Stellar Atmospheres

R. Thomas
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Abstract

The model's restriction to thermal fluxes; the relation between thermal fluxes and atmospheric stateparameters; predicted sizes of thermal matter-flux for observed stars, and its implied unimportance; distribution of state-parameters throughout the atmosphere under the condition of only photon fluxes and linear nonEquiibrium; the same, removing the linearity condition for photon storage and fluxes; resulting physical internal inconsistency of the simple model re linearity; the model when the linearity condition on internal atomic degrees of freedom is removed. A. Kinds of Observed Fluxes to be Expected Under Thermal Models and Their Sizes Obviously, we expect only thermal fluxes; but the questions are their expected size, relative to our observing capability, and upon what this size depends. An upper limit to the flux size is fixed by using the size of the corresponding storage quantity, the fq at some quasi-Equilibrium interior point to compute the flux at the boundary. Consider, for reference, the above-mentioned blackbody cavity whose walls are surrounded by a vacuum. The fluxes from an infinitesimal hole are given by eq. (2.4), where we use Equilibrium distribution functions (cf Vol. 2) for fq (vj) because it is a blackbody cavity:
恒星大气
模型对热通量的限制;热通量与大气状态参数的关系预测观测恒星的热物质通量大小及其隐含的不重要性;仅光子通量和线性非平衡条件下状态参数在整个大气中的分布;同样,去除光子存储和通量的线性条件;导致简单模型重线性的物理内部不一致;去掉内部原子自由度线性条件时的模型。A.热模式下预计的观测通量种类及其大小显然,我们只期望热通量;但问题是它们的预期大小,相对于我们的观测能力,以及这个大小取决于什么。利用相应储存量的大小、准平衡内点的fq来计算边界处的通量,确定了通量大小的上限。考虑一下,作为参考,上面提到的黑体腔,其壁被真空包围。无穷小空穴的通量由式(2.4)给出,其中我们对fq (vj)使用平衡分布函数(参见第2卷),因为它是一个黑体空腔:
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