A timing view of the heartbeat state of GRS 1915+105

TL;DR

This paper analyzes the timing properties of GRS 1915+105 during its heartbeat state, revealing how variability and phase lags evolve with spectral changes, supporting models of accretion disk and corona dynamics.

Contribution

It provides detailed timing analysis linking variability features to accretion disk and corona behavior during the heartbeat state of GRS 1915+105.

Findings

Aperiodic variability weakens as the source softens.

Low-frequency variability is enhanced during the rise phase.

Timing features support models of disk and corona interactions.

Abstract

We present a timing analysis of two Rossi X-ray Timing Explorer observations of the microquasar GRS 1915+105 during the heartbeat state. The phase-frequency-power maps show that the intermediate-frequency aperiodic X-ray variability weakens as the source softens in the slow rise phase, and when the quasi-periodic oscillation disappears in the rise phase of the pulse of the double-peaked class its sub-harmonic is still present with a hard phase lag. In the slow rise phase, the energy-frequency-power maps show that most of the aperiodic variability is produced in the corona, and may also induce the aperiodic variability observed at low energies from an accretion disk, which is further supported by the soft phase lag especially in the intermediate-frequency range (with a time delay up to 20 ms). In the rise phase of the pulse, the low-frequency aperiodic variability is enhanced significantly and there is a prominent hard lag (with a time delay up to 50 ms), indicating that the variability is induced by extension of the disk toward small radii as implied by the increase in flux and propagates into the corona. However, during the hard pulse of the double-peaked class, the variability shows no significant lag, which may be attributed to an optically thick corona. These timing results are generally consistent with the spectral results presented by Neilsen et al. (2011, 2012) which indicated that the slow rise phase corresponds to a local Eddington limit and the rise phase of the pulse corresponds to a radiation pressure instability in the disk.