Assessment of Reaeration Equations for River Tungabhadra, Karnataka, India and Generation of the Refined Equation

S. Ranjith *

VTU-PG Studies, Belagavi-590018, India.

Anand. V. Shivapur

VTU-PG Studies, Belagavi-590018, India.

P. Shiva Keshava Kumar

Department of Civil Engineering, PDIT Engineering College Hosapete-583201, India.

Chandrashekarayya. G. Hiremath

Department of Water and Land Management, VTU, Belagavi-590018, India.

*Author to whom correspondence should be addressed.


Abstract

The ability of a water body to self-purify itself is dependent on its re-aeration rate (Ka). This rate is necessary to calculate the dissolved oxygen content in the waterbody. This rate also depends on some variables that include the stream velocity, stream bed slope, cross section area, water depth, frictional velocity, discharge rate, Froude’s number and a number of other things. For the purpose of this study, thirteen empirical equations are considered when evaluating the performance of the re-aeration rates. This is done with respect to the size of the Tungabhadra river. Observation of the re-aeration rate for this study was done using mass balance approach. The data needed for this was gotten from field investigation data obtained from 288 separate samples (6 different sites) between the period March, 2017 to December, 2018. The performance evaluation of the re-aeration equation was done via the implementation of least square techniques. The following statistical error methods were applied in due course; standard error, normal mean method and mean multiplicative method. The results of the methods are 0.16, -0.0006 and 2.75. The coefficient of correlation for this was 0.91 and by interpretation, it shows an efficient outcome.

Keywords: Dissolved oxygen, DOBT, reaeration coefficient, Tungabhadra River


How to Cite

Ranjith, S., Anand. V. Shivapur, P. Shiva Keshava Kumar, and Chandrashekarayya. G. Hiremath. 2019. “Assessment of Reaeration Equations for River Tungabhadra, Karnataka, India and Generation of the Refined Equation”. Journal of Geography, Environment and Earth Science International 21 (4):1-9. https://doi.org/10.9734/jgeesi/2019/v21i430130.

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