International Uzbekistan-Malaysia Conference on “Computational Models and Technologies (Cmt2020)”: Cmt2020 2021
DOI: 10.1063/5.0057126
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An approximate solution by the Galerkin method of a quasilinear equation with a boundary condition containing the time derivative of the unknown function

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Cited by 2 publications
(1 citation statement)
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“…The use of the finite difference method for modeling two-dimensional unsteady movement of water in open channels is effectively applied if the area of determining of the flow variables has the correct form. The use of a finite-difference method for modeling two-dimensional water movement was used in [2][3][4]. If the domain of definition has an incorrect form, the use of the using a finite-difference method in the construction more complicated of a difference grid and on boundary conditions on boundary conditions.…”
Section: Numerical Solutionmentioning
confidence: 99%
“…The use of the finite difference method for modeling two-dimensional unsteady movement of water in open channels is effectively applied if the area of determining of the flow variables has the correct form. The use of a finite-difference method for modeling two-dimensional water movement was used in [2][3][4]. If the domain of definition has an incorrect form, the use of the using a finite-difference method in the construction more complicated of a difference grid and on boundary conditions on boundary conditions.…”
Section: Numerical Solutionmentioning
confidence: 99%