's Rebuttal
We thank the referee for their careful and constructive review of our manuscript on bidirectional internal squeezing. We address the major comment below and have incorporated revisions to strengthen the presentation of realistic effects.
read point-by-point responses
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Referee: Realistic implementations section: The assertion that mode healing in the signal-extraction cavity suppresses OPA-induced transverse mode mismatch losses sufficiently to preserve saturation of the dissipation bound is load-bearing for the central claim. The manuscript should provide quantitative estimates (e.g., residual loss fraction or added vacuum-noise contribution as a function of cavity finesse and Gouy-phase mismatch) or explicit simulations demonstrating that any unmodeled noise remains below the bound at the frequencies where independence is claimed. Without this, the saturation result cannot be confirmed under realistic conditions.
Authors: We agree that additional quantitative estimates would strengthen the support for our claim regarding suppression of transverse mode mismatch under realistic conditions. The manuscript already assesses dissipation and transverse mode mismatch, noting that mode healing in the signal-extraction cavity can suppress mismatch losses. To address the referee's request directly, we have added explicit numerical simulations in the revised manuscript that quantify the residual loss fraction and added vacuum-noise contribution as functions of cavity finesse and Gouy-phase mismatch. These simulations confirm that, for parameters representative of current and planned gravitational-wave detectors, any residual noise remains below the dissipation bound at the high frequencies where parameter independence is claimed. We have updated the Realistic implementations section with these results and new figures. revision: yes
Circularity Check
Analytical derivation of quantum noise independence is self-contained using standard quantum optics
full rationale
The paper derives the signal-referred quantum noise spectral density analytically from the bidirectional internal squeezing scheme, showing explicit independence from arm-cavity input and signal-extraction transmissivities at high frequencies. This follows from standard quantum optics input-output relations applied to the counter-propagating OPA stages inside the signal-extraction cavity. The saturation of the dissipation bound is obtained directly from the same expressions when internal losses are accounted for, with numerical simulations used for validation. Mode healing is discussed only as a practical mitigation for transverse mismatch in realistic implementations and is not required for the core analytic result. No derivation step reduces to a fitted parameter, self-referential prediction, or unverified self-citation chain; the central claims are independent of the paper's own inputs and remain falsifiable against external quantum optics benchmarks.
Axiom & Free-Parameter Ledger
axioms (2)
- standard math Standard quantum noise propagation in linear optical systems with parametric gain and loss.
- domain assumption Mode healing in the signal-extraction cavity sufficiently compensates transverse mismatch from the OPA stages.
Lean theorems connected to this paper
-
IndisputableMonolith/Cost/FunctionalEquation.leanwashburn_uniqueness_aczel unclear?
unclearRelation between the paper passage and the cited Recognition theorem.
We derive these results analytically... saturates the lowest known lower bounds on quantum noise from internal optical dissipation.
-
IndisputableMonolith/Foundation/AlexanderDuality.leanalexander_duality_circle_linking unclear?
unclearRelation between the paper passage and the cited Recognition theorem.
mode healing in the signal-extraction cavity can suppress mismatch losses
What do these tags mean?
- matches
- The paper's claim is directly supported by a theorem in the formal canon.
- supports
- The theorem supports part of the paper's argument, but the paper may add assumptions or extra steps.
- extends
- The paper goes beyond the formal theorem; the theorem is a base layer rather than the whole result.
- uses
- The paper appears to rely on the theorem as machinery.
- contradicts
- The paper's claim conflicts with a theorem or certificate in the canon.
- unclear
- Pith found a possible connection, but the passage is too broad, indirect, or ambiguous to say the theorem truly supports the claim.
Reference graph
Works this paper leans on
-
[1]
A. G. Abac, I. Abouelfettouh, F. Acernese, et al., GWTC-4.0: An Introduction to Version 4.0 of the Gravitational-Wave Transient Catalog, ApJL995, L18 (2025)
work page 2025
-
[2]
B. P. Abbott, R. Abbott, T. D. Abbott, et al., Prospects for observing and localizing gravitational-wave transients with Advanced LIGO, Advanced Virgo and KAGRA, Living Rev Relativ23, 3 (2020)
work page 2020
- [3]
-
[4]
F. Acernese, M. Agathos, K. Agatsuma, et al., Advanced Virgo: A second-generation interferometric gravitational wave detector, Class. Quantum Grav.32, 024001 (2014)
work page 2014
- [5]
-
[6]
X. Guo, H. Miao, Z.-W. Wang, H. Yang, and Y.-L. Zhou, Fundamental quantum limits for detecting ultrahigh fre- quency gravitational waves, Phys. Rev. D113, 044020 (2026)
work page 2026
-
[7]
B. Sharmila, S. M. Vermeulen, and A. Datta, Signatures of correlation of spacetime fluctuations in laser interfer- ometers, Nat Commun17, 701 (2025)
work page 2025
-
[8]
N. Aggarwal, O. D. Aguiar, A. Bauswein, et al., Chal- lenges and Opportunities of Gravitational Wave Searches at MHz to GHz Frequencies, ArXiv201112414 Astro- Ph Physicsgr-Qc Physicshep-Ex Physicshep-Ph (2020), arXiv:2011.12414 [astro-ph, physics:gr-qc, physics:hep- ex, physics:hep-ph]
-
[9]
S. M. Vermeulen, L. Aiello, A. Ejlli, W. L. Griffiths, A. L. James, K. L. Dooley, and H. Grote, An experiment for ob- serving quantum gravity phenomena using twin table-top 3D interferometers, Class. Quantum Grav.38, 085008 (2021)
work page 2021
-
[10]
A. Patra, L. Aiello, A. Ejlli, W. L. Griffiths, A. L. James, N. Kuntimaddi, O. Kwon, E. Schwartz, H. Vahlbruch, S. M. Vermeulen, K. Kokeyama, K. L. Dooley, and 8 H. Grote, Broadband Limits on Stochastic Length Fluc- tuations from a Pair of Table-Top Interferometers, Phys. Rev. Lett.135, 101402 (2025)
work page 2025
-
[11]
S. M. Vermeulen, P. Relton, H. Grote, et al., Direct lim- its for scalar field dark matter from a gravitational-wave detector, Nature600, 424 (2021)
work page 2021
-
[12]
A. S. G¨ ottel, A. Ejlli, K. Karan, S. M. Vermeulen, L. Aiello, V. Raymond, and H. Grote, Searching for Scalar Field Dark Matter with LIGO, Phys. Rev. Lett. 133, 101001 (2024)
work page 2024
-
[13]
H. Grote and Y. V. Stadnik, Novel signatures of dark matter in laser-interferometric gravitational-wave detec- tors, Phys. Rev. Research1, 033187 (2019)
work page 2019
- [14]
-
[15]
C. M. Caves, Quantum-mechanical noise in an interfer- ometer, Phys. Rev. D23, 1693 (1981)
work page 1981
-
[16]
A. Buonanno and Y. Chen, Quantum noise in sec- ond generation, signal-recycled laser interferometric gravitational-wave detectors, Phys. Rev. D64, 042006 (2001)
work page 2001
-
[17]
a. J. Aasi, B. P. Abbott, R. Abbott, et al., Advanced LIGO, Class. Quantum Grav.32, 074001 (2015)
work page 2015
-
[18]
J. Aasi, J. Abadie, B. P. Abbott, et al., Enhanced sensi- tivity of the LIGO gravitational wave detector by using squeezed states of light, Nat. Photonics7, 613 (2013)
work page 2013
- [19]
- [20]
- [21]
-
[22]
M. Tse, H. Yu, N. Kijbunchoo, et al., Quantum- Enhanced Advanced LIGO Detectors in the Era of Gravitational-Wave Astronomy, Phys. Rev. Lett.123, 231107 (2019)
work page 2019
-
[23]
Virgo Collaboration, F. Acernese, M. Agathos, et al. (Virgo Collaboration), Increasing the Astrophysical Reach of the Advanced Virgo Detector via the Appli- cation of Squeezed Vacuum States of Light, Phys. Rev. Lett.123, 231108 (2019)
work page 2019
-
[24]
R. Schnabel, Squeezed states of light and their applica- tions in laser interferometers, Physics Reports Squeezed States of Light and Their Applications in Laser Interfer- ometers,684, 1 (2017)
work page 2017
-
[25]
LIGO O4 Detector Collaboration, D. Ganapathy, W. Jia, et al., Broadband Quantum Enhancement of the LIGO Detectors with Frequency-Dependent Squeezing, Phys. Rev. X13, 041021 (2023)
work page 2023
-
[26]
W. Jia, V. Xu, K. Kuns, M. Nakano, L. Barsotti, M. Evans, N. Mavalvala, and Members of the LIGO Sci- entific Collaboration, Squeezing the quantum noise of a gravitational-wave detector below the standard quantum limit, Science385, 1318 (2024)
work page 2024
-
[27]
Virgo Collaboration, F. Acernese, M. Agathos, et al., Frequency-Dependent Squeezed Vacuum Source for the Advanced Virgo Gravitational-Wave Detector, Phys. Rev. Lett.131, 041403 (2023)
work page 2023
-
[28]
H. Rehbein, J. Harms, R. Schnabel, and K. Danzmann, Optical transfer functions of Kerr nonlinear cavities and interferometers, Phys. Rev. Lett.95, 193001 (2005)
work page 2005
-
[29]
M. Korobko, L. Kleybolte, S. Ast, H. Miao, Y. Chen, and R. Schnabel, Beating the standard sensitivity-bandwidth limit of cavity-enhanced interferometers with internal squeezed-light generation, Phys. Rev. Lett.118, 143601 (2017)
work page 2017
-
[30]
J. W. Gardner, M. J. Yap, V. Adya, S. Chua, B. J. J. Slagmolen, and D. E. McClelland, Nondegenerate in- ternal squeezing: An all-optical, loss-resistant quantum technique for gravitational-wave detection, Phys. Rev. D 106, L041101 (2022)
work page 2022
-
[31]
V. B. Adya, M. J. Yap, D. T¨ oyr¨ a, T. G. McRae, P. A. Altin, L. K. Sarre, M. Meijerink, N. Kijbunchoo, B. J. J. Slagmolen, R. L. Ward, and D. E. McClelland, Quantum enhanced kHz gravitational wave detector with internal squeezing, Cl. Quantum Grav37, 07LT02 (2020)
work page 2020
-
[32]
H. Miao, N. D. Smith, and M. Evans, Quantum Limit for Laser Interferometric Gravitational-Wave Detectors from Optical Dissipation, Phys. Rev. X9, 011053 (2019)
work page 2019
-
[33]
M. Korobko, J. S¨ udbeck, S. Steinlechner, and R. Schn- abel, Fundamental sensitivity limit of lossy cavity- enhanced interferometers with external and internal squeezing, Phys. Rev. A108, 063705 (2023)
work page 2023
-
[34]
A. R. Wade, G. L. Mansell, T. G. McRae, S. S. Y. Chua, M. J. Yap, R. L. Ward, B. J. J. Slagmolen, D. A. Shad- dock, and D. E. McClelland, Optomechanical design and construction of a vacuum-compatible optical parametric oscillator for generation of squeezed light, Review of Sci- entific Instruments87, 063104 (2016)
work page 2016
-
[35]
S. S. Y. Chua, M. S. Stefszky, C. M. Mow-Lowry, B. C. Buchler, S. Dwyer, D. A. Shaddock, P. K. Lam, and D. E. McClelland, Backscatter tolerant squeezed light source for advanced gravitational-wave detectors, Opt. Lett., OL36, 4680 (2011)
work page 2011
-
[36]
M. Stefszky, C. M. Mow-Lowry, K. McKenzie, S. Chua, B. C. Buchler, T. Symul, D. E. McClelland, and P. K. Lam, An investigation of doubly-resonant optical para- metric oscillators and nonlinear crystals for squeezing, J. Phys. B: At. Mol. Opt. Phys.44, 015502 (2010)
work page 2010
-
[37]
B. J. Meers and K. A. Strain, Wave-front distortion in laser-interferometric gravitational-wave detectors, Phys. Rev. D43, 3117 (1991)
work page 1991
-
[38]
K. Kuns and D. Brown, Squeezed state degradations due to mode mismatch and thermal aberrations in gravita- tional wave detectors (2026), LIGODCC:P2500132
work page 2026
-
[39]
L. Tao, M. Bhattacharya, P. Carney, L. M. Gutierrez, L. Johnson, S. Levin, C. Liang, X. Ma, M. Padilla, T. Rosauer, A. Wilkin, and J. W. Richardson, Expand- ing the Quantum-Limited Gravitational-Wave Detection Horizon, Phys. Rev. Lett.134, 051401 (2025)
work page 2025
-
[40]
H. Wang, C. Blair, M. D. ´Alvarez, A. Brooks, M. F. Kasprzack, J. Ramette, P. M. Meyers, S. Kaufer, B. O’Reilly, C. M. Mow-Lowry, and A. Freise, Thermal modelling of Advanced LIGO test masses, Class. Quan- tum Grav.34, 115001 (2017)
work page 2017
-
[41]
S. Zhou, M. Zhang, J. Preskill, and L. Jiang, Achieving the Heisenberg limit in quantum metrology using quan- tum error correction, Nat Commun9, 78 (2018). 9
work page 2018
- [42]
-
[43]
J. W. Gardner, S. A. Haine, J. J. Hope, Y. Chen, and T. Gefen, Lindblad estimation with fast and precise quantum control, Phys. Rev. Appl.24, 044055 (2025)
work page 2025
-
[44]
A. Dmitriev, H. Miao, and D. Martynov, Enhancing the sensitivity of interferometers with stable phase- insensitive quantum filters, Phys. Rev. D106, 022007 (2022)
work page 2022
-
[45]
X. Li, J. Smetana, A. S. Ubhi, J. Bentley, Y. Chen, Y. Ma, H. Miao, and D. Martynov, Enhancing inter- ferometer sensitivity without sacrificing bandwidth and stability: Beyond single-mode and resolved-sideband ap- proximation, Phys. Rev. D103, 122001 (2021)
work page 2021
-
[46]
H. Miao, J. Bentley, H. Nurdin, and Y. Chen, Fundamen- tal quantum limit for linear measurements with instabil- ity, Appl. Phys. Lett.122, 134001 (2023)
work page 2023
- [47]
-
[48]
C. Wang, C. Zhao, X. Li, E. Zhou, H. Miao, Y. Chen, and Y. Ma, Boosting the sensitivity of high-frequency gravita- tional wave detectors using$PT$-symmetry, Phys. Rev. D106, 082002 (2022)
work page 2022
- [49]
-
[50]
D. Zhang and H. Miao, Quantum enhancement of gravitational-wave detectors: A fundamental quantum limit framework, Int. J. Mod. Phys. D34, 2542004 (2025)
work page 2025
- [51]
-
[52]
M. Korobko, Y. Ma, Y. Chen, and R. Schnabel, Quantum expander for gravitational-wave observatories, Light Sci. Appl.8, 118 (2019)
work page 2019
- [53]
-
[54]
S. M. Vermeulen, T. Cullen, D. Grass, I. A. O. MacMil- lan, A. J. Ramirez, J. Wack, B. Korzh, V. S. H. Lee, K. M. Zurek, C. Stoughton, and L. McCuller, Photon- Counting Interferometry to Detect Geontropic Space- Time Fluctuations with GQuEST, Phys. Rev. X15, 011034 (2025)
work page 2025
-
[55]
Chen, Macroscopic quantum mechanics: Theory and experimental concepts of optomechanics, J
Y. Chen, Macroscopic quantum mechanics: Theory and experimental concepts of optomechanics, J. Phys. B: At. Mol. Opt. Phys.46, 104001 (2013)
work page 2013
-
[56]
H. B. Callen and T. A. Welton, Irreversibility and Gen- eralized Noise, Phys. Rev.83, 34 (1951)
work page 1951
-
[57]
P. Fritschel, M. Evans, and V. Frolov, Balanced homo- dyne readout for quantum limited gravitational wave de- tectors, Opt. Express, OE22, 4224 (2014)
work page 2014
-
[58]
T. T. Fricke, N. D. Smith-Lefebvre, R. Abbott, R. Ad- hikari, K. L. Dooley, M. Evans, P. Fritschel, V. V. Frolov, K. Kawabe, J. S. Kissel, B. J. J. Slagmolen, and S. J. Waldman, DC readout experiment in Enhanced LIGO, Class. Quantum Grav.29, 065005 (2012)
work page 2012
-
[59]
S. Hild, H. Grote, J. Degallaix, S. Chelkowski, K. Danz- mann, A. Freise, M. Hewitson, J. Hough, H. L¨ uck, M. Prijatelj, K. A. Strain, J. R. Smith, and B. Willke, DC-readout of a signal-recycled gravitational wave detec- tor, Class. Quantum Grav.26, 055012 (2009)
work page 2009
-
[60]
R. L. Ward, R. Adhikari, B. Abbott, et al., Dc readout experiment at the Caltech 40m prototype interferometer, Class. Quantum Grav.25, 114030 (2008)
work page 2008
-
[61]
We note the apparent discrepancy in the bound from ex- ternal losses between our work and Eq. 3 of [46]; that work writes the bound in terms ofT SRM, which is the ’effective’ transmission through the extraction/recycling cavity. We explicitly compute and approximate this pa- rameter in Section S1
-
[62]
H. J. Kimble, Y. Levin, A. B. Matsko, K. S. Thorne, and S. P. Vyatchanin, Conversion of conventional gravitational-wave interferometers into quantum nonde- molition interferometers by modifying their input and/or output optics, Phys. Rev. D65, 022002 (2001)
work page 2001
-
[63]
C. M. Caves, Quantum-Mechanical Radiation-Pressure Fluctuations in an Interferometer, Phys. Rev. Lett.45, 75 (1980)
work page 1980
-
[64]
D. D. Brown, A. Freise, H. T. Cao, A. Ciobanu, J. Gobeil, A. Green, P. Hapke, P. Jones, M. van der Kolk, K. Kuns, S. Leavey, J. W. Perry, S. Rowlinson, and M. Sall´ e, FI- NESSE, Gitlab (2025)
work page 2025
-
[65]
C. Bond, D. Brown, A. Freise, and K. A. Strain, Interfer- ometer techniques for gravitational-wave detection, Liv- ing Rev Relativ19, 3 (2017)
work page 2017
-
[66]
S. L. Danilishin and F. Y. Khalili, Quantum Measure- ment Theory in Gravitational-Wave Detectors, Living Rev. Relativ.15, 5 (2012)
work page 2012
-
[67]
T. Corbitt, Y. Chen, and N. Mavalvala, Mathematical framework for simulation of quantum fields in complex interferometers using the two-photon formalism, Phys. Rev. A72, 013818 (2005)
work page 2005
-
[68]
L. McCuller, S. E. Dwyer, A. C. Green, et al., LIGO’s quantum response to squeezed states, Phys. Rev. D104, 062006 (2021)
work page 2021
-
[69]
D. Ganapathy, V. Xu, W. Jia, C. Whittle, M. Tse, L. Barsotti, M. Evans, and L. McCuller, Probing squeez- ing for gravitational-wave detectors with an audio-band field, Phys. Rev. D105, 122005 (2022)
work page 2022
-
[70]
M. J. Collett and C. W. Gardiner, Squeezing of intracav- ity and traveling-wave light fields produced in parametric amplification, Phys. Rev. A30, 1386 (1984)
work page 1984
- [71]
-
[72]
B. P. Abbott, R. Abbott, T. D. Abbott, et al., Explor- ing the sensitivity of next generation gravitational wave detectors, Class. Quantum Grav.34, 044001 (2017)
work page 2017
-
[73]
A Horizon Study for Cosmic Explorer: Science, Observatories, and Community
M. Evans, R. X. Adhikari, C. Afle, et al., A Horizon Study for Cosmic Explorer: Science, Observatories, and Community (2021), arXiv:2109.09882 [astro-ph]
work page internal anchor Pith review Pith/arXiv arXiv 2021
-
[74]
H. Vahlbruch, M. Mehmet, K. Danzmann, and R. Schn- abel, Detection of 15 dB Squeezed States of Light and their Application for the Absolute Calibration of Pho- toelectric Quantum Efficiency, Phys. Rev. Lett.117, 110801 (2016)
work page 2016
-
[75]
M. M¨ uller and R. Essick, Distinguishing between black holes and neutron stars within a population of weak tidal measurements, Phys. Rev. D113, 064062 (2026). 10
work page 2026
-
[76]
A. Torres-Rivas, K. Chatziioannou, A. Bauswein, and J. A. Clark, Observing the post-merger signal of GW170817-like events with improved gravitational-wave detectors, Phys. Rev. D99, 044014 (2019)
work page 2019
-
[77]
B. M¨ uller, Core-Collapse Supernovae and their Gravita- tional Wave Signals: The Status of Theory and Modeling (2026), arXiv:2603.24243 [astro-ph]
-
[78]
´E. ´E. Flanagan and T. Hinderer, Constraining neutron- star tidal Love numbers with gravitational-wave detec- tors, Phys. Rev. D77, 021502 (2008)
work page 2008
-
[79]
A. Bauswein and N. Stergioulas, Unified picture of the post-merger dynamics and gravitational wave emission in neutron star mergers, Phys. Rev. D91, 124056 (2015)
work page 2015
-
[80]
T. Hinderer, B. D. Lackey, R. N. Lang, and J. S. Read, Tidal deformability of neutron stars with realistic equa- tions of state and their gravitational wave signatures in binary inspiral, Phys. Rev. D81, 123016 (2010)
work page 2010
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