Power law distributions of burst duration and interburst interval in the solar wind: turbulence or dissipative self-organized criticality?

Freeman, Watkins, Riley
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引用次数: 49

Abstract

We calculate the probability density functions P of burst energy e, duration T, and interburst interval tau for a known turbulent system in nature. Bursts in the Earth-Sun component of the Poynting flux at 1 AU in the solar wind were measured using the MFI and SWE experiments on the NASA WIND spacecraft. We find P(e) and P(T) to be power laws, consistent with self-organized criticality (SOC). We find also a power-law form for P(tau) that distinguishes this turbulent cascade from the exponential P(tau) of ideal SOC, but not from some other SOC-like sandpile models. We discuss the implications for the relation between SOC and turbulence.

太阳风爆发持续时间和爆发间隔的幂律分布:湍流还是耗散自组织临界?
我们计算了自然界中已知湍流系统爆发能量e、持续时间T和爆发间隔tau的概率密度函数P。利用NASA wind航天器上的MFI和SWE实验测量了太阳风中1 AU处坡印廷通量的地球-太阳分量的爆发。我们发现P(e)和P(T)是幂律,符合自组织临界性(SOC)。我们还发现P(tau)的幂律形式将这种湍流级联与理想SOC的指数P(tau)区分开来,但与其他一些类似SOC的沙堆模型不同。我们讨论了SOC与湍流之间关系的意义。
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