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首页> 外文期刊>The European physical journal, B. Condensed matter physics >Influence of compressibility on scaling regimes of Kraichnan model with finite time correlations: two-loop RG analysis
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Influence of compressibility on scaling regimes of Kraichnan model with finite time correlations: two-loop RG analysis

机译:可压缩性对克莱希南模型的缩放制度与有限时间相关性的影响:双环RG分析

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摘要

Using the field theoretic renormalization group technique the simultaneous influence of compressibility and finite time correlations of the non-solenoidal Gaussian velocity field on the advection of a passive scalar field is studied within the generalized Kraichnan model up to the second-order approximation in the corresponding perturbative expansion. The renormalization of the model is performed and explicit forms of the renormalization functions are found. All possible infrared stable fixed points of the model, which drive the corresponding scaling regimes of the model, are identified and their regions of the infrared stability in the model parametric space are discussed in detail. The attention is mainly paid to the properties of the most interesting scaling regime with the presence of the finite-time correlations of the velocity field. It is shown that, apart from two specific values of the parameter that drives the compressibility of the system, there exists a gap in the parametric space between regions where the model with the frozen velocity field and the model with finite-time correlations of the velocity field are stable.
机译:使用现场理论重新运算组技术,在广义的kraichnan模型中,在相应的扰动中的二阶近似下,研究了非电磁高斯高斯速度场上的可压缩性和有限时间相关性的不可变形和有限时间相关性对被动标量场的平流。扩张。找到模型的重整化,并找到了重字函数的明确形式。识别出模型的相应缩放制度的模型的所有可能的红外稳定固定点,并详细讨论模型参数空间中的红外稳定性区域。在存在速度场的有限时间相关性的情况下,主要关注最有趣的缩放制度的性质。结果表明,除了驱动系统的可压缩性的参数的两个特定值之外,在区域之间的参数空间中存在间隙,其中模型与冻速场的模型以及具有速度有限相关的电流相关性的模型场是稳定的。

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