Changes between Version 37 and Version 38 of u/bliu/pnfldiff


Ignore:
Timestamp:
08/17/18 14:59:00 (6 years ago)
Author:
Baowei Liu
Comment:

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  • u/bliu/pnfldiff

    v37 v38  
    9090$-\lambda\Phi n_{e}^{'0}\partial_{i}u_{i}=-\lambda\Phi n_{e}^{'0}\Sigma\frac{u_{\hat{i}+1}-u_{\hat{i}-1}}{2\Delta x}$
    9191
    92 $n_{e}^{0}-\lambda(1-\Phi)\frac{\Delta t}{2\Delta x}\Sigma[n_{e}^{0}(u_{i+1}-u_{i-1})+u_{i}(n_{e}^{i+1}-n_{e}^{i-1})]=\\n_{e}^{'0}+\lambda\Phi\frac{\Delta t}{2\Delta x}\Sigma [n_{e}^{'0}(u_{i+1}-u_{i-1})+u_{i}(n_{e}^{'i+1}-n_{e}^{'i-1})]$
     92$n_{e}^{0}-\lambda(1-\Phi)\frac{\Delta t}{2\Delta x}\Sigma[n_{e}^{0}(u_{i+1}-u_{i-1})+u_{i}(n_{e}^{i+1}-n_{e}^{i-1})]+\partial_{i}J_{i}-r=\\n_{e}^{'0}+\lambda\Phi\frac{\Delta t}{2\Delta x}\Sigma [n_{e}^{'0}(u_{i+1}-u_{i-1})+u_{i}(n_{e}^{'i+1}-n_{e}^{'i-1})]$
    9393
    9494