TDE Disk Assembly: Connecting Disruption to Accretion / Light Curve Jane Lixin Dai

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TDE Disk Assembly: Connecting Disruption to Accretion / Light Curve Jane Lixin Dai Assistant Professor / Carlsberg Fellow, Center for Transient Astrophysics / DARK Cosmology Center, Niels Bohr Institute

Circularization: Stellar debris loses orbital energy & assembles a disk Rees 1988 Accretion Disruption Fallback rate t 5/3 Radiation Jet Phinney 89, Evans & Kochaneck 89, Lodato+ 09, Guillochon+ 13 Timescale~1yr PS 10-jh: Gezari+12

TDE circularization processes Modern developments on TDE circularization physics by: Rees 1988 Pau Amaro-Seoane, Clement Bonnerot, Roseanne Cheng, Paolo Coppi, Jane Dai, Andres Escala, James Guillochon, Kimitake Hayasaki, Yan-Fei Jiang, Chris Kochanek, Julian Krolik, Giuseppe Lodato, Avi Loeb, Jonathan McKinney, Cole Miller, Tsvi Piran, Enrico Ramirez-Ruiz, Elena Rossi, Stephan Rossworg, Hotaka Shiokawa, Nick Stone, and many others

Outlines What mechanism drives the circularization of stellar debris? Which parameters determine how fast the circularization process is? How does the circularization efficiency affect what we can observe from TDEs, such as the light curve, luminosity, rates?

Challenges in understanding circularization physics through hydrodynamical simulations Size of the orbit: r ~ thousands of Rg ~ 10 14 cm for M6 Thickness of the stream: H r 1/4 Kochanek 1994 Guillochon+ 2014 Coughlin 2016 Thickness at pericenter Hp ~ R ~ 10 11 cm Rees 1988

To reduce the dynamical range Simulate a star disrupted by an intermediate mass black hole: Simulate a star disrupted on a bound orbit: Guillochon+ 14 Shiokawa+ 15 Hayasaki+ 13, 16 Bonnerot+ 16, 17

Stellar debris circularization mechanism 1. Nozzle Shock: strong squeezing within the debris stream when passing through the pericenter F t F t F t Guillochon+ 14 ~ 10% of dissipation for M3 Schematics from Shiokawa+ 15 ~1% of dissipation for M6

Stellar debris circularization mechanism II. Stream-stream collision: self-collision of the debris stream due to GR apsidal precession Shocks BH Schematics from Shiokawa+ 15

Circularization from stream-stream collisions Bonnerot+ 16 Also: Shiokawa+15, Hayasaki+ 16, Jiang+ 16

Stellar debris circularization mechanism I. Nozzle shock at pericenter: less efficient mechanism II. Stream-stream collision due to GR apsidal precession: more efficient mechanism Role of magnetic fields? Shearing between layers within the stream due to apsidal precession?

Which parameters determine the efficiency of circularization in a TDE: semi-analytical calculation GR apsidal precession angle: ɸ Most bound debris: black hole mass penetration parameter β ~ RT/Rp BH Dai, McKinney, Miller, 2015

Energy loss in stream-stream collision collision velocity: higher if stream collision happens closer collision angle: generally larger with more apsidal precession Dai, McKinney, Miller, 2015

The stream-stream collision radius To increase the circularization β = 8 β = 16 β = 4 β = 2 β = 1 efficiency: β (penetration parameter): MBH: Dai, McKinney, Miller, 2015

Parameters affecting circularization efficiency RT / Rg MBH -2/3 ρ -1/3 faster circularization: more compact star

Lense-Thirring effect around a spinning BH: delaying debris circularization Proposed: Kochanek 1994 Distance that streams miss each other (Rg) black hole spin parameter S Dai, Escala, Coppi, 2013

Lense-Thirring effect around a spinning BH: delaying debris circularization Require spin a < 0.2 to avoid delay due to Lense-Thirring effect Also: Hayasaki + 2017 Guillochon & Ramirez-Ruiz 2015 And Pau s talk!

Parameters affecting circularization efficiency To achieve faster circularization: more compact star larger penetration parameter β larger MBH smaller black hole spin

How does circularization efficiency affect the TDE observables? Question: Did efficient circularization happen in the observed TDEs? I find it irrational to become attached to one theory. I prefer to let different ideas compete like horses in a race and watch which one wins. Martin Rees, We are all star dusts

What if inefficient circularization? Onset of accretion: delayed Accretion rate: orders of magnitude lower than the fallback rate the observed luminosities of optically selected TDEs seem to be limited by Eddington luminosity Light curve: longer timescale, evolve slower observed: light curve timescale is consistent with the fallback timescale ~ 1 yr??? Shiokawa+ 2015 Maybe some optical TDE flares are powered by stream-stream collision? (Piran+ 15, Jiang+16) The energy released through stream-stream collisions is much less than the energy released through accretion. Where does the accretion power go?

What if efficient circularization? The accretion follows the fallback rate: L t -5/3 (need the rising part of the light curve to constrain the index) More energy lost / more radiation produced in each stream-stream collision (imprints on the early light curve) Levan+ 11 Burrows+ 11, Bloom+ 11, Levan+ 11, Zauderer+11

What if efficient circularization? The accretion / light curve follows the fallback rate: L t -5/3 (more convincing when we observe early light curve) Smaller stream-stream collision radius, higher collision speed and more radiation from circularization. (imprints on the early light curve) - Modulation in the early light curve, or pre-cursor of the main light curve due to circularization? - If very efficient circularization, stream-stream collision happens within the photosphere of the accretion disk / outflow, then it is very hard to tell which is from which. (Dai, McKinney, Miller 2015)

What if efficient circularization? The accretion rate is super-eddington for M6 & M7 black holes. We should study TDEs with a realistic disk model. Theory: Begelman 78, Abramowicz+ 88 Simulations: Ohsuga+05,10, Sadowski+15, 16, Jiang+ 14, McKinney, Dai & Avara 15, See Mitch s talk and Ramesh s talk! Phinney 89, Evans & Kochaneck 89, Lodato+ 09, Guillochon+ 13

GRRMHD Simulations of TDE super-eddington Disk Realistic initial conditions for an assembled TDE super-eddington disk (assuming efficient circularization as in Dai+ 15) 3D General-Relativistic Radiation Magneto Hydrodynamics code: HARMRAD Thick accretion disk Relativistic jet Dai & McKinney, in prep Optically thick, fast outflow

Viewing angle from the disk: TDE Optical / X-ray Dichotomy Non-thermal X-ray from Jet: (e.g. Swift J1644) Thermal X-ray, UV / optical (e.g. ASASSN 14-li) Roth+ 15 UV / Optical: (e.g. PTF 09 ge) color bar: radiation temperature in Log10 - Unification model: AGN, WLQs, GRBs, ULXs - Less radiation flux from lower viewing angle - Ratio of X-ray / optical power proportional to the Eddington ratio (Auchettl+ 16) - X-ray TDEs: signatures of outflows Dai & McKinney, in prep

Evidence for super-eddington Accretion? Jetted TDEs such as Swift J1644: - need a thick disk to produce powerful jet (magnetically or radiatively) - thick disk geometry inferred from X-ray reverberation studies (Kara+ 17) Non-jetted TDEs: - ASASSN 14-li Loptical-bol ~ 10 44 erg/s T~3.5 10 4 K Holoien+ 16 LX-bol ~ 3 10 44 erg/s T~7.7 10 5 K Miller+ 15 Kara, Miller, Reynolds, Dai, 2016 Van Velzen+ 16

Evidence for super-eddington Accretion? What does the EUV part of the spectra look like? Are we missing a significant chunk of the luminosity? If plateau: L ~ 10 45 erg/s 2LEdd (for 10 6.5 M BH) or 8LEdd (for 10 6 M BH) Optical / NUV 3.5 10 4 K X-ray 7.7 10 5 K

TDE Circularization Stellar tidal debris circularization: stream-stream collision Parameters that increases the circularization efficiency: larger black hole mass, smaller black hole spin, more compact star, larger penetration parameter How does the circularization efficiency affect what we can observe from TDEs, such as the light curve, luminosity, rates? A. Inefficient circularization: How do we explain that the light curve seems to follow the fallback rate? B. Efficient circularization: Are we seeing signatures of super-eddington accretion?