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Towards determination of the symmetry energy: GW170817, Nuclear - PowerPoint PPT Presentation

Towards determination of the symmetry energy: GW170817, Nuclear Polarizability and Direct Urca Cooling David E. lvarez Castillo Joint Institute for Nuclear Research POLNS18 CAMK Warsaw March 28, 2018 Outline Brief introduction to the


  1. Towards determination of the symmetry energy: GW170817, Nuclear Polarizability and Direct Urca Cooling David E. Álvarez Castillo Joint Institute for Nuclear Research POLNS18 CAMK Warsaw March 28, 2018

  2. Outline • Brief introduction to the neutron star equation of state. • Symmetry energy measurements: the static nuclear polarizability. • Astrophysics measurements of compact stars: multi- messenger astronomy. • Astrophysical implications and perspectives.

  3. Nuclear Matter C. Fuchs, H.H. Wolter, EPJA 30(2006)5

  4. Nuclear Equation of State Compilation of Neutron matter Equations of State; T. Fischer et al., EPJA 50, 46 (2014) DD2 equation of state (dotted line) [S. Typel et al., Phys. Rev. C 81 (2010)] compares very well with chiral EFT N3LO (grey band)

  5. Nuclear Symmetry Energy is the difference between symmetric nuclear matter and pure neutron matter: where α =1-2x

  6. Measuring the symmetry energy Lattimer and Lim (2013) ApJ 771 51

  7. Measuring the symmetry energy: Second-order effect in Coulomb-excitation measurements J. N. Orce, Phys. Rev. C 91, no. 6, 064602 (2015)

  8. Second-order effect in Coulomb-excitation measurements J. N. Orce, Phys. Rev. C 91, no. 6, 064602 (2015)

  9. Compact Star Sequences (M-R ↔ EoS) Lattimer, Annu. Rev. Nucl. Part. Sci. 62, 485 (2012) arXiv: 1305.3510 • TOV Equations • Equation of State (EoS)

  10. Symmetry energy effects PALu & MDI k models L models High density models S. Kubis and D. E. Alvarez-Castillo - arXiv:1205.6368

  11. Symmetry energy effects S. Kubis and D. E. Alvarez-Castillo - arXiv:1205.6368

  12. Nuclear Symmetry Energy S. Typel, Phys. Rev. C 89, 064321 (2014)

  13. Symmetry energy effects 3 symmetric EoS symmetry energy E s (n): E 0 (n): DD2 DD2- 2.5 DD2 DD2+ DD2++ g =1/6 2 g =1/3 g =1/2 M [M sun ] g =2/3 g =4/5 1.5 g =9/10 g =1 1 0.5 0 11 12 13 14 15 16 R [km]

  14. DUrca Process Constraint D. E. Alvarez-Castillo, D. Blaschke and T. Klahn. (2016) arXiv: 1604.08575

  15. Symmetry energy Conjecture Klaehn et al. PhysRev C74 (2006)

  16. Universal symmetry energy contribution arXiv: 1604.08575 The symmetry energy contribution to the neutron star EoS behaves universal!

  17. Predictions for neutron stars properties If composed exclusively of nucleons and leptons, our prediction is that neutron stars have a radius of 12.7 ± 0.4 km for masses between 1 and 2M ⊙ J. Margueron, R. Hoffmann Casali, F. Gulminelli - Phys. Rev. C 97, 025806 (2018)

  18. Predictions for neutron stars properties If composed exclusively of nucleons and leptons, our prediction is that neutron stars have a radius of 12.7 ± 0.4 km for masses between 1 and 2M ⊙ J. Margueron, R. Hoffmann Casali, F. Gulminelli - Phys. Rev. C 97, 025806 (2018)

  19. GW170817

  20. Implications from GW170817 GW170817: Observation of Gravitational Waves from a Binary Neutron Star Inspiral B. B. P. Abbott et al. arXiv:1712.00451

  21. Implications from GW170817 GW170817: Observation of Gravitational Waves from a Binary Neutron Star Inspiral B. B. P. Abbott et al. arXiv:1712.00451

  22. Implications from GW170817 2.4 2.2 2 PSR J0348+0432 PSR J1614-2230 . ] M[M O 1.8 1.6 GW170817 DD2-ddm M 1 PSR J0437-4715 DD2-dd2 1.4 DD2-ddp M 2 DD2F-ddm 1.2 DD2F-dd2 DD2F-ddp 9 10 11 12 13 14 16 17 15 R [km]

  23. Implications from GW170817 3000 DD2-dd2 DD2-dd2m DD2-dd2p DD2F-dd2 2000 DD2F-dd2m DD2F-ddp L 2 1000 90% 50% 0 0 500 1000 L 1

  24. E. Annala et al. arXiv:1711.02644

  25. Perspectives

  26. NEUTRON-STAR RADIUS CONSTRAINTS FROM GW170817 AND FUTURE DETECTIONS Andreas Bauswein, 1 Oliver Just, 2 Hans-Thomas Janka, 3 and Nikolaos Stergioulas 4 1 Heidelberger Institut f¨ ur Theoretische Studien, Schloss-Wolfsbrunnenweg 35, D-69118 Heidelberg, Germany 2 Astrophysical Big Bang Laboratory, RIKEN, Saitama 351-0198, Japan 3 Max-Planck-Institut f¨ ur Astrophysik, Karl-Schwarzschild-Str. 1, D-85748 Garching, Germany 4 Department of Physics, Aristotle University of Thessaloniki, GR-54124 Thessaloniki, Greece (Received July 1, 2016; Revised September 27, 2016; Accepted October 19, 2017) Submitted to ApJL ABSTRACT We introduce a new, powerful method to constrain properties of neutron stars (NSs). We show that the total mass of GW170817 provides a reliable constraint on the stellar radius if the merger did not result in a prompt collapse as suggested by the interpretation of associated electromagnetic emission. The radius R 1 . 6 of nonrotating NSs with a mass of 1.6 M � can be constrained to be larger than 10 . 68 +0 . 15 � 0 . 04 km, and the radius R max of the nonrotating maximum mass configuration must be larger than 9 . 60 +0 . 14 � 0 . 03 km. We point out that detections of future events will further improve these constraints. Moreover, we show that a future event with a signature of a prompt collapse of the merger remnant will establish even stronger constraints on the NS radius from above and the maximum mass M max of NSs from above. These constraints are particularly robust because they only require a measurement of the chirp mass and a distinction between prompt and delayed collapse of the merger remnant, which may be inferred from the electromagnetic signal or even from the presence/absence of a ringdown gravitational-wave (GW) signal. This prospect strengthens the case of our novel method of constraining NS properties, which is directly applicable to future GW events with accompanying electromagnetic counterpart observations. We emphasize that this procedure is a new way of constraining NS radii from GW detections independent of existing e ff orts to infer radius information from the late inspiral phase or postmerger oscillations, and it does not require particularly loud GW events. M thres > M GW170817 = 2 . 74 +0 . 04 � 0 . 01 M � , tot ✓ − 3 . 606 GM max ◆ M thres = + 2 . 38 · M max c 2 R 1 . 6 fit ✓ ◆ − 3 . 38 GM max M thres = + 2 . 43 · M max c 2 R max

  27. GW170817 Radius Constraints 3 . 0 excluded 2 . 5 2 . 0 M [ M � ] excluded 1 . 5 1 . 0 0 . 5 8 10 12 14 16 R [km] Andreas Bauswein, Oliver Just, Hans-Thomas Janka and Nikolaos Stergioulas arXiv: 1710.06843

  28. Fictitious GW constraints 3 . 0 2 . 5 2 . 0 M [ M � ] 1 . 5 hypothetical 1 . 0 0 . 5 8 10 12 14 16 R [km] Andreas Bauswein, Oliver Just, Hans-Thomas Janka and Nikolaos Stergioulas arXiv: 1710.06843

  29. Moments of Inertia

  30. Perspectives for new Instruments?

  31. NICER 2017 Gendreau, K. C., Arzoumanian, Z., & Okajima, T. 2012, Proc. SPIE, 8443, 844313

  32. Hot Spots

  33. Conclusions • The symmetry energy strongly determines the NS radius. • USEC conjecture has been corroborated and E s related quantities found to be correlated with the NS radius. • There are future possible ways to measure those quantities in the laboratory: NICO • • GW170817 favours softer EoS and together with the Durca constraint DD2F-like EoS are favoured. • • Future GW observations, NICER and SKA will soon result Gracias into stronger NS EoS constraints.

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