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Tsallis non-extensive statistics and solar wind plasma complexity

机译:Tsallis非广泛统计量和太阳风等离子体复杂度

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This article presents novel results revealing non-equilibrium phase transition processes in the solar wind plasma during a strong shock event, which took place on 26th September 2011. Solar wind plasma is a typical case of stochastic spatiotemporal distribution of physical state variables such as force fields ((B) over right arrow, (E) over right arrow) and matter fields (particle and current densities or bulk plasma distributions). This study shows clearly the non-extensive and non-Gaussian character of the solar wind plasma and the existence of multi-scale strong correlations from the microscopic to the macroscopic level. It also underlines the inefficiency of classical magneto hydro-dynamic (MHD) or plasma statistical theories, based on the classical central limit theorem (CLT), to explain the complexity of the solar wind dynamics, since these theories include smooth and differentiable spatial temporal functions (MHD theory) or Gaussian statistics (Boltzmann Maxwell statistical mechanics). On the contrary, the results of this study indicate the presence of non-Gaussian nonextensive statistics with heavy tails probability distribution functions, which are related to the q-extension of CLT. Finally, the results of this study can be understood in the framework of modern theoretical concepts such as non-extensive statistical mechanics (Tsallis, 2009), fractal topology (Zelenyi and Milovanov, 2004), turbulence theory (Frisch, 1996), strange dynamics (Zaslavsky, 2002), percolation theory (Milovanov, 1997), anomalous diffusion theory and anomalous transport theory (Milovanov, 2001), fractional dynamics (Tarasov, 2013) and non-equilibrium phase transition theory (Chang, 1992). (C) 2014 Elsevier B.V. All rights reserved.
机译:本文提供了新颖的结果,揭示了2011年9月26日发生的强烈冲击事件中太阳风等离子体中的非平衡相变过程。太阳风等离子体是物理状态变量(例如力场)随机时空分布的典型案例((B)在右箭头上,(E)在右箭头上)和物质场(粒子和电流密度或整体等离子体分布)。这项研究清楚地表明了太阳风等离子体的非扩展性和非高斯性,以及从微观到宏观水平都存在多尺度的强相关性。它也强调了基于经典中心极限定理(CLT)的经典磁流体力学(MHD)或等离子统计理论的效率低下,无法解释太阳风动力学的复杂性,因为这些理论包括平滑且可微的空间时间函数(MHD理论)或高斯统计(Boltzmann Maxwell统计力学)。相反,这项研究的结果表明存在具有高尾概率分布函数的非高斯非扩展统计量,这与CLT的q扩展有关。最后,可以在现代理论概念的框架中理解这项研究的结果,例如非广义统计力学(Tsallis,2009),分形拓扑结构(Zelenyi和Milovanov,2004),湍流理论(Frisch,1996),奇怪的动力学。 (Zaslavsky,2002),渗流理论(Milovanov,1997),反常扩散理论和反常输运理论(Milovanov,2001),分数动力学(Tarasov,2013)和非平衡相变理论(Chang,1992)。 (C)2014 Elsevier B.V.保留所有权利。

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