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The Flow Resistance Factor Treated by the Maximum Entropy Principle

机译:通过最大熵原理处理的流动阻力因子

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摘要

In the flow under pressure, through ducts whose roughness, diameter and length values are previously known, the knowledge of the equation of velocities distribution and the final behavior of the shear stress, presented in the flow, are fundamental in the understanding of the hydrodynamic laws present in this process. The evaluation of the distributed hydraulic load loss based on the universal formula of Darcy-Weisbach, whose attainment of the resistance factor "f" lies over a classic logarithm model of vertical profile of velocities distribution, from Karman-Prandtl, deserves special attention since this profile of velocities presents two conceptual inconsistencies: one in the wall of the pipe, where the model would have to represent null speed, and another one in the axle of the pipe, where the model would have to represent the null shear stress. For in such a way, the interest for a better representation of the factor of resistance based on the new model of distribution of velocities considered by Chiu (1993), from the Maximization of the Entropy consisted by the Theory of the Information, where the classic model restrictions do not appear, is opportune and encouraged the modeling work with the use of the adjustments already established by Nikuradse, resulting in one new analytical model for the "f" representation.
机译:在压力下的流动中,通过先前已知的粗糙度,直径和长度值的管道,在流动中呈现的速度分布和剪切应力的最终行为的知识是对流体动力学定律的理解基础在这个过程中存在。基于达西 - Weisbach的通用公式的分布式液压负荷损失的评估,其达到电阻因子“F”的达视在于Karman-Prandtl的速度分布垂直型材的经典对数模型,值得特别注意速度概况呈现两个概念不一致:一个在管道的墙壁中,其中模型必须表示空速度,另一个在管道的轴上,其中模型必须表示空剪切应力。为了这样一种方式,基于Chiu(1993)所考虑的速度分布的新模型,从熵的最大化,兴趣的基于熵的最大化,从熵的最大化模型限制不会出现,适当的是,鼓励使用Nikuradse已经建立的调整的建模工作,从而导致“F”表示的新分析模型。

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