A first look at the submillimeter Sun with ALMA

TL;DR

This paper presents the first full-disk solar images from ALMA at 0.86 mm, analyzing quiet Sun structures, center-to-limb brightness variation, and implications for the solar temperature minimum.

Contribution

It provides the first ALMA full-disk solar images at 0.86 mm and analyzes the brightness temperature and solar structure correlations at this wavelength.

Findings

Quiet Sun structures resemble AIA and Hα images at similar resolutions.

Brightness temperature at disk center is approximately 6085 K, higher than previous estimates.

The temperature variation curve flattens at large μ, indicating proximity to the temperature minimum.

Abstract

We present the first full-disk solar images obtained with the Atacama Large Millimeter/submillimeter Array (ALMA) in Band 7 (0.86 mm; 347 GHz). In spite of the low spatial resolution (21"), several interesting results were obtained. During our observation, the sun was practically devoid of active regions. Quiet Sun structures on the disk are similar to those in Atmospheric Imaging Assembly (AIA) images at 1600 A and 304 A, after the latter are smoothed to the ALMA resolution, as noted previously for Band 6 (1.26 mm) and Band 3 (3 mm) images; they are also similar to negative H$\alpha$ images of equivalent resolution. Polar coronal holes, which are clearly seen in the 304 A band and small H$\alpha$ filaments, are not detectable at 0.86 mm. We computed the center-to-limb variation (CLV) of the brightness temperature, $T_b$, in Band 7, as well as in Bands 6 and 3, which were obtained during the same campaign, and we combined them to a unique curve of $T_b(\log\mu_{100})$, where $\mu_{100}$ is the cosine of the heliocentric angle reduced to 100 GHz. Assuming that the absolute calibration of the Band 3 commissioning observations is accurate, we deduced a brightness temperature at the center of the disk of 6085 K for Band 7, instead of the value of 5500 K, extrapolated from the recommended values for Bands 3 and 6. More importantly, the $T_b(\log\mu_{100})$ curve flattens at large values of $\mu_{100}$, and so does the corresponding $T_e(\log\tau_{100})$ at large $\tau_{100}$. This is probably an indication that we are approaching the temperature minimum.