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首页> 外文期刊>Der Radiologe >Morbus Alzheimer - Die Geschichte einer Erkrankung und die Rolle der modernen diagnostischen Radiologie
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Morbus Alzheimer - Die Geschichte einer Erkrankung und die Rolle der modernen diagnostischen Radiologie

机译:阿尔茨海默氏病-疾病史和现代放射诊断学的作用

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The effect of the Prandtl number (Pr) and the Reynolds number (Re) on the behaviour of weak laminar axisymmetric and plane fountains has been studied using dimensional and scaling analyses and direct numerical simulation. For Fr 1.0 and assuming viscous effects are important, the analysis shows that for both the axisymmetric and plane fountains, ymFrRe–1/2, where Fr is the Froude number defined at the fountain source and ym is the non-dimensionalized fountain height. These scalings are also valid for the non-dimensionalized fountain width. The analyses also shows msFr2, where ms is the non-dimensionalized time scale for the fountain flow in the fountain core to reach steady state, and using this time scale yTFr(RePr)–1/2, where yT is the non-dimensionalized thickness of the temperature layer on the symmetry axis over which the fountain fluid temperature changes from the inlet value to that of the ambient fluid. All these scalings have been quantified by the direct numerical simulations, hence confirming in certain ranges the phenomenological scaling obtained in this paper. Keywords. Weak fountain flow - Prandtl number - Reynolds number - Direct numerical simulation - Scaling analysisThe financial supports from the National Natural Science Foundation (grant numbers 19872059 and 10262003) and Yunnan Province of the People's Republic of China to W. Lin and the Australian Research Council are gratefully acknowledged.
机译:使用尺寸和比例分析以及直接数值模拟研究了普朗特数(Pr)和雷诺数(Re)对薄层轴对称和平面喷泉行为的影响。对于Fr 1.0并假设粘性作用很重要,分析表明,对于轴对称和平面喷泉,y m FrRe –1/2 ,其中Fr是弗洛德数在喷泉源处定义,y m 是未标注尺寸的喷泉高度。这些缩放比例对于未标注尺寸的喷泉宽度也有效。分析还显示 ms Fr 2 ,其中 ms 是喷泉核心中喷泉流达到稳定状态的无量纲时间尺度,并使用此时间标度y T Fr(RePr) –1/2 ,其中y T 是温度的无量纲厚度对称轴上的层,润版液温度从入口值变化到周围流体的温度。所有这些标度都已经通过直接数值模拟进行了量化,因此在一定范围内证实了本文获得的现象学标度。关键字。喷泉流弱-普朗特数-雷诺数-直接数值模拟-标度分析国家自然科学基金会(授权号19872059和10262003)以及中华人民共和国云南省向W.Lin和澳大利亚研究委员会提供的财政支持为非常感谢。

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