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Energy spectra of X-ray quasi-periodic oscillations in accreting black hole binaries

Energy spectra of X-ray quasi-periodic oscillations in accreting black hole binaries. Piotr Życki & Małgorzata Sobolewska § Nicolaus Copernicus Astronomical Center, Warsaw, Poland § present address: Durham University, Durham, U.K. Andrzej Niedźwiecki Łódź University, Łódź, Poland.

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Energy spectra of X-ray quasi-periodic oscillations in accreting black hole binaries

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  1. Energy spectra of X-ray quasi-periodic oscillations in accreting black hole binaries Piotr Życki & Małgorzata Sobolewska§ Nicolaus Copernicus Astronomical Center, Warsaw, Poland § present address: Durham University, Durham, U.K. Andrzej Niedźwiecki Łódź University, Łódź, Poland Prague, 21 August 2006

  2. X-rays from accreting black hole binaries Random, non-periodic variability Broad-band power spectra X-rays emitted in flares (bursts) of radiation

  3. X-rays from accreting black holes binaries Energy spectra with two components: Thermal, 1 keV, emission from an accretion disk Hard power law spectrum (with cutoff at 100 keV) – Comptonization of disk photons in a hot plasma

  4. Quasi-periodic oscillations A quasi-periodic component of variability in the lightcurve Visible in PDS as a narrow (but not a δ–like) feature. Usually, QPO would not be visible in the light curve.

  5. Why are QPO interesting and important? • A well-defined characteristic frequency • Appear in all classes of accreting compact objects (black holes, neutron stars, white dwarfs) • Broad range of frequencies (from 10-3 Hz to 1 kHz) • Low–f (1-10 Hz) QPO appear when the state of the source changes • kHz-QPO: motion very close to central object • Pairs of QPO often present (beat-frequency phenomenon?, resonances?)

  6. Studies of QPO Most studies concentrate on finding the “clock”… … ignoring the fact that it is hard X-rays that are being modulated

  7. Energy spectra of (low-f ) QPO Construct power density spectrum (PDS) for each energy channel. Describe the shape of PDS, e.g. broken power law + Lorentzian QPOs. Integrate the Lorentzians over frequency. This gives the strength of the QPO as a function of energy, QPO(E) [it’s really σ2(E)] Energy spectrum of the variable component, if it is a separate component which varies

  8. Energy spectra of QPO Energy [keV] Sobolewska & Życki 2006 Disk emissionnot observed in the QPO spectra QPO spectrum harder than the time averaged spectrum

  9. Observed energy spectra of QPO Sobolewska & Życki 2006 When time averaged spectra are soft, the QPO spectra are harder than time averaged spectra

  10. Observed energy spectra of QPO Hard spectral state Intermediate state Sobolewska & Życki 2006 When time averaged spectra are hard, the QPO spectra are softer than time averaged spectra

  11. Energy spectra from inverse-Compton process Described by two main physical parameters: heating rate of the plasma cooling rate by soft photons

  12. Modulation of heating rate Spectral variability folded with QPO period r.m.s./mean variability Energy spectra QPO energy spectrum is harder than the time averaged spectrum Życki & Sobolewska 2005

  13. Modulation of cooling rate Spectral variability folded with QPO period r.m.s./mean variability Energy spectra QPO energy spectrum is softer than the time averaged spectrum

  14. Consequences When the QPO spectra are harder than time averaged spectra, they are driven by oscillations of the hot plasma, rather than oscillations of the cold disk. Disk component NOT seen in the QPO spectrum but … All physical QPO models focus on oscillations of the cold disk.

  15. High-f QPO in accreting black holes Often (always?) appear in pairs, with frequency ratio 3:2 A model: resonance between two epicyclic motions X-ray modulation from relativistic effects (emission intrinsically constant)

  16. Energy spectra of high-f QPO Życki & Niedźwiecki, in prep.

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