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首页> 外文期刊>Physics of atomic nuclei >Helical Turbulent Prandtl Number in the A Model of Passive Vector Advection: Two-Loop Approximation
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Helical Turbulent Prandtl Number in the A Model of Passive Vector Advection: Two-Loop Approximation

机译:无源矢量平流模型中的螺旋动荡普朗特数:双环近似

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摘要

The field-theoretic renormalization group techniques are used to solve the general A model of passive vector advected by the fully developed turbulent velocity field with violation of spatial parity introduced via the continuous parameter which is essentially a problem of the classical Newtonian physics. The values of A represent a continuously adjustable parameter that governs the interaction structure of the model and is considered here for arbitrary real A. We demonstrate that helicity stabilizes the system as indicated in the region plot of allowed parameters A and . To characterize these properties the turbulent Prandtl number is employed.
机译:现场 - 理论重整化组技术用于解决通过违反通过连续参数引入的空间奇偶校验的完全开发的湍流速度场方向的常规动态矢量的常规。 A的值代表一个不断调节的参数,该参数控制模型的交互结构,并且在此被认为是任意实际A.我们证明螺旋稳定在允许参数A和允许参数A的区域图中所示的系统。 为了表征这些属性,采用湍流普朗特数。

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