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Last change
on this file since 1649 was
1632,
checked in by Laurent Fairhead, 12 years ago
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Import initial du répertoire dyn3dmem
Attention! ceci n'est qu'une version préliminaire du code "basse mémoire":
le code contenu dans ce répertoire est basé sur la r1320 et a donc besoin
d'être mis à jour par rapport à la dynamique parallèle d'aujourd'hui.
Ce code est toutefois mis à disposition pour circonvenir à des problèmes
de mémoire que certaines configurations du modèle pourraient rencontrer.
Dans l'état, il compile et tourne sur vargas et au CCRT
Initial import of dyn3dmem
Warning! this is just a preliminary version of the memory light code:
it is based on r1320 of the code and thus needs to be updated before
it can replace the present dyn3dpar code. It is nevertheless put at your
disposal to circumvent some memory problems some LMDZ configurations may
encounter. In its present state, it will compile and run on vargas and CCRT
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File size:
1.6 KB
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| 1 | ! |
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| 2 | ! $Header$ |
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| 3 | ! |
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| 4 | subroutine spline(x,y,n,yp1,ypn,y2) |
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| 5 | |
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| 6 | c |
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| 7 | |
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| 8 | c Routine to set up the interpolating function for a cubic spline |
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| 9 | |
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| 10 | c interpolation (see "Numerical Recipes" for details). |
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| 11 | |
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| 12 | c |
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| 13 | implicit real (a-h,o-z) |
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| 14 | implicit integer (i-n) |
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| 15 | |
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| 16 | parameter(nllm=4096) |
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| 17 | |
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| 18 | dimension x(n),y(n),y2(n),u(nllm) |
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| 19 | |
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| 20 | c |
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| 21 | c write(6,*)(x(i),i=1,n) |
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| 22 | c write(6,*)(y(i),i=1,n) |
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| 23 | |
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| 24 | if(yp1.gt.0.99E30) then |
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| 25 | c the lower boundary condition is set |
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| 26 | y2(1)=0. |
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| 27 | c either to be "natural" |
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| 28 | u(1)=0. |
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| 29 | |
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| 30 | else |
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| 31 | c or else to have a specified first |
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| 32 | y2(1)=-0.5 |
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| 33 | c derivative |
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| 34 | u(1)=(3./(x(2)-x(1)))*((y(2)-y(1))/(x(2)-x(1))-yp1) |
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| 35 | |
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| 36 | end if |
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| 37 | |
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| 38 | do 11 i=2,n-1 |
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| 39 | c decomposition loop of the tridiagonal |
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| 40 | sig=(x(i)-x(i-1))/(x(i+1)-x(i-1)) |
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| 41 | c algorithm. Y2 and U are used |
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| 42 | p=sig*y2(i-1)+2. |
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| 43 | c for temporary storage of the decompo- |
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| 44 | y2(i)=(sig-1.)/p |
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| 45 | c sed factors |
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| 46 | u(i)=(6.*((y(i+1)-y(i))/(x(i+1)-x(i))-(y(i)-y(i-1)) |
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| 47 | |
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| 48 | . /(x(i)-x(i-1)))/(x(i+1)-x(i-1))-sig*u(i-1))/p |
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| 49 | |
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| 50 | 11 continue |
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| 51 | |
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| 52 | if(ypn.gt.0.99E30) then |
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| 53 | c the upper boundary condition is set |
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| 54 | qn=0. |
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| 55 | c either to be "natural" |
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| 56 | un=0. |
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| 57 | |
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| 58 | else |
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| 59 | c or else to have a specified first |
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| 60 | qn=0.5 |
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| 61 | c derivative |
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| 62 | un=(3./(x(n)-x(n-1)))*(ypn-(y(n)-y(n-1))/(x(n)-x(n-1))) |
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| 63 | |
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| 64 | end if |
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| 65 | |
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| 66 | y2(n)=(un-qn*u(n-1))/(qn*y2(n-1)+1.) |
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| 67 | |
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| 68 | do 12 k=n-1,1,-1 |
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| 69 | c this is the backsubstitution loop of |
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| 70 | y2(k)=y2(k)*y2(k+1)+u(k) |
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| 71 | c the tridiagonal algorithm |
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| 72 | 12 continue |
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| 73 | |
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| 74 | c |
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| 75 | |
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| 76 | return |
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| 77 | |
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| 78 | end |
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| 79 | |
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