在波动的细胞阵列中,楼梯的弹性
1Department of Physics, University of California San Diego, La Jolla, California 92093, USA.
Physical review. E
|March 16, 2024
概括
在被动尺度向导中,分层结构或楼梯对干扰具有弹性. 这些结构在扩散时间远远长于周转时间时形成,并且在各种条件下保持稳定.
科学领域:
- 血物理学的等离子体物理学
- 流体动力学 流体动力学
- 动荡理论的动荡理论.
背景情况:
- 在磁束装置中的漂移波流等系统中观察到分层的配置结构或楼梯.
- 这些楼梯是由被动尺度向导产生的,由细胞周转时间 (τH) 和细胞扩散时间 (τD) 的相互作用驱动.
研究的目的:
- 调查楼梯结构在全球横切和弱旋散射下的弹性.
- 在数值实验中将固定细胞数组的发现概括为波动状数组.
- 专注于低至适度的有效雷诺兹数,与磁融合装置相关.
主要方法:
- 数值实验模拟了通过静止和波动阵列的被动-标量向导.
- 系统地扰动状阵列元件以评估楼梯稳定性.
- 分析了沿剪切区域的标量度传输和旋内的同质化.
主要成果:
- 楼梯在广泛的雷诺兹数中形成并表现出弹性,尽管由于细胞合并,步骤变得不那么规律.
- 楼梯弹性的主要标准包括 τD ≫ τH 和配置曲率 κ ≥ 1.5.5.
- 尺度度沿剪切区域传播,在旋中均化之前形成楼梯屏障;旋散射降低了前部传播速度.
结论:
- 在被动尺度向导的楼梯结构在特定条件下 (τD ≫ τH, κ ≥ 1.5) 对剪切和旋散射具有强度.
- 细胞的几何性质可以在波动阵列中近似有效的标尺扩散性.
- 波动阵列中的有效扩散率与固定细胞阵列中的有效扩散率相当.
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