Cyclic variability of the circumstellar disk of the Be star zetaTau - I. Long-term monitoring observations

TL;DR

This study presents long-term, multi-technique observations of the Be star zeta Tau, revealing cyclic V/R variations, phase shifts among spectral lines, and disk structure insights, supporting a one-armed disk oscillation model.

Contribution

It provides the longest and broadest dataset of V/R variability in zeta Tau, combining spectroscopy, polarimetry, and interferometry to analyze disk dynamics.

Findings

Mean V/R cycle length of 1400-1430 days

Shell absorption weakens and splits after minima

Interferometry resolves disk emission regions

Abstract

Emission lines formed in decretion disks of Be stars often undergo long-term cyclic variations, especially in the violet-to-red (V/R) ratio of their primary components. From observations of the bright Be-shell star zeta Tau, the possibly broadest and longest data set illustrating the prototype of this behaviour was compiled from our own and archival observations. It comprises optical and infrared spectra, broad-band polarimetry, and interferometric observations. From 3 V/R cycles between 1997 and 2008, a mean cycle length in H alpha of 1400-1430 days was derived. After each minimum in V/R, the shell absorption weakens and splits into two components, leading to 3 emission peaks. This phase makes the strongest contribution to the variability in cycle length. V/R curves of different lines are shifted in phase. Lines formed on average closer to the central star are ahead of the others. The shell absorption lines fall into 2 categories differing in line width, ionization/excitation potential, and variability of the equivalent width. The interferometry has resolved the continuum and the line emission in Br gamma and He I 2.06. The phasing of the Br gamma emission shows that the photocenter of the line-emitting region lies within the plane of the disk but is offset from the continuum source. The plane of the disk is constant throughout the observed V/R cycles. The self-consistent, one-armed, disk-oscillation model is developed in Paper II.