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Multiscale Nested Simulations of Rayleigh-Taylor Instabilities in Ionospheric Flows

机译:电离层流中瑞利-泰勒不稳定性的多尺度嵌套模拟

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Nested numerical simulations of ionospheric plasma density structures associated with nonlinear evolution of the Rayleigh-Taylor (RT) instability in equatorial spread F (ESF) are presented. The numerical implementation of the nested model uses a spatial discretization with a C grid staggering configuration where normal velocities of ions and electrons are staggered one-half grid length from the density of charged particles. The advection of charged particles is computed with a fifth order accurate in space weighted essentially nonoscillatory (WENO) scheme. The continuity equation is integrated using a third-order Runge-Kutta (RK) time integration scheme. The equation for the electric potential is solved at each time step with a multigrid method. For the limited area and nested simulations, the lateral boundary conditions are treated via implicit relaxation applied in buffer zones where the density of charged particles for each nest is relaxed to that obtained from the parent domain. The high resolution in targeted regions offered by the nested model was able to resolve secondary RT instabilities, and to improve the resolution of the primary RT bubble compared to the coarser large domain model. The computational results are validated by conducting a large domain simulation where the resolution is increased everywhere.
机译:提出了与赤道展宽F(ESF)中瑞利-泰勒(RT)不稳定性的非线性演化相关的电离层等离子体密度结构的嵌套数值模拟。嵌套模型的数值实现使用具有C网格交错配置的空间离散化,其中离子和电子的法向速度从带电粒子的密度错开了一半的网格长度。带电粒子的对流是在空间加权的基本非振荡(WENO)方案中以五阶精度计算的。连续性方程使用三阶Runge-Kutta(RK)时间积分方案进行积分。使用多重网格方法在每个时间步求解电位方程。对于有限的区域和嵌套模拟,通过在缓冲区中应用隐式松弛来处理横向边界条件,在该缓冲区中,每个嵌套的带电粒子密度被松弛到从父域获得的密度。与较粗糙的大域模型相比,嵌套模型提供的目标区域中的高分辨率能够解决次要RT的不稳定性,并提高了主要RT气泡的分辨率。计算结果通过进行大范围仿真来验证,其中分辨率随处可见。

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