A Simplified Computational Model for the Location of Depth Average Velocity in a Rectangular Irrigation Channel
Zhuangzhuang Ma, Zhangsheng Wu, Tongshu Li, Yu Han, Jian Chen, Liangpei Zhang
Abstract
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Zhuangzhuang Ma, Zhangsheng Wu, Tongshu Li, Yu Han, Jian Chen, Liangpei Zhang
Abstract
Open-access reader
Flow measurements in open channels have often utilized velocity-area methods. Thus, estimations of the average velocity in a cross-section of rural canals play an important role in the flow measurement of an irrigation district. This paper derives a model for calculating depth average velocity. This model considers the classical logarithmic formula describing the velocity distribution and flow partitioning theory, which is aimed at finding out a location that represents the depth average velocity (LDAV) along the vertical line from boundary to water surface. Subsequently, the average flow velocity of the whole channel can be further determined by using the velocity-area method in different regions. Moreover, the LDAV has different expressions in different sub-regions according to flow partitioning theory under various aspect ratios. The results are verified by experiments under different experimental conditions, and the formula is highly applicable and has a high theoretical significance and practical value.
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Flow measurements in open channels have often utilized velocity-area methods. Thus, estimations of the average velocity in a cross-section of rural canals play an important role in the flow measurement of an irrigation district. This paper derives a model for calculating depth average velocity. This model considers the classical logarithmic formula describing the velocity distribution and flow partitioning theory, which is aimed at finding out a location that represents the depth average velocity (LDAV) along the vertical line from boundary to water surface. Subsequently, the average flow velocity of the whole channel can be further determined by using the velocity-area method in different regions. Moreover, the LDAV has different expressions in different sub-regions according to flow partitioning theory under various aspect ratios. The results are verified by experiments under different experimental conditions, and the formula is highly applicable and has a high theoretical significance and practical value.
Key concepts: Open-channel flow, Logarithm, Energy–depth relationship in a rectangular channel, Flow velocity, Flow (mathematics), Channel (broadcasting), Thermal velocity, Mathematics