Eth 306w

eth 306w Abstract we show that for the p n-p n-2 spectral element method, in which velocity and pressure are approximated by polynomials of order n and n-2, respectively, numerical instabilities can occur in the spatially discretized navier-stokes equations.

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eth 306w Abstract we show that for the p n-p n-2 spectral element method, in which velocity and pressure are approximated by polynomials of order n and n-2, respectively, numerical instabilities can occur in the spatially discretized navier-stokes equations.

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Eth 306w

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eth 306w Abstract we show that for the p n-p n-2 spectral element method, in which velocity and pressure are approximated by polynomials of order n and n-2, respectively, numerical instabilities can occur in the spatially discretized navier-stokes equations. eth 306w Abstract we show that for the p n-p n-2 spectral element method, in which velocity and pressure are approximated by polynomials of order n and n-2, respectively, numerical instabilities can occur in the spatially discretized navier-stokes equations. eth 306w Abstract we show that for the p n-p n-2 spectral element method, in which velocity and pressure are approximated by polynomials of order n and n-2, respectively, numerical instabilities can occur in the spatially discretized navier-stokes equations.

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