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• W2893834445 abstract "One of the most challenging PDE forms in fluid dynamics namely Burgers equations is solved numerically in this work. Its transient, nonlinear, and coupling structure are carefully treated. The Hermite type of collocation mesh-free method is applied to the spatial terms and the 4 th -order Runge Kutta is adopted to discretize the governing equations in time. The method is applied in conjunction with the Gaussian radial basis function. The effect of viscous force at high Reynolds number up to 1,300 is investigated using the method. For the purpose of validation, a conventional global collocation scheme (also known as “Kansa” method) is applied parallelly. Solutions obtained are validated against the exact solution and also with some other numerical works available in literature when possible." @default.
• W2893834445 created "2018-10-05" @default.
• W2893834445 creator A5065953076 @default.
• W2893834445 creator A5071433773 @default.
• W2893834445 date "2018-09-27" @default.
• W2893834445 modified "2023-09-25" @default.
• W2893834445 title "Numerical Solution to Coupled Burgers’ Equations by Gaussian-Based Hermite Collocation Scheme" @default.
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• W2893834445 doi "https://doi.org/10.1155/2018/3416860" @default.
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