, G RAVITATIONAL-WAVE. Kent Yagi. with N. Yunes. Montana State University. YKIS2013, Kyoto
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1 UNIVERSAL I-LOVE OVE-Q Q RELATIONSR IN Q R NEUTRON STARS AND THEIR APPLICATIONS TO ASTROPHYSICS STROPHYSICS,, GRAVITATIONAL G RAVITATIONAL-WAVE AVE, G AND FUNDAMENTAL PHYSICS Kent Yagi with N. Yunes Montana State University YKIS2013, Kyoto arxiv: (submitted to Science) (submitted to PRD)
2 Contents 1 Introduction 2 I, Love, Q 3 Universal Relations 4 Application (I): GW physics 5 Application (II): Fundamental Physics 6 Summary
3 Contents 1 Introduction 2 I, Love, Q 3 Universal Relations 4 Application (I): GW physics 5 Application (II): Fundamental Physics 6 Summary
4 Testing GR Solar System (I) Weak field regime: (II) Strong field regime: Neutron Stars Binary Pulsars Black Holes Gravitational Waves
5 Big Uncertainties in the Equation of State Lattimer & Prakash (2001)
6 Big Uncertainties in the Equation of State Degeneracy between the EoS and non-gr effect Lattimer & Prakash (2001)
7 Big Uncertainties in the Equation of State Lattimer & Prakash (2001)
8 Mass-Radius Relation Lattimer & Prakash (2007) Difficult to test GR with the MR relation.
9 Q: Can we find relations between NS observables that depend on the EoSs only very weakly? A: YES!! Universal I-Love-Q Relations Love I: Moment of Inertia Love: (tidal) Love Numbers Q: Quadrupole moment
10 Contents 1 Introduction 2 I, Love, Q 3 Universal Relations 4 Application (I): GW physics 5 Application (II): Fundamental Physics 6 Summary
11 Moment of Inertia Spin angular momentum Angular frequency How fast one can spin given a spin angular momentum. Mao Asada
12 Quadrupole Moment Quadrupolar deformation away from sphere. Potential: non-rotating
13 Love Numbers (Apsidal Constants) Love number Disturbing potential Tidal Love Number (Tidally induced) Quadrupole Moment Tidal Potential Rotational Love Number (Spin induced) Quadrupole Moment Centrifugal Potential
14 Contents 1 Introduction 2 I, Love, Q 3 Universal Relations 4 Application (I): GW physics 5 Application (II): Fundamental Physics 6 Summary
15 Dimensionless Quantities Assumptions -uniform & slow rotation -small & stationary deformation -isotropic pressure
16 Love-Love Relation Newtonian limit
17 I-Love Relation Newtonian limit
18 Q-Love Relation Newtonian limit
19 Analytic I-Love-Q in the Newtonian limit etc. n=0 and 1 polytropic EoSs
20 Why I-Love-Q? (I) Increasing the NS compactness Approaches the BH limit where the no-hair theorem holds
21 Why I-Love-Q? (II) (Newtonian) I-Love-Q depend most sensitively on the NS outer layer
22 Neutron Stars (NSs) vs Quark Stars (QSs) quark star neutron star I-Love-Q relations One can distinguish NSs and QSs
23 dynamical deformation I-Love-Q Forever Maselli et al. (2013) NS/NS binary inspiral
24 I-Love-Q with different f in 1 plot KY & Yunes Maselli et al Maselli et al. (2013)
25 Contents 1 Introduction 2 I, Love, Q 3 Universal Relations 4 Application (I): GW physics 5 Application (II): Fundamental Physics 6 Summary
26 Measurement Accuracies of I Love Q Advance rate of periastron of double binary pulsar [Lattimer & Schutz (2004)] GWs from compact binary inspiral GW phase (equal-mass NS/NS):
27 difficult to measure are measureable
28 Spin Accuracy Without Q-Love relation With Q-Love relation The averaged spin can be measured within O(0.01).
29 Contents 1 Introduction 2 I, Love, Q 3 Universal Relations 4 Application (I): GW physics 5 Application (II): Fundamental Physics 6 Summary
30 I-Love Relation for different mass systems Universal relations still hold for systems with different masses.
31 Testing GR 10 6 times stronger than the current solar system bound.
32 Love-C Relation This might be more practical.
33 Contents 1 Introduction 2 I, Love, Q 3 Universal Relations 4 Application (I): GW physics 5 Application (II): Fundamental Physics 6 Summary
34 -We found universal relations between the NS moment of inertia, tidal Love number and quadrupole moment that do not depend on the EoS. Applications: (I) Astrophysics: (II) GW physics: -One can distinguish NSs and QSs -Any 1 measurement of the I-Love-Q trio would automatically gives the other 2 quantities. -The NS spin can be measured to O(0.01). (III) Fundamental physics: -Theory-independent & EoS-independent test of GR
35 Future Work: -Rapidly or differentially rotating NS -Why such universal relations hold? NS no-hair conjecture? -Extending Fisher to Bayesian analysis -Model-independent & EoS-independent test of GR with NS oscillations
36 Future Work: -Rapidly or differentially rotating NS -Why such universal relations hold? NS no-hair conjecture? -Extending Fisher to Bayesian analysis -Model-independent & EoS-independent test of GR with NS oscillations
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