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Frontiers of GW predictions from CCSN Model •Takami Kuroda (Basel Univ.) Kei Kotake(Fukuoka Univ.), Tomoya Takiwaki(NAOJ), Ko Nakamura (Waseda Univ.), Kazuhiro Hayama(Osaka-city Univ.) Asymmetries in CCSNe From many observations CCSNe are asymmetric explosions! 3D mapping of optically emitting ejecta (Cas A) Milisavljevic & Fesen, ‘13 Tanaka+,’12 Asymmetries in CCSNe From many numerical simulations suggest Initiation of CCSNe is asymmetric! Takiwaki+, ‘12 Scheidegger+, ‘10 All of these simulations are within the innermost region of star (R/Rstar<10-3~-5) optical observation is impossible Suwa+, ‘10 Marek&Janka, ‘09 Asymmetries in CCSNe T < 〜1sec Too wide dynamical range !!! R < 〜103km ~108km Direct observation by Hammer+,’10 Gravitational waves R=0km R〜20km Neutrinos T > 1day〜1yr Time R > 〜106-13km Spatial Scale Milisavljevic & Fesen, ‘13 Diversity of Gravitational Waveforms Kotake,’11, "Gravitational Waves (from detectors to astrophysics)" Explosion Mechanisms 1)ν-driven explosion Buras+,’06 Suwa+,’10 Takiwaki+,’11 Marek&Janka,’09 “Round” explosion rotation is not necessary 2)MHD explosion Scheidegger+,’10 (3D) Obergaulinger+,’06 (2D) Takiwaki+,’08 (2D) “Oriented” explosion rotation is necessary Rotation Explosion Morphology GWs GW Emissions from Rotating Core How does rapid rotation affects on the observed GW emissions? GW Emissions from Rotating Core How does rapid rotation affects on the observed GW amplitude? Type I signal (Dimmelmeier+,’02) Obergaulinger+,’06 GW Emissions from Rotating Core Type I signal appears irrespective of dimensionality of explosion. Microphysical EOS Nu-cooling 3D-MHD Microphysical EOS 2D Dimmelmeier+,’08 3D Scheidegger+,’10 (3D) GW Emissions from Rotating Core Type I signal --->Linear correlation between |h|max and T/|W|b(=βb) In modern stellar evolution, βi<~0.1% (Heger+,’05, Yoon&Langer,’08) βb<~1% Dimmelmeier+,’08 GW Emissions from Rotating Core How does rapid rotation affects on the observed GW emissions? Rotational instabilities ① Dynamical instability (|T/W|>0.27) …… Rampp + ’98 ② Secular instability (|T/W|>0.13) …… Chandrasekhar ’70 ③ Low |T/W| instability (|T/W|>0.01) …… Watts +’05 GW Emissions from Rotating Core How does rapid rotation affects on the observed GW emissions? Low-T/W instability 3DGR + Γ-law EOS (Ott+,’05) GW Emissions from Rotating Core m=1 m=2 3DNMHD + Microphysics (Scheidegger+,’10) GW Emissions from Rotating Core Because the low-T/W instability occurs in the vicinity of PNS, •FGW~kHz •hGW~10-20~-19 @D=10kpc AdvLIGO Ott+,’07 Scheidegger+,’10 GW Emissions from Rotating Core GW emissions from one-armed spiral wave Scheidegger+,’10 Blondin&Mezzacappa,’07 •Full spatial domain Fernandez,’10 •Without excising inner boundary •0<φ<2π (for m=1 mode) •Neutrino cooling (for Rshock) Tpb~27ms one-armed spiral wave (Rshock>R>RPNS) GW Emissions from Rotating Core GW emissions from one-armed spiral wave 3DGR + Neutrino radiation (leakage for cooling term) 15Msun with (KT, Takiwaki & Kotake, arXiv:1304.4372) Polar Equator Consistent with Ott+,’12 GW Emissions from Rotating Core log(h) Time evolution of “h=A/10kpc” spectrum S/N(=h/N)=1 (for KAGRA) GW Emissions from Rotating Core (2 xy )2 ( xx yy )2 Scheidegger+,’10 d dt ij Tpb~27ms Strong emission from one-armed spiral wave GW Emissions from Rotating Core How is this “~200Hz” determined? Angular frequency of “Acoustic+Rotational” mode Ωrot+Ωaco Ωrot X (cm) One armed spiral waves produce GW emission at F~FDoppler. FDoppler(~200Hz) represents “Acoustic+Rotational” frequency. GW Emissions from Rotating Core Importance of neutrino-cooling GW Emissions from Rotating Core Importance of neutrino-cooling w/o cooling Rshock w/ cooling Rns Unstable region (Rns<R<Rshock) becomes more compact due to ν-cooling Non-axisymmetric structure GW Emissions from Rotating Core Importance of neutrino-cooling ~10 times stronger GWs w/o cooling w/ cooling Fully general relativistic 3D-Rad-Hydro!! Scheidegger+,’10 Unstable region (Rns<R<Rshock) becomes more compact due to ν-cooling Non-axisymmetric structure GW Emissions from Rotating Core In addition, if there is strong magnetic field……. Total Offset R<60km w/o B w/ B Type I signal (Dimmelmeier+,’02) Obergaulinger+,’06 GW Emissions from Rotating Core In addition, if there is strong magnetic field……. Slowly varying positive offset originated from MHD jet 2D Takiwaki+,’08(2D) 3D Scheidegger+,’10 (3D) GW Emissions from Rotating Core If the star rotates sufficiently fast (T/W|b > a few % T/W|i > a few ‰) Low T/W instability (F~kHz, τdecay~10ms, from PNS) One armed spiral wave (F~ a few 100Hz, τdecay~τexplo (?) , above PNS) Strong Type I signal Low frequency Emission from MHD jet GW Emissions from Non-Rotating Core Z(km) When rotation is negligible, (Neutrino Explosion occurs) GW waveforms are characterized as 1) Early (Linear) SASI motion 2) Hot Bubble Convection & SASI 3) Explosion Phase Frequency (Hz) Neutrino Matter Muller B.+,’13 GW Emissions from Non-Rotating Core Advective mode Neutrino Acoustic mode Matter Blondin+, ‘03 GW Emissions from Non-Rotating Core Local contribution to GW emissions Matter acceleration Tpb=22ms Coherent Stripe Pattern (not stochastic convective one) Muller B.+,’13 GW Emissions from Non-Rotating Core From Brunt-Vaisalla frequency, Muller+,’13 derived following relation Muller B.+,’13 gravitational NS surface force at NS surface Compact parameter temperature Convection (higher order L) SASI (L〜1,2….) or Brunt-Vaisalla frequency Hanke+,’13 GW Emissions from Non-Rotating Core Uni- (or Bi-) polar explosion •positive GW amplitude •low frequency (<100Hz) GW Emissions from Non-Rotating Core Murphy+,’09 Information on explosion morphology is imprinted in GW waveforms GW Emissions from Non-Rotating Core Up to now, there is no GW analysis study using successful ν-explosion model in full-3D Equipartition of energy Iwakami+, ‘08 Hanke+,’13 GW Emissions from Non-Rotating Core Light-bulb method in 3D Kotake+,’11 GW emissions and mass dependence 3DGR + ν-Radiation (Gray M1+Leakage for cooling) Progenitor: 11.2, 15.0, 27.0 & 40.0 Msun (WW95) ~0.3, 1.05, 1.85 & 2.10 Xi(1.5Msun) 1283cells * 9 Level nested structure (dxmin~450m) Long term simulations (Tpb=200-250ms) KT, Takiwaki & Kotake, in preparation We can investigate •Progenitor dependence •SASI evolution without excising inner boundary •Correlation between GW & Lnu S15.0 S27.0 Convective Initiation of SASI (?) S11.2 S15.0 SASI S27.0 SASI S40.0 Lack of data SASI feature ? GW Emissions from Non-Rotating Core Egw ↑ Mprogenitor ↑ How about observations? Hayama+ Polar Equatorial •Source is located at optimal direction •SNR is only for “KAGRA” Le Le Le Lack of data Le Summary •We may be able to link future GW observations and core rotational profile. •anti-νe energy & Fpeak evolution will tell us, e.g., M/R. •Confirmed SASI (27&40Msun) in 3DGR for the first time •Their GW frequency appears ~100Hz •They can be detected up to ~20kpc •There is oscillation in anti-e neutrino luminosity