Rossi X-Ray Timing Explorer Observation of Cygnus X-1. III. Implications for Compton Corona and Advection-dominated Accretion Flow Models

We have recently shown that a "sphere+disk" geometry Compton corona model provides a good description of Rossi X-Ray Timing Explorer (RXTE) observations of the hard/low state of Cygnus X-1. Separately, we have analyzed the temporal data provided by RXTE. In this paper we consider the implications of this timing analysis for our best-fit "sphere+disk" Comptonization models. We focus our attention on the observed Fourier frequency-dependent time delays between hard and soft photons. We consider whether the observed time delays are created in the disk but are merely reprocessed by the corona, created by differences between the hard and soft photon diffusion times in coronae with extremely large radii, or are due to "propagation" of disturbances through the corona. We find that the time delays are most likely created directly within the corona; however, it is currently uncertain which specific model is the most likely explanation. Models that posit a large coronal radius (or equivalently, a large advection-dominated accretion flow region) do not fully address all the details of the observed spectrum. The Compton corona models that do address the full spectrum do not contain dynamical information. We show, however, that simple phenomenological propagation models for the observed time delays for these latter models imply extremely slow characteristic propagation speeds within the coronal region.

[1]  Michael A. Nowak,et al.  Rossi X-Ray Timing Explorer Observation of Cygnus X-1. II. Timing Analysis , 1999 .

[2]  C. Done,et al.  Evolution of the Accretion Flow in Nova Muscae 1991 , 1998, astro-ph/9801232.

[3]  Astrophysics,et al.  RXTE observation of Cygnus X-1: Spectral analysis , 1997, astro-ph/9707322.

[4]  C. Kouveliotou,et al.  Hard X-Ray Lags in Cygnus X-1 , 1997, astro-ph/9711306.

[5]  X. Hua Monte Carlo simulation of Comptonization in inhomogeneous media , 1997, physics/9709023.

[6]  R. Narayan,et al.  Advection-Dominated Accretion and the Spectral States of Black Hole X-Ray Binaries: Application to Nova Muscae 1991 , 1997, astro-ph/9705237.

[7]  M. Begelman,et al.  Self-consistent Thermal Accretion Disk Corona Models for Compact Objects. I. Properties of the Corona and the Spectrum of Escaping Radiation , 1997, The Astrophysical Journal.

[8]  L. Titarchuk,et al.  Temporal and Spectral Properties of Comptonized Radiation and Its Applications , 1997 .

[9]  W. Cui,et al.  Temporal Properties of Cygnus X-1 during the Spectral Transitions , 1997, astro-ph/9702073.

[10]  M. Nowak,et al.  X-Ray Variability Coherence: How to Compute It, What It Means, and How It Constrains Models of GX 339–4 and Cygnus X-1 , 1996, astro-ph/9610257.

[11]  N. White,et al.  ASCA Observations of the Iron Line Structure in Cygnus X-1 , 1996 .

[12]  S. Mineshige,et al.  X-Ray Fluctuations from Locally Unstable Advection-dominated Disks , 1996, astro-ph/9605004.

[13]  M. Nowak,et al.  Phase lags and coherence of X-ray variability in black hole candidates , 1995, astro-ph/9512019.

[14]  Ramesh Narayan,et al.  Advection-Dominated Models of Luminous Accreting Black Holes , 1995, astro-ph/9510028.

[15]  W. K. Brown,et al.  Derivation of the Weibull distribution based on physical principles and its connection to the Rosin–Rammler and lognormal distributions , 1995 .

[16]  M. Miller Phase lags in Cygnus X-1 , 1995 .

[17]  O. Regev,et al.  Thermal equilibria of accretion disks , 1994, astro-ph/9409018.

[18]  R. Narayan,et al.  Advection-dominated Accretion: A Self-similar Solution , 1994, astro-ph/9403052.

[19]  Dmitri A. Verner,et al.  SUBSHELL PHOTOIONIZATION CROSS-SECTIONS AND IONIZATION ENERGIES OF ATOMS AND IONS FROM HE TO ZN , 1993 .

[20]  Sverre Gran,et al.  A Course in Ocean Engineering , 1992 .

[21]  Hitoshi Negoro,et al.  Canonical Time Variations of X-Rays from Black Hole Candidates in the Low-Intensity State , 1992 .

[22]  F. Lamb,et al.  Energy dependence of normal branch quasi-periodic intensity oscillations in low-mass X-ray binaries , 1992 .

[23]  Shunji Kitamoto,et al.  X-ray time variations from Cygnus X-1 and implications for the accretion process , 1989, Nature.

[24]  E. Phinney,et al.  Smearing of X-ray oscillations by electron scattering , 1989 .

[25]  T. White,et al.  Compton reflection of gamma rays by cold electrons , 1988 .

[26]  R. Elsner,et al.  The effect of a hot, spherical scattering cloud on quasi-periodic oscillation behavior , 1988 .

[27]  N. Kylafis,et al.  Effects of Electron Scattering on the Oscillations of an X-Ray Source , 1987 .

[28]  J. Paradijs,et al.  Energy dependent delay measurements of quasi-periodic oscillations in low-mass X-ray binaries , 1987 .

[29]  G. Hasinger,et al.  Time lag between hard and soft X-ray photons in QPO , 1987 .

[30]  J. Brainerd,et al.  Effect of an electron scattering cloud on X-ray oscillations produced by beaming , 1987 .

[31]  Boris A. Kargin,et al.  The Monte Carlo Methods in Atmospheric Optics , 1980 .

[32]  N. Metropolis,et al.  The Monte Carlo method. , 1949, Journal of the American Statistical Association.

[33]  P. Morse,et al.  Methods of theoretical physics , 1955 .