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NS-MHD方程精确解
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.................................................................................................................................................................. 10 12, ................................................................................................................................................................ 11 13 .................................................................................................................................................................. 12 14 .................................................................................................................................................................. 12 15 .................................................................................................................................................................. 13 16 .................................................................................................................................. 错误!未定义书签。 17 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.................................................................................................................................. 错误!未定义书签。 International Journal for Numerical Methods in Fluids ................................. 错误!未定义书签。 33 .................................................................................................................................. 错误!未定义书签。 34 .................................................................................................................................. 错误!未定义书签。 35 .................................................................................................................................. 错误!未定义书签。 36 .................................................................................................................................. 错误!未定义书签。 International Journal for Numerical Methods in Fluids ................................. 错误!未定义书签。 International Journal for Numerical Methods in Fluids ................................. 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43 错误!未定义书签。
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A second order accuracy for a full discretized time-dependent Navier– Stokes equations by a two-grid scheme
Hyam Abboud · Vivette Girault · Toni Sayah
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2,
Stability of the Fractional Step Θ-Scheme for the Nonstationary Navier-Stokes Equations Petr Klou?ek and Franz S. Rys
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3,
苏剑,混合边界条件下旋转NS方程的解
4,
An Efficient Method for the Navier-Stokes/Euler Coupled Equations via a Collocation Approximation,Chuanju Xu
5,
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Li Jian numerical implementation of the crank-nicolson adams bashforth scheme for the time dependent navier stokes equations,
u(x,y)=10x^2(x-1)^2y(y-1)(2y-1),v(x,y)=-10x(x-1)(2x-1)y^2(y-1)^2 p(x,y)=10(2x-1)(2y-1) 6,