Stellar mixing length theory with entropy rain
Axel Brandenburg (University of Colorado, Nordita)

TL;DR
This paper extends stellar mixing length theory by incorporating a non-gradient flux term from entropy rain, explaining small-scale flows and downdrafts in stellar convection zones, and analyzing their impact on convective structures.
Contribution
It introduces a modified MLT including the Deardorff flux term, modeling nonlocal heat transport and small-scale convection structures in stars.
Findings
Entropy rain can cause upward enthalpy transport in stable layers.
Fewer, thicker downdrafts are most plausible at greater depths.
Standard large-scale flow structures may not be explained by the modified theory.
Abstract
The effects of a non-gradient flux term originating from the motion of convective elements with entropy perturbations of either sign are investigated and incorporated into a modified version of stellar mixing length theory (MLT). Such a term, first studied by Deardorff in the meteorological context, might represent the effects of cold intense downdrafts caused by the rapid cooling in the granulation layer at the top of the convection zone of late-type stars. Such intense downdrafts were first seen in the strongly stratified simulations of Stein & Nordlund in the late 1980s. These downdrafts transport heat nonlocally, a phenomenon referred to as entropy rain. Moreover, the Deardorff term can cause upward enthalpy transport even in a weakly Schwarzschild-stably stratified layer. In that case, no giant cell convection would be excited. This is interest in view of recent observations, which…
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