NUMERICAL METHODS OF BRAILOVSKY AND ALLEN-CHEN FOR SOLVING THE BURGERS EQUATION

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Published Oct 11, 2020
https://doi.org/10.17605/OSF.IO/7U2W5
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Vol. 5 No. CONGRESS (2020): International congress on modern education and integration

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Navruzov Dilshod Primkulovich
I year Ph.D. of the laboratory of "Mechanics of liquid and gas" of the Institute of MISS named after M.T. Urazboeva AN Uz, Tashkent, Uzbekistan
Raximov Dilshodjon Turdiali ugli
I year Ph.D. of the laboratory of "Mechanics of liquid and gas" of the Institute of MISS named after M.T. Urazboeva AN Uz, Tashkent, Uzbekistan.
Fardaev Jonibek Norkuloviya
I year Ph.D. of the laboratory of "Mechanics of liquid and gas" of the Institute of MISS named after M.T. Urazboeva AN Uz, Tashkent, Uzbekistan.

Abstract

It is proposed to use the Burgers equation as a model equation in the development of a technique for the numerical study of the convergence and stability parameters of difference schemes when calculating the dynamics of a viscous medium by the method of grids. Exact solutions of the above equation are presented. To solve the parabolic burgers equation, two-step finite-difference methods are used.

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How to Cite
[1]
Navruzov Dilshod Primkulovich, Raximov Dilshodjon Turdiali ugli, and Fardaev Jonibek Norkuloviya, “NUMERICAL METHODS OF BRAILOVSKY AND ALLEN-CHEN FOR SOLVING THE BURGERS EQUATION”, IEJRD - International Multidisciplinary Journal, vol. 5, no. CONGRESS, p. 3, Oct. 2020.
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