论文标题
全球平均热层能量平衡的模型
A Model of the Globally-averaged Thermospheric Energy Balance
论文作者
论文摘要
大气化学和能量学(ACE)1D模型是基于第一原理的模型,该模型以组成的主要,次要和带电的物种以及相关的温度来生成全球平均的热层和电离层。该模型解决了代表相关物理过程的1D连续性和能量方程,并得到了一种化学方案的支持,该方案反映了我们当前对该地区化学过程的理解。该模型是对一氧化氮化学(NO)化学的详细处理,包括n $ _2 $(a) + O反应作为来源,并考虑了N($^2 $ d,$^4 $ s) + o $ $ _2 $产生的振动兴奋而产生的化学发光效应。该模型利用0.05-175 nm之间的全球平均太阳通量作为能量输入的主要形式,使用F10.7索引参数化,以反映太阳周期过程中的变化。该模型还包括焦耳加热效应,磁层通量以及作为次级加热源的光电子效应的参数化处理。中性热层辐射损失以CO $ _2 $,NO和O($^3 $ p)的形式平衡了能量输入。在太阳周期中生成大气谱,并将其与经验模型结果以及观察数据进行比较。平均而言,计算出的外层温度在MSIS值的10%以内,而峰值电子密度在IRI值的2倍以内。该模型显示可在106 km处重现NO峰值,并在全球平均卫星测量值的25%以内。
The Atmospheric Chemistry and Energetics (ACE) 1D model is a first principles based model that generates a globally averaged thermosphere and ionosphere in terms of constituent major, minor, and charged species, as well as associated temperatures. The model solves the 1D continuity and energy equations representing relevant physical processes, and is supported by a chemistry scheme that reflects our current understanding of chemical processes in the region. The model is a first in its detailed treatment of Nitric oxide (NO) chemistry, including the N$_2$(A) + O reaction as a source, and accounting for chemiluminescence effects resulting from the vibrationally excited NO produced by N($^2$D, $^4$S) + O$_2$. The model utilizes globally averaged solar fluxes between 0.05-175 nm as the primary form of energy input, parameterized using the F10.7 index to reflect variations over the course of a solar cycle. The model also includes joule heating effects, magnetospheric fluxes, and a parameterized treatment of photoelectron effects as secondary heating sources. The energy inputs are balanced by radiative losses from the neutral thermosphere in the form of infrared emissions from CO$_2$, NO and O($^3$P). Atmospheric profiles are generated for a solar cycle, and are compared with empirical model results as well as observational data. On average, calculated exospheric temperatures are within 10% of MSIS values, while peak electron densities are within a factor of 2 of IRI values. The model is shown to reproduce the NO peak at 106 km, and densities within 25% of globally averaged satellite measurements.