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International Journal of Scientific & Technology Research

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IJSTR >> Volume 8 - Issue 9, September 2019 Edition



International Journal of Scientific & Technology Research  
International Journal of Scientific & Technology Research

Website: http://www.ijstr.org

ISSN 2277-8616



Evaluation On Suitability Of Available Reaeration Equations For River Tungabhadra, Karnataka, India And Derivation Of Refined Equation For The Same.

[Full Text]

 

AUTHOR(S)

S.Ranjith, Dr. Anand.V. Shivapur, Dr. P. Shiva Keshava Kumar, Chandrashekarayya.G. Hiremath, Santhosh Dhungana

 

KEYWORDS

Dissolved oxygen, DOBT, Reaeration Coefficient, Tungabhadra River.

 

ABSTRACT

Re-aeration of a stream is very paramount in improving the ability of the stream to self-purify. It’s compulsory to assess the coefficient of re-aeration in order to assess the oxygen dissolved in the stream or river. The coefficient of re-aeration is usually given as a result of many stream quantities like shear stress velocity, flow depth, mean stream velocity, Froude number, flow depth, and bed slope. Previous years have seen the development of several experimental equations. About 13 of the most widely known empirical equations used to predict re-aeration have been checked to assess how applicable they can be in the river system of the Tungabhadra, Karnataka, India at different places. Between March 2017 and February 2018, a wide array of data has been taken from the field from 6 separate locations in the river to assess the coefficient of re-aeration by applying the mass balance method. Different error assessment measures have been used to know how the re-aeration equations would perform. The error assessments are as follows; mean multiplicative error (MME), correlation statistics, normalized mean error (NME), and standard error (SE). It can be deduced from the results that the equation derived for prediction by Jha et al. (Refinement of predictive re-aeration equations for a typical Indian river. Hydrological Process. 2001;15(6):1047-1060) for an average river in India produced well-matching values of correlation coefficient, r, NME, SE, and MME. In addition, an equation for predictive purposes has been refined for the Tungabhadra river with the help of an algorithm that reduces the error assessments; the least-squares algorithm.

 

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