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APS -59th Annual Meeting of the APS Division of Plasma Physics - Event - Estimation of Kubo number and correlation length of fluctuating magnetic fields and pressure in BOUT$++$ edge pedestal collapse simulation

机译:APS-等离子体物理APS部门第59届年会-事件-BOUT $ ++ $边缘基座塌陷模拟中久保数以及波动磁场和压力的相关长度的估计

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Stochastic magnetic fields are thought to be as one of the possible mechanisms for anomalous transport of density, momentum and heat across the magnetic field lines. Kubo number and Chirikov parameter are quantifications of the stochasticity, and previous studies show that perpendicular transport strongly depends on the magnetic Kubo number (MKN) [1]. If MKN is smaller than one, diffusion process will follow Rechester-Rosenbluth model [2]; whereas if it is larger than one, percolation theory [3] dominates the diffusion process. Thus, estimation of Kubo number plays an important role to understand diffusion process caused by stochastic magnetic fields. However, spatially localized experimental measurement of fluctuating magnetic fields in a tokamak is difficult, and we attempt to estimate MKNs using BOUT$++$ simulation data with pedestal collapse. In addition, we calculate correlation length of fluctuating pressures and Chirikov parameters to investigate variation correlation lengths in the simulation. We, then, discuss how one may experimentally estimate MKNs.[1] G. Zimbardo et al., Physical Review E, 61, 1940 (2000)[2] A. B. Rechester et al., Physical Review Letter, 40, 38 (1978).[3] M. B. Isichenko, Plasma Physics and Controlled Fusion, 33, 809 (1991).
机译:随机磁场被认为是通过磁场线异常传输密度,动量和热量的可能机制之一。 Kubo数和Chirikov参数是随机性的量化,以前的研究表明垂直传输强烈取决于磁性Kubo数(MKN)[1]。如果MKN小于1,则扩散过程将遵循Rechester-Rosenbluth模型[2];否则,扩散过程将遵循Rechester-Rosenbluth模型。反渗透理论[3]如果大于1,则将主导扩散过程。因此,久保数的估计对于理解由随机磁场引起的扩散过程起着重要的作用。但是,对托卡马克中的波动磁场进行空间局部实验测量是困难的,并且我们尝试使用具有基座塌陷的BOUT $ ++ $模拟数据来估计MKN。此外,我们计算波动压力和Chirikov参数的相关长度,以研究模拟中的变化相关长度。然后,我们讨论如何通过实验估算MKN。[1] G. Zimbardo等人,《物理评论》 E,61,1940(2000)[2] A. B. Rechester等人,《 Physical Review Letter》,第40、38(1978)。[3] M. B. Isichenko,《等离子体物理与受控聚变》,第33卷,第809页(1991年)。

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