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📄 damdif.gin

📁 采用有限容积法、非正交结构化网格(H型、O型及C型)求解REYNOLDS时均方程的程序
💻 GIN
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 T T F T T  LSTORE,LCALG,LPRINT,LPLOT,LAXIS 2 NGR 0  IDIR 55 10  NICV,NJCV 5  NLINES(L)  0.  0.  XLS,YLS  30.  0.  XLE,YLE 5 1 3  NSEG, LTYP, LBTYP  0.  0.899999976  DX1,EXP  67.  0.  XLE,YLE 10 1 3  NSEG, LTYP, LBTYP  0.  0.949999988  DX1,EXP  85.  0.  XLE,YLE 6 1 3  NSEG, LTYP, LBTYP  0.  0.9  DX1,EXP  110.  25.  XLE,YLE 20 2 4  NSEG, LTYP, LBTYP  0.  0.  DX1,EXP  92.32233  17.67767  XLM,YLM  180.  90.  FIS,FIE  200.  25.  XLE,YLE 14 1 4  NSEG, LTYP, LBTYP  0.  1.10000002  DX1,EXP 5  NLINES(L)  0.  10.  XLS,YLS  30.  10.  XLE,YLE 5 1 4  NSEG, LTYP, LBTYP  0.  0.899999976  DX1,EXP  60.  15.  XLE,YLE 10 1 4  NSEG, LTYP, LBTYP  0.  0.899999976  DX1,EXP  70.  40.  XLE,YLE 15 1 4  NSEG, LTYP, LBTYP  0.  0.  DX1,EXP  110.  40.  XLE,YLE 11 1 4  NSEG, LTYP, LBTYP  0.  1.1  DX1,EXP  200.  40.  XLE,YLE 14 1 4  NSEG, LTYP, LBTYP  0.  1.03  DX1,EXP 1  NLINES(L)  0.  0.  XLS,YLS  0.  10.  XLE,YLE 10 1 1  NSEG, LTYP, LBTYP  0.  0.  DX1,EXP 1  NLINES(L)  200.  25.  XLS,YLS  200.  40.  XLE,YLE 10 1 2  NSEG, LTYP, LBTYP  0.  0.  DX1,EXP 0.01    SCF

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