作者: Pierluigi Amodio , Yuri Blinkov , Vladimir Gerdt , Roberto La Scala
DOI: 10.1007/978-3-319-02297-0_4
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摘要: In the given paper, we confront three finite difference approximations to NavierStokes equations for two-dimensional viscous incomressible fluid flows. Two of these were generated by computer algebra assisted method proposed based on volume method, numerical integration, and elimination. The third approximation was derived standard replacement temporal derivatives with forward differences spatial central differences. We prove that only one is strongly consistent present our tests which show this has a better behavior than other two.