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DEGREE-BASED VELOCITY DISTRIBUTION INSIDE FLAT AND ROUND TURBULENT FLOWS
The authors propose a general method of identification of exponent within the distribution of velocities of round and flat flows. Resulting formulas do not contain any empirical corrections, and they are confirmed by the experimental data. Resulting degree-based velocity profiles comply with the results of measurements of flat flows, whereas any disagreement between experiment-based points and their analysis-based counterparts do not exceed any acceptable experimental errors. The practical equivalence of degree-based and logarithmic velocity profiles may serve as a supplementary condition that makes it possible to identify the degree value without the involvement of any empirical corrections. T
DEGREE-BASED VELOCITY DISTRIBUTION INSIDE FLAT AND ROUND TURBULENT FLOWS
The authors propose a general method of identification of exponent within the distribution of velocities of round and flat flows. Resulting formulas do not contain any empirical corrections, and they are confirmed by the experimental data. Resulting degree-based velocity profiles comply with the results of measurements of flat flows, whereas any disagreement between experiment-based points and their analysis-based counterparts do not exceed any acceptable experimental errors. The practical equivalence of degree-based and logarithmic velocity profiles may serve as a supplementary condition that makes it possible to identify the degree value without the involvement of any empirical corrections. T
DEGREE-BASED VELOCITY DISTRIBUTION INSIDE FLAT AND ROUND TURBULENT FLOWS
Skrebkov Gennadiy Petrovich (author) / Fedorov Nikolay Anfimovich (author)
2012
Article (Journal)
Electronic Resource
Unknown
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