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首页> 外文期刊>The Astrophysical journal >THE LARGE-SCALE DENSITY STRUCTURE OF THE SOLAR CORONA AND THE HELIOSPHERIC CURRENT SHEET
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THE LARGE-SCALE DENSITY STRUCTURE OF THE SOLAR CORONA AND THE HELIOSPHERIC CURRENT SHEET

机译:日冕的大型密度结构和螺旋球面电流板

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摘要

We have investigated the three-dimensional distribution of the polarization-brightness product (pB) and then quantitatively determined the electron density distribution relative to the inferred heliographic current sheet during the declining phase of solar cycle 20 (1973-1976). The current sheet is taken as the center of the bright, dense structures from combined synoptic pB data from ground-based K-coronameter and the white-light coronagraph aboard Skylab. Analyses of pB scans as a function of minimum distance from the current sheet (θ_(min)) over the radial distance range 1.13 to 5.0 solar radius (from Sun center) led to the following new results: (1) a quantitative description of pB obtained around the inferred neutral line is given by the following equation: pB(ρ, θ_(min)) = pB_p(ρ) + [pB_(cs)(ρ) - pB_p(ρ)]e~(-θ_(min~2/w~2)_((r))), where ρ is the shortest distance to the line of sight from the Sun center, pB_(cs)(ρ) and pB_p(ρ) are the observed polarized brightness at the current sheet and the poles, respectively, and w(r) is the half-width of the distribution; (2) the electron density obtained by inverting the pB data is given by N(r, θ_(mg)) = N_p(r) + [N_(cs)(r) - N_p(r)]e~(-θ_(mg~2/w~2)_((r))) , where N(r, θ_(mg)) is the number of free electrons per cm~3, N_(cs)(r) and N_p(r) are the electron densities at the current sheet and the poles, respectively, and θ_(mg) is the magnetic latitude. Here θ_(mg) is given by θ_(mg) = sin~(-1) [ — cos θ sin α sin (φ — φ_0) + sin θ cos α] , where θ and φ are heliographic latitude and longitude, α is the tilt angle of the dipole axis with the rotation axis, and φ_0 is the intersecion of the heliomagnetic and heliographic equators; (3) during the period studied (the last third of the solar cycle), the mean pB at the current sheet and above the polar holes is approximately independent of the phase of the solar cycle; and (4) the organization of pB data about the neutral line allows inference of the boundary of the polar coronal holes. The usefulness of one-dimensional white-light density constraint in solar wind modeling has already been demonstrated by Habbal et al. The present three-dimensional model should prove very useful in better understanding of the global hydromagnetic structure of the corona and the solar wind, relating as it does to the magnetic structure of the corona, as opposed to heliocentric coordinates. For example, the density model could provide constraints on coronal temperature, flow velocity, and magnetic structure subject to a suitable analysis of geometric effects, which in turn would provide constraints on energy balance in the coronal expansion.
机译:我们研究了极化-亮度乘积(pB)的三维分布,然后定量确定了在太阳周期20下降阶段(1973-1976年)相对于推断的电流图的电子密度分布。通过从地面K型日冕仪和Skylab上的白光日冕仪获得的组合pB数据,将当前工作表作为明亮密集结构的中心。在径向距离范围1.13至5.0太阳半径(从太阳中心开始)中,pB扫描与距当前工作表的最小距离(θ_(min))的函数分析得出以下新结果:(1)pB的定量描述推定的中性线附近获得的等式如下: 2 / w〜2)_((r))),其中ρ是距太阳中心到视线的最短距离,pB_(cs)(ρ)和pB_p(ρ)是在当前电流下观察到的偏振亮度薄层和极点,以及w(r)是分布的半宽度; (2)通过反转pB数据获得的电子密度由N(r,θ_(mg))= N_p(r)+ [N_(cs)(r)-N_p(r)] e〜(-θ_( mg〜2 / w〜2)_((r))),其中N(r,θ_(mg))是每cm〜3的自由电子数,N_(cs)(r)和N_p(r)是电流片和两极的电子密度分别为θ_(mg)。 θ_(mg)的计算公式为θ_(mg)= sin〜(-1)[— cosθsinαsin(φ—φ_0)+ sinθcosα],其中θ和φ是仰角纬度和经度,α为偶极轴与旋转轴的倾斜角,φ_0是日磁赤道线与赤道赤道线的交点。 (3)在研究期间(太阳周期的最后三分之一),当前表层和极孔上方的平均pB大约与太阳周期的相位无关; (4)关于中性线的pB数据的组织允许推断极地冠状孔的边界。 Habbal等人已经证明了一维白光密度约束在太阳风建模中的有用性。在更好地理解电晕和太阳风的整体水磁结构方面,目前的三维模型应该非常有用,因为它与电晕的磁结构有关,而不是日心坐标。例如,密度模型可以对冠状温度,流速和磁性结构提供约束,但要对几何效应进行适当的分析,从而可以对冠状膨胀中的能量平衡提供约束。

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