USE rbmat
USE lapack-eigenvalues
USE gnuplot
! USE rtchecks
USE nsmg3dlin
neig=2
Ntot=neig
Reynolds=2100
nx=64; ny=nx; nz=nx
shift=210

SHARED ARRAY(0..Ntot,nxl(nx)..nxh(nx),0..ny,0..nz) OF VARS field=0,tn
ARRAY(1..Ntot,1..Ntot) OF REAL sigma,invsigma

bc(field(0),tn(0),1)
LOOP FOR count=1 TO 100
  cdresids(field(0),tn(0))
  LOOP FOR i=1 TO Ntot
    field(i)=0
!    DO smooth(field(0),field(i),tn(0),nx); bc(field(i),tn(0),0) FOR 10 TIMES
    mg(field(0),field(i),tn(0),nx)
    tn(i)=0; lincdresids(field(0),field(i),tn(i))
    LOOP FOR j=1 TO i-1
      dd=scp(tn(i),tn(j))
      tn(i)=~-dd∗tn(j)
      field(i)=~-dd∗field(j)
    REPEAT
    nn=abs(tn(i))
    tn(i)=~/nn
    field(i)=~/nn
    cc=scp(tn(0),tn(i))
    tn(0)=~-cc∗tn(i)
    field(0)=~-cc∗field(i)
    perr=abs(tn(0).p); uerr=abs(tn(0).u); verr=abs(tn(0).v); werr=abs(tn(0).w)
    IF has_terminal THEN WRITE count,i,perr,uerr,verr,werr \n ./.
  REPEAT
!(
  DO sigma(i,j)=field(i).u|tn(j).u+field(i).v|tn(j).v+field(i).w|tn(j).w FOR i=1 TO Ntot AND j=1 TO Ntot
  invsigma=INV(sigma)
  WRITE eigenvalues(invsigma)
!)
!  WRITE MAXABS(field(0).w(∗,∗,nz DIV 2 -1)+field(0).w(∗,∗,nz DIV 2))
  !IF count MOD 10 =0 THEN SPLOT field(0).p(LO..HI,∗,nz DIV 2)
!  tn(1..neig)=invsigma∗field(1..neig); tn(1..neig).p=0
REPEAT
!(
DO tn(i,j,h,k,l)=RAND() FOR ALL i,j,h,k,l
LOOP FOR count=1 TO 100
  cdresids(field(0),tn(0))
  delta=0
  mg(field(0),delta,tn(0))
  field(0)=~-delta
  LOOP FOR i=1 TO neig
    LOOP FOR j=1 TO i-1
      dd=tn(i)|tn(j)
      tn(i)=~-dd∗tn(j)
      field(i)=~-dd∗field(j)
    REPEAT
    nn=MOD(tn(i))
    tn(i)=~/nn
    field(i)=~/nn
LOOP FOR 3 TIMES    
    rhs=tn(i)
    lincdresids(field(0),field(i),rhs)
    delta=0
    mg(field(0),delta,rhs)
    field(i)=~-delta
REPEAT
  REPEAT
  DO sigma(i,j)=field(i).u|tn(j).u+field(i).v|tn(j).v+field(i).w|tn(j).w FOR i=1 TO neig AND j=1 TO neig
  invsigma=INV(sigma)
  invsigma=invsigma+shift
!  WRITE invsigma
  WRITE eigenvalues(invsigma)
  WRITE count,MAXABS(tn(0).p),MAXABS(tn(0).u),MAXABS(tn(0).v),MAXABS(tn(0).w)
!  WRITE MAXABS(field(0).w(∗,∗,nz DIV 2 -1)+field(0).w(∗,∗,nz DIV 2))
  !IF count MOD 10 =0 THEN SPLOT field(0).p(LO..HI,∗,nz DIV 2)
  tn(1..neig)=field(1..neig); tn(1..neig).p=0
  field(1..neig)=sigma∗field(1..neig)
REPEAT
!)