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Testing Luminous Accretion Disk Theory in the HighSoft State of Black Hole Binaries

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Testing Luminous Accretion Disk Theory in the High/Soft State of ... Omer Blaes, Ivan Hubeny, Neal Turner, and Chris Done. Understanding Luminous Accretion ... – PowerPoint PPT presentation

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Title: Testing Luminous Accretion Disk Theory in the HighSoft State of Black Hole Binaries


1
Testing Luminous Accretion Disk Theory in the
High/Soft State of Black Hole Binaries
  • Shane Davis
  • Omer Blaes, Ivan Hubeny, Neal Turner, and Chris
    Done

2
Understanding Luminous Accretion
  • Are thin disk models sufficient? Are they even
    close?
  • What is the nature of the stress?
  • Is there evidence for advection?
  • What else is going on? photon bubbles, warps,
    winds,
  • What is the distribution of BH spins?
  • Are there large torques on the disk?

3
Spectral States of BHBs
  • Spectral states specified by relative
    contributions of thermal and non-thermal emission
  • High/Soft state is dominated by thermal component
    believed to come from disk

Done Gierlinski 2004
4
Binaries Provide Independent Constraints on
Models
  • Orosz and collaborators derive reasonably precise
    estimates from modeling the light curve of
    secondary
  • e.g. XTE J1550-564

5
Disk Dominated Spectra
LMC X-3
Gierlinski Done 2004
  • L a T4 suggests fcol and emitting area are
    constant

6
Our Models, Briefly
  • Calculate photon geodesics in relativistic
    spacetime
  • Use fully relativistic disk structure equations
    in Kerr metric
  • Calculate self-consistent vertical structure and
    radiative transfer in each annulus or interpolate
    on table
  • Model is determined by 5 (7) parameters M, a, i,
    L/LEdd, a (Dh, z)
  • Include metals, bound-free opacity, non-LTE,
  • Compton scattering

7
Stellar Atmospheres of Disk Annuli
  • Annuli are determined by, Teff, Q (where gQ z),
    S, the composition, and the vertical dissipation
    profile F(m)
  • Teff, Q, and S can be derived from radial disk
    structure equations
  • Standard dissipation
  • assumption is
  • In one-zone model stress (a) only determines S

8
Model Parameters
L/LEdd
Inclination
Spin
Mass
9
Broadband Fits to LMC X-3
Our Model
MCD
  • MCD model is too narrow -- need relativistic
    broadening Dc2 100
  • Best fit spin is 0.45 -- consistent with XTE fits

10
Luminosity vs. Temperature
  • Measured binary properties limit parameter space
    of fits
  • Simultaneous fits to multiple observations of
    same source constrain spin/torque
  • Spectra are too soft to allow for extreme
    spin/large torques

11
Luminosity vs. Temperature
  • Slight hardening in the models is consistent with
    some observations
  • Allows one to constrain surface density and
    possibly stress
  • Models effectively thin where advection should
    become increasingly important

12
Fit Results Spins, Torques, and Surface Densities
a0.69
a0.04
a0.5
  • Models inconsistent with extreme spin and large
    torques
  • Lack of hardening suggests hottest annuli remain
    effectively thick (especially LMC X-3)

13
Conclusions
  • Thin disk model provides a good fit to broadband
    disk dominated spectum of
  • LMC X-3
  • No evidence for extreme spin/strong torques --
    spectra are too soft at inferred luminosity
  • Disk models are too effectively thin for large
    values of a -- constrains surface density (and
    thus stress)
  • Xspec table model public soon

14
Non-aligned Jet
  • XTE J1550-564 is a microquasar
  • Hannikainen et al. (2001) observe superluminal
    ejections with v gt 2 c
  • Ballistic model
  • Orosz et al. (2002) found i72o
  • Non-aligned jets not uncommon -- usually assumed
    that BH spin differs from binary orbit and inner
    disk aligns with BH -- Bardeen-Petterson effect
  • Best fit inclination, spin i43o, a0.44

15
Luminosity vs. Temperature
  • Use our models to generate artificial spectra and
    fit MCD model
  • Follow the procedure of Gierlinski Done (2004)
    to calculate Ldisk/Ledd and Tmax
  • Model a0, i70o, M10 solar masses, and a0.01

16
The MCD model
  • Consider simplest temperature distribution
  • Assume diluted blackbody and integrate over R
    replacing R with T

17
Spectral Formation
  • Depth of formation t optical depth where
  • (tes tabs)1/21
  • t gt t absorbed
  • t lt t escape
  • Thomson scattering and/or temperature gradients
    modified blackbody
  • Compton scattering softer Wien spectrum
  • Shimura Takahara (1995) fcol1.7/-0.2

18
Spectral Dependence on Surface Density
  • Spectra largely independent of S for large
    surface density
  • (S gt 103 g/cm2)
  • As disk becomes marginally effectively thin,
    spectra become sensitive to S and harden rapidly
    with decreasing S

19
Spectra Based on Real Physics
  • Vertical structure in simulations is
    significantly different from Shakura Sunyaev
    (1973) solution
  • Significant dissipation in the low density
    surface regions

Turner 2004
20
Dissipation Profile F(m)
  • Usual assumption
  • Currently have only one simulation 100 Rs in 108
    solar mass BH -- more dissipation at low m
  • Fit numerical profile
  • and scale to 10 solar mass
  • BH

21
Prospects for Future Work
  • Fit models -- copious observations in RXTE and
    ASCA archives
  • Include line opacities in models and incorporate
    updated atomic data
  • More investigation of dissipation profile -- need
    more Examine effects of self-irradiation (warped
    disks?) and coronal irradiation
  • numerical simulations
  • Extend models to larger mass -- IMBHs?

22
Luminosity vs. Temperature
Gierlinski Done 2004
23
Effect of bound-free opacity
  • Bound-free opacity decreases depth of formation
    t
  • Absorption opacity approximately grey
  • Spectrum still approximated by diluted blackbody

24
Effective Temperature Teff
25
Gravity Parameter Q
26
Comparison Between Interpolation and Exact Models
  • Interpolation best at high L/Ledd
  • Exact Blue curve
  • Interpolation Red Curve
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