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Changes between Version 1 and Version 2 of fortran

Timestamp:: Oct 17, 2016, 8:47:32 PM (9 years ago)
Author:: Leon Kos
Comment:: Initial set

Legend:

: Unmodified
: Added
: Removed
: Modified

fortran

-                      v1
+                      v2
 = FORTRAN 95 examples =
+== Console1/Console1/Console1.f90 ==
+{{{
+#!fortran
+real x,dx,s
+!open(1,file='y1.dat', status='unknown')
+a=-0.5
+b=0.5
+n=100
+dx=(b-a)/n
+S1=0
+S2=0
+S3=0
+do i=0,n
+       S1=S1+(f(i*dx+a)+f((i+1)*dx+a))/2*dx
+       S2=S2+ f(i*dx+a)*dx
+if(mod(i,2)==0) then
+       S3=S3+dx/3*2*f(i*dx+a)
+   else
+       S3=S3+dx/3*4*f(i*dx+a)
+   end if
+end do
+print *, 'Trap = ', S1 , 'Rec=', S2 , 'Sim=', S3
+pause
+contains
+function f(x)
+f=1/sqrt(1-x**2)
+end function f
+end
+}}}
+== Console10/Console10/Console10.f90 ==
+{{{
+#!fortran
+!  Osc_rk_0.f90
+!
+!  Lab #3
+!  metod Runge-Kuta. Oscillator.
+external fct, out
+real aux(8,4)
+common /a/  dt, k, n, vm, A, om, rl, x, y, r, u(1), u(2), u(3), u(4)
+real :: pr(5)=(/0., 2*3.14159*20., 2*3.14159/50, .0001, .0/)
+integer :: nd = 2
+real :: dt = 2*3.14159265
+real :: t
+real :: c = 3.0e10
+!B0=me*c*om/ez
+B0 = 200.0
+E0 = 5000
+eq = 4.8e-10
+me = 9.1e-28
+om = eq*B0/me*c
+A = 2.0
+vm = A*om
+n = 1
+k = 1
+b = B0/B0
+rl = c/om
+u(1) = vm/vm
+u(2) = vm/vm
+u(3) = x/rl
+u(4) = y/rl
+open (unit=2, file = '1_rk.dat', status='unknown')
+write(*,*) 'x=', u(3), 'vx=', u(1), 'y=', u(4), 'vy=', u(2)
+call rkgs(pr, u, du, nd, ih, fct, out, aux)
+write(2,*) 'ih=', ih
+end
+subroutine fct (t, u, du)
+real u(3), du(3), u(4), du(4)
+common /a/ dt, k, n, vm, A, om, rl, x, y, r,  u(1), u(2), u(3), u(4)
+du(1) = -u(3)
+du(2) = u(4)
+du(3) = u(1)
+du(4) = u(2)
+return
+end
+subroutine  out (t, u, du, ih, nd, pr)
+common /a/ dt, k, n, om, vm, A, rl, x, y, r,  u(1), u(2), u(3), u(4)
+if (t.ge.k*(dt/20.)) then
+ write (4,1) t, u(1), u(2), u(3), u(4)
+  k = k + 1
+   else
+    end if
+format (f8.3, f8.3, f8.3)
+return
+end
+      SUBROUTINE RKGS(PRMT,Y,DERY,NDIM,IHLF,FCT,OUTP,AUX)
+!
+!
+      DIMENSION Y(2),DERY(2),AUX(8,2),A(4),B(4),C(4),PRMT(5)
+      DO 1 I=1,NDIM
+AUX(8,I)=.06666667*DERY(I)
+      X=PRMT(1)
+      XEND=PRMT(2)
+      H=PRMT(3)
+      PRMT(5)=0.
+      CALL FCT(X,Y,DERY)
+!
+!     ERROR TEST
+      IF(H*(XEND-X))38,37,2
+!
+!     PREPARATIONS FOR RUNGE-KUTTA METHOD
+A(1)=.5
+      A(2)=.2928932
+      A(3)=1.707107
+      A(4)=.1666667
+      B(1)=2.
+      B(2)=1.
+      B(3)=1.
+      B(4)=2.
+      C(1)=.5
+      C(2)=.2928932
+      C(3)=1.707107
+      C(4)=.5
+!
+!     PREPARATIONS OF FIRST RUNGE-KUTTA STEP
+      DO 3 I=1,NDIM
+      AUX(1,I)=Y(I)
+      AUX(2,I)=DERY(I)
+      AUX(3,I)=0.
+AUX(6,I)=0.
+      IREC=0
+      H=H+H
+      IHLF=-1
+      ISTEP=0
+      IEND=0
+!
+!
+!     START OF A RUNGE-KUTTA STEP
+IF((X+H-XEND)*H)7,6,5
+H=XEND-X
+IEND=1
+!
+!     RECORDING OF INITIAL VALUES OF THIS STEP
+CALL OUTP(X,Y,DERY,IREC,NDIM,PRMT)
+      IF(PRMT(5))40,8,40
+ITEST=0
+ISTEP=ISTEP+1
+!     START OF INNERMOST RUNGE-KUTTA LOOP
+      J=1
+AJ=A(J)
+      BJ=B(J)
+      CJ=C(J)
+      DO 11 I=1,NDIM
+      R1=H*DERY(I)
+      R2=AJ*(R1-BJ*AUX(6,I))
+      Y(I)=Y(I)+R2
+      R2=R2+R2+R2
+AUX(6,I)=AUX(6,I)+R2-CJ*R1
+      IF(J-4)12,15,15
+J=J+1
+      IF(J-3)13,14,13
+X=X+.5*H
+CALL FCT(X,Y,DERY)
+      GOTO 10
+!     END OF INNERMOST RUNGE-KUTTA LOOP
+!     TEST OF ACCURACY
+IF(ITEST)16,16,20
+!
+!     IN CASE ITEST=0 THERE IS NO POSSIBILITY FOR TESTING OF ACCURACY
+DO 17 I=1,NDIM
+AUX(4,I)=Y(I)
+      ITEST=1
+      ISTEP=ISTEP+ISTEP-2
+IHLF=IHLF+1
+      X=X-H
+      H=.5*H
+      DO 19 I=1,NDIM
+      Y(I)=AUX(1,I)
+      DERY(I)=AUX(2,I)
+AUX(6,I)=AUX(3,I)
+      GOTO 9
+!
+!     IN CASE ITEST=1 TESTING OF ACCURACY IS POSSIBLE
+IMOD=ISTEP/2
+      IF(ISTEP-IMOD-IMOD)21,23,21
+CALL FCT(X,Y,DERY)
+      DO 22 I=1,NDIM
+      AUX(5,I)=Y(I)
+AUX(7,I)=DERY(I)
+      GOTO 9
+!
+!     COMPUTATION OF TEST VALUE DELT
+DELT=0.
+      DO 24 I=1,NDIM
+DELT=DELT+AUX(8,I)*ABS(AUX(4,I)-Y(I))
+      IF(DELT-PRMT(4))28,28,25
+!
+!     ERROR IS TOO GREAT
+IF(IHLF-10)26,36,36
+DO 27 I=1,NDIM
+AUX(4,I)=AUX(5,I)
+      ISTEP=ISTEP+ISTEP-4
+      X=X-H
+      IEND=0
+      GOTO 18
+!
+!     RESULT VALUES ARE GOOD
+CALL FCT(X,Y,DERY)
+      DO 29 I=1,NDIM
+      AUX(1,I)=Y(I)
+      AUX(2,I)=DERY(I)
+      AUX(3,I)=AUX(6,I)
+      Y(I)=AUX(5,I)
+DERY(I)=AUX(7,I)
+      CALL OUTP(X-H,Y,DERY,IHLF,NDIM,PRMT)
+      IF(PRMT(5))40,30,40
+DO 31 I=1,NDIM
+      Y(I)=AUX(1,I)
+DERY(I)=AUX(2,I)
+      IREC=IHLF
+      IF(IEND)32,32,39
+!
+!     INCREMENT GETS DOUBLED
+IHLF=IHLF-1
+      ISTEP=ISTEP/2
+      H=H+H
+      IF(IHLF)4,33,33
+IMOD=ISTEP/2
+      IF(ISTEP-IMOD-IMOD)4,34,4
+IF(DELT-.02*PRMT(4))35,35,4
+IHLF=IHLF-1
+      ISTEP=ISTEP/2
+      H=H+H
+      GOTO 4
+!
+!     RETURNS TO CALLING PROGRAM
+IHLF=11
+      CALL FCT(X,Y,DERY)
+      GOTO 39
+IHLF=12
+      GOTO 39
+IHLF=13
+CALL OUTP(X,Y,DERY,IHLF,NDIM,PRMT)
+RETURN
+      END
+}}}
+== Console11/Console11/Console11.f90 ==
+{{{
+#!fortran
+!  Console11.f90
+!
+!  FUNCTIONS:
+!  Console11 - Entry point of console application.
+!
+!****************************************************************************
+!
+!  PROGRAM: Console11
+!
+!  PURPOSE:  Entry point for the console application.
+!
+!****************************************************************************
+    program Console11
+    implicit none
+    ! Variables
+    ! Body of Console11
+    print *, 'Hello World'
+    end program Console11
+}}}
+== Console12/Console12/Console12.f90 ==
+{{{
+#!fortran
+!  Console12.f90
+!
+!  FUNCTIONS:
+!  Console12 - Entry point of console application.
+!
+!****************************************************************************
+!
+!  PROGRAM: Console12
+!
+!  PURPOSE:  Entry point for the console application.
+!
+!****************************************************************************
+    program Console12
+    implicit none
+    ! Variables
+    ! Body of Console12
+    print *, 'Hello World'
+    end program Console12
+}}}
+== Console13/Console13/Console13.f90 ==
+{{{
+#!fortran
+integer :: n=1000
+real(8) :: dt, t, vm, b, rl, om, x, y, vx, vy, B0
+real(8) :: eq=-4.8e-10, me=9.1e-28, c = 3.0e10
+!B0=me*c*om/ez
+B0 = 200.0
+!E0 = 5000
+!A = 1e-30
+x=1.0
+y=1.0
+vx=1000.0
+vy=1000.0
+a=100
+!b = B0/B0
+!om = eq*B0/me*c
+!vm = A*om
+!print *, vm
+!rl = c/om
+!vx = vm/vm
+!vy = vm/vm
+!x = x/rl
+!y = y/rl
+!print *, rl
+t = 1.0e-8
+dt = t/float(n)
+open (1,file='1',status='unknown')
+do i=1,n
+     vx = vx+(B0*eq)/(c*me)*vy*dt
+     vy = vy-(B0*eq)/(c*me)*vx*dt
+     x = x+vx*dt
+     y = y+vy*dt
+   write(1,*) x, vx
+end do
+pause
+end program
+}}}
+== Console15/Console15/Console15.f90 ==
+{{{
+#!fortran
+x = (/1,5/)
+print *, x
+end
+}}}
+== Console16/Console16/Console16.f90 ==
+{{{
+#!fortran
+integer :: n=1000
+real(8) :: dt, t, vm, om, x, y, vx, vy, B0,b
+real(8) :: eq=4.8e-10, me=9.1e-28, c = 3.0e10, R=1.0
+x = 1.0
+y = 1.0
+a = 0.5
+vx = 1.0e09
+vy = 1.0e09
+E0=0.0
+B0 = 200.0
+b=(2*3.14*6)/(1.0e09)
+!B0 = 1e-25
+!E0 = 5000
+!A = 1e-30
+!b = B0/B0
+!om = eq*B0/me*c
+!vm = A*om
+!print *, vm
+!rl = c/om
+!vx = vm/vm
+!vy = vm/vm
+!x = x/rl
+!y = y/rl
+!print *, rl
+t = 1.00e-08
+dt = t/float(n)
+open (1,file='1',status='unknown')
+do i=1,n
+   Bz = B0*(1+a*y)
+   !Bz = B0
+   x = x + vx*dt
+   y = y + vy*dt
+   !vx = vx + (vy*eq*Bz)/(c*me)*dt
+   !vy = vy - (vx*eq*Bz)/(c*me)*dt
+   if(i*dt.gt.b) then
+E0 = 5.0
+end if
+  vx = vx +(eq*E0)/(me)*dt+(vy*eq*Bz)/(c*me)*dt
+   vy = vy + (eq*E0)/(me)*dt-(vx*eq*Bz)/(c*me)*dt
+  ! x = x + vx*dt
+   !y = y + vy*dt
+   !print *, vx, vy
+          write (1,*) x, y
+    end do
+ pause
+end program
+}}}
+== Console17/Console17/Console17.f90 ==
+{{{
+#!fortran
+integer :: N = 1500
+real(8) :: x = 2.5, y = 0.5, B0 = 500.0, We = 4.0054e-08, b = 2.0, pi = 3.14159, m = 9.1e-28, e = -4.8e-10, c = 2.99e10
+real(8) vx, vy, v, dt, t
+v = sqrt(2*We/m)
+vx = sin(pi/4.0)*v
+vy = cos(pi/4.0)*v
+t = 5e-9
+dt=t/float(N)
+!Norma
+!tau = t*10e8
+!me = m*1e28
+!qe = e*1e10
+!vl = c*1e-10
+!ve = v/c
+!vx = sin(pi/4.0)*v
+!vy = cos(pi/4.0)*v
+!dt = tau/float(N)
+open (1,file='mov',status='replace')
+do i=1,N
+   Bz = B0*(1-b**2*(x**2+y**2))
+   x = x + vx*dt
+   y = y + vy*dt
+   vx = vx + vy/m*Bz*e/c*dt
+   vy = vy - vx/m*Bz*e/c*dt
+   print *, x, y
+   pause
+   write(1,*) y, x
+end do
+end program
+}}}
+== Console18/Console18/Console18.f90 ==
+{{{
+#!fortran
+!  Osc_rk_0.f90
+!
+!  Lab #3
+!  metod Runge-Kuta. Oscillator.
+external fct, out
+real aux(8,2)
+common /a/ b, lam, f0, dt, k, n
+real :: pr(5)=(/0., 2*3.14159*20., 2*3.14159/50, .0001, .0/)
+real :: u(2) = (/0., 0.5/)
+real :: du(2) = (/0.5, 0.5/)
+real :: b=0.003
+integer :: nd = 2
+real :: dt = 2*3.14159265
+! real :: lam = 0.1
+real :: f0 = 0.00
+n = 1
+k = 1
+open (unit=2, file = 'osc_rk.dat', status='new')
+write(*,*) 'x=', u(1), 'v=', u(2)
+pause
+call rkgs(pr, u, du, nd, ih, fct, out, aux)
+write(2,*) 'ih=', ih
+stop
+end
+subroutine fct (t, u, du)
+real u(2), du(2), lam
+common /a/ b, lam, f0, dt, k, n
+du(1) = -u(2)-2.*b*u(1)
+du(2) = u(1)
+return
+end
+subroutine  out (t, u, du, ih, nd, pr)
+real u(2), du(2), pr(5), lam
+common /a/ b, lam, f0, dt, k, n
+if (t.ge.k*(dt/20.)) then
+ write (2,1) t,u(1),u(2)  !
+  k = k + 1
+   else
+    end if
+format (f8.3, f8.3, f8.3)
+return
+end
+      SUBROUTINE RKGS(PRMT,Y,DERY,NDIM,IHLF,FCT,OUTP,AUX)
+!
+!
+      DIMENSION Y(2),DERY(2),AUX(8,2),A(4),B(4),C(4),PRMT(5)
+      DO 1 I=1,NDIM
+AUX(8,I)=.06666667*DERY(I)
+      X=PRMT(1)
+      XEND=PRMT(2)
+      H=PRMT(3)
+      PRMT(5)=0.
+      CALL FCT(X,Y,DERY)
+!
+!     ERROR TEST
+      IF(H*(XEND-X))38,37,2
+!
+!     PREPARATIONS FOR RUNGE-KUTTA METHOD
+A(1)=.5
+      A(2)=.2928932
+      A(3)=1.707107
+      A(4)=.1666667
+      B(1)=2.
+      B(2)=1.
+      B(3)=1.
+      B(4)=2.
+      C(1)=.5
+      C(2)=.2928932
+      C(3)=1.707107
+      C(4)=.5
+!
+!     PREPARATIONS OF FIRST RUNGE-KUTTA STEP
+      DO 3 I=1,NDIM
+      AUX(1,I)=Y(I)
+      AUX(2,I)=DERY(I)
+      AUX(3,I)=0.
+AUX(6,I)=0.
+      IREC=0
+      H=H+H
+      IHLF=-1
+      ISTEP=0
+      IEND=0
+!
+!
+!     START OF A RUNGE-KUTTA STEP
+IF((X+H-XEND)*H)7,6,5
+H=XEND-X
+IEND=1
+!
+!     RECORDING OF INITIAL VALUES OF THIS STEP
+CALL OUTP(X,Y,DERY,IREC,NDIM,PRMT)
+      IF(PRMT(5))40,8,40
+ITEST=0
+ISTEP=ISTEP+1
+!     START OF INNERMOST RUNGE-KUTTA LOOP
+      J=1
+AJ=A(J)
+      BJ=B(J)
+      CJ=C(J)
+      DO 11 I=1,NDIM
+      R1=H*DERY(I)
+      R2=AJ*(R1-BJ*AUX(6,I))
+      Y(I)=Y(I)+R2
+      R2=R2+R2+R2
+AUX(6,I)=AUX(6,I)+R2-CJ*R1
+      IF(J-4)12,15,15
+J=J+1
+      IF(J-3)13,14,13
+X=X+.5*H
+CALL FCT(X,Y,DERY)
+      GOTO 10
+!     END OF INNERMOST RUNGE-KUTTA LOOP
+!     TEST OF ACCURACY
+IF(ITEST)16,16,20
+!
+!     IN CASE ITEST=0 THERE IS NO POSSIBILITY FOR TESTING OF ACCURACY
+DO 17 I=1,NDIM
+AUX(4,I)=Y(I)
+      ITEST=1
+      ISTEP=ISTEP+ISTEP-2
+IHLF=IHLF+1
+      X=X-H
+      H=.5*H
+      DO 19 I=1,NDIM
+      Y(I)=AUX(1,I)
+      DERY(I)=AUX(2,I)
+AUX(6,I)=AUX(3,I)
+      GOTO 9
+!
+!     IN CASE ITEST=1 TESTING OF ACCURACY IS POSSIBLE
+IMOD=ISTEP/2
+      IF(ISTEP-IMOD-IMOD)21,23,21
+CALL FCT(X,Y,DERY)
+      DO 22 I=1,NDIM
+      AUX(5,I)=Y(I)
+AUX(7,I)=DERY(I)
+      GOTO 9
+!
+!     COMPUTATION OF TEST VALUE DELT
+DELT=0.
+      DO 24 I=1,NDIM
+DELT=DELT+AUX(8,I)*ABS(AUX(4,I)-Y(I))
+      IF(DELT-PRMT(4))28,28,25
+!
+!     ERROR IS TOO GREAT
+IF(IHLF-10)26,36,36
+DO 27 I=1,NDIM
+AUX(4,I)=AUX(5,I)
+      ISTEP=ISTEP+ISTEP-4
+      X=X-H
+      IEND=0
+      GOTO 18
+!
+!     RESULT VALUES ARE GOOD
+CALL FCT(X,Y,DERY)
+      DO 29 I=1,NDIM
+      AUX(1,I)=Y(I)
+      AUX(2,I)=DERY(I)
+      AUX(3,I)=AUX(6,I)
+      Y(I)=AUX(5,I)
+DERY(I)=AUX(7,I)
+      CALL OUTP(X-H,Y,DERY,IHLF,NDIM,PRMT)
+      IF(PRMT(5))40,30,40
+DO 31 I=1,NDIM
+      Y(I)=AUX(1,I)
+DERY(I)=AUX(2,I)
+      IREC=IHLF
+      IF(IEND)32,32,39
+!
+!     INCREMENT GETS DOUBLED
+IHLF=IHLF-1
+      ISTEP=ISTEP/2
+      H=H+H
+      IF(IHLF)4,33,33
+IMOD=ISTEP/2
+      IF(ISTEP-IMOD-IMOD)4,34,4
+IF(DELT-.02*PRMT(4))35,35,4
+IHLF=IHLF-1
+      ISTEP=ISTEP/2
+      H=H+H
+      GOTO 4
+!
+!     RETURNS TO CALLING PROGRAM
+IHLF=11
+      CALL FCT(X,Y,DERY)
+      GOTO 39
+IHLF=12
+      GOTO 39
+IHLF=13
+CALL OUTP(X,Y,DERY,IHLF,NDIM,PRMT)
+RETURN
+      END
+}}}
+== Console19/Console19/Console19.f90 ==
+{{{
+#!fortran
+!  Osc_rk_0.f90
+!
+!  Lab #3
+!  metod Runge-Kuta. Oscillator.
+external fct, out
+real aux(8,2)
+common /a/ b, lam, f0, dt, k, n, c
+real :: pr(5)=(/0., 2*3.14159*100., 2*3.14159/50, .0001, .0/)
+real :: u(2) = (/0., 0.5/)
+real :: du(2) = (/0.5, 0.5/)
+real :: b=0.003
+integer :: nd = 2
+real::  c = 2.0
+real :: dt = 2*3.14159265
+! real :: lam = 0.1
+real :: f0 = 0.00
+n = 1
+k = 1
+open (unit=2, file = 'osc_rk.dat', status='new')
+write(*,*) 'x=', u(1), 'v=', u(2)
+pause
+call rkgs(pr, u, du, nd, ih, fct, out, aux)
+write(2,*) 'ih=', ih
+stop
+end
+subroutine fct (t, u, du)
+real u(2), du(2), lam
+common /a/ b, lam, f0, dt, k, n, c
+du(1) = c*cos(0.5*t)-u(2)-2.*b*u(1)
+du(2) = u(1)
+return
+end
+subroutine  out (t, u, du, ih, nd, pr)
+real u(2), du(2), pr(5), lam
+common /a/ b, lam, f0, dt, k, n, c
+if (t.ge.k*(dt/20.)) then
+ write (2,1) t,u(1),u(2)  !
+  k = k + 1
+   else
+    end if
+format (f8.3, f8.3, f8.3)
+return
+end
+      SUBROUTINE RKGS(PRMT,Y,DERY,NDIM,IHLF,FCT,OUTP,AUX)
+!
+!
+      DIMENSION Y(2),DERY(2),AUX(8,2),A(4),B(4),C(4),PRMT(5)
+      DO 1 I=1,NDIM
+AUX(8,I)=.06666667*DERY(I)
+      X=PRMT(1)
+      XEND=PRMT(2)
+      H=PRMT(3)
+      PRMT(5)=0.
+      CALL FCT(X,Y,DERY)
+!
+!     ERROR TEST
+      IF(H*(XEND-X))38,37,2
+!
+!     PREPARATIONS FOR RUNGE-KUTTA METHOD
+A(1)=.5
+      A(2)=.2928932
+      A(3)=1.707107
+      A(4)=.1666667
+      B(1)=2.
+      B(2)=1.
+      B(3)=1.
+      B(4)=2.
+      C(1)=.5
+      C(2)=.2928932
+      C(3)=1.707107
+      C(4)=.5
+!
+!     PREPARATIONS OF FIRST RUNGE-KUTTA STEP
+      DO 3 I=1,NDIM
+      AUX(1,I)=Y(I)
+      AUX(2,I)=DERY(I)
+      AUX(3,I)=0.
+AUX(6,I)=0.
+      IREC=0
+      H=H+H
+      IHLF=-1
+      ISTEP=0
+      IEND=0
+!
+!
+!     START OF A RUNGE-KUTTA STEP
+IF((X+H-XEND)*H)7,6,5
+H=XEND-X
+IEND=1
+!
+!     RECORDING OF INITIAL VALUES OF THIS STEP
+CALL OUTP(X,Y,DERY,IREC,NDIM,PRMT)
+      IF(PRMT(5))40,8,40
+ITEST=0
+ISTEP=ISTEP+1
+!     START OF INNERMOST RUNGE-KUTTA LOOP
+      J=1
+AJ=A(J)
+      BJ=B(J)
+      CJ=C(J)
+      DO 11 I=1,NDIM
+      R1=H*DERY(I)
+      R2=AJ*(R1-BJ*AUX(6,I))
+      Y(I)=Y(I)+R2
+      R2=R2+R2+R2
+AUX(6,I)=AUX(6,I)+R2-CJ*R1
+      IF(J-4)12,15,15
+J=J+1
+      IF(J-3)13,14,13
+X=X+.5*H
+CALL FCT(X,Y,DERY)
+      GOTO 10
+!     END OF INNERMOST RUNGE-KUTTA LOOP
+!     TEST OF ACCURACY
+IF(ITEST)16,16,20
+!
+!     IN CASE ITEST=0 THERE IS NO POSSIBILITY FOR TESTING OF ACCURACY
+DO 17 I=1,NDIM
+AUX(4,I)=Y(I)
+      ITEST=1
+      ISTEP=ISTEP+ISTEP-2
+IHLF=IHLF+1
+      X=X-H
+      H=.5*H
+      DO 19 I=1,NDIM
+      Y(I)=AUX(1,I)
+      DERY(I)=AUX(2,I)
+AUX(6,I)=AUX(3,I)
+      GOTO 9
+!
+!     IN CASE ITEST=1 TESTING OF ACCURACY IS POSSIBLE
+IMOD=ISTEP/2
+      IF(ISTEP-IMOD-IMOD)21,23,21
+CALL FCT(X,Y,DERY)
+      DO 22 I=1,NDIM
+      AUX(5,I)=Y(I)
+AUX(7,I)=DERY(I)
+      GOTO 9
+!
+!     COMPUTATION OF TEST VALUE DELT
+DELT=0.
+      DO 24 I=1,NDIM
+DELT=DELT+AUX(8,I)*ABS(AUX(4,I)-Y(I))
+      IF(DELT-PRMT(4))28,28,25
+!
+!     ERROR IS TOO GREAT
+IF(IHLF-10)26,36,36
+DO 27 I=1,NDIM
+AUX(4,I)=AUX(5,I)
+      ISTEP=ISTEP+ISTEP-4
+      X=X-H
+      IEND=0
+      GOTO 18
+!
+!     RESULT VALUES ARE GOOD
+CALL FCT(X,Y,DERY)
+      DO 29 I=1,NDIM
+      AUX(1,I)=Y(I)
+      AUX(2,I)=DERY(I)
+      AUX(3,I)=AUX(6,I)
+      Y(I)=AUX(5,I)
+DERY(I)=AUX(7,I)
+      CALL OUTP(X-H,Y,DERY,IHLF,NDIM,PRMT)
+      IF(PRMT(5))40,30,40
+DO 31 I=1,NDIM
+      Y(I)=AUX(1,I)
+DERY(I)=AUX(2,I)
+      IREC=IHLF
+      IF(IEND)32,32,39
+!
+!     INCREMENT GETS DOUBLED
+IHLF=IHLF-1
+      ISTEP=ISTEP/2
+      H=H+H
+      IF(IHLF)4,33,33
+IMOD=ISTEP/2
+      IF(ISTEP-IMOD-IMOD)4,34,4
+IF(DELT-.02*PRMT(4))35,35,4
+IHLF=IHLF-1
+      ISTEP=ISTEP/2
+      H=H+H
+      GOTO 4
+!
+!     RETURNS TO CALLING PROGRAM
+IHLF=11
+      CALL FCT(X,Y,DERY)
+      GOTO 39
+IHLF=12
+      GOTO 39
+IHLF=13
+CALL OUTP(X,Y,DERY,IHLF,NDIM,PRMT)
+RETURN
+      END
+}}}
+== Console2/Console2/Console2.f90 ==
+{{{
+#!fortran
+real x,dx,s
+!open(1,file='y1.dat', status='unknown')
+a=0
+b=1.57
+n=100
+dx=(b-a)/n
+S=0
+do i=0,n
+    if(mod(i,2)==0) then
+       S=S+dx/3*2*f(i*dx+a)
+   else
+       S=S+dx/3*4*f(i*dx+a)
+   end if
+end do
+print *, 'Sim = ', S
+pause
+contains
+function f(x)
+f=sin(x)*sin(2*x)*sin(3*x)
+end function f
+end
+}}}
+== Console20/Console20/Console20.f90 ==
+{{{
+#!fortran
+!  Console20.f90
+!
+!  FUNCTIONS:
+!  Console20 - Entry point of console application.
+!
+!****************************************************************************
+!
+!  PROGRAM: Console20
+!
+!  PURPOSE:  Entry point for the console application.
+!
+!****************************************************************************
+    program Console20
+    implicit none
+    ! Variables
+    ! Body of Console20
+    print *, 'Hello World'
+    end program Console20
+}}}
+== Console21/Console21/Console21.f90 ==
+{{{
+#!fortran
+integer :: n=1000
+real(8) :: dt, t, vm, om, x, y, vx, vy, B0,b
+real(8) :: eq=4.8e-10, me=9.1e-28, c = 3.0e10, R=1.0
+x = 1.0
+y = 1.0
+a = 0.5
+vx = 1.0e09
+vy = 1.0e09
+E0 = 0.0
+B0 = 200.0
+b = (2*3.14)/(1.0e09)
+t = 1.00e-08
+dt = t/float(n)
+open (1,file='1',status='unknown')
+do i=1,n
+   Bz = B0*(1+a*y)
+   !Bz = B0
+   x = x + vx*dt
+   y = y + vy*dt
+   vx = vx + (vy*eq*Bz)/(c*me)*dt
+   vy = vy - (vx*eq*Bz)/(c*me)*dt
+   if(i*dt.gt.b) then
+E0 =  3.0
+   end if
+  vx = vx + (vy*eq*Bz)/(c*me)*dt
+  vy = vy + (eq*E0)/(me)*dt  - (vx*eq*Bz)/(c*me)*dt
+  x = x - vx*dt
+  y = y + vy*dt
+   !print *, vx, vy
+          write (1,*) x, y
+    end do
+ pause
+end program
+}}}
+== Console22/Console22/Console22.f90 ==
+{{{
+#!fortran
+integer :: n=1000
+real(8) :: dt, t, x, y, vx, vy, v, E, W
+real(8) ::  mp = 1.67e-24, q = 4.8e-10
+x = 1.0
+y = 1.0
+d = 1.0
+a = 30
+W0 = 1000
+v = sqrt(2*W0/mp)
+t = 1.00e-05
+dt = t/float(n)
+open (1,file='1',status='unknown')
+do i=1,n
+  vx = v*sin(a)
+  vy = v*cos(a)
+  x = x + vx*dt
+   y = y + vy*dt
+  E = (4*3.14*mp*y)/d
+  W = (E*q)/ x
+   !print *, vx, vy
+          write (1,*) W, t
+    end do
+ pause
+end program
+}}}
+== Console24/Console24/Console24.f90 ==
+{{{
+#!fortran
+!  Lab #1
+!  metod Runge-Kuta. Rezonans i avtorezonans.
+external fct, out
+real aux(8,2)
+common /a/  dt, k, n, g0, om, B0, B, a
+real :: pr(5)=(/0., 2*3.14159*100., 2*3.14159/50, .0001, .0/)
+real :: u(2) = (/0., 0.5/)
+real :: du(2) = (/0.5, 0.5/)
+integer :: nd = 2
+real :: dt = 2*3.14159265
+real :: t, m0, B, B0, a
+real :: f0 = 0.00
+f = 2.45e09
+pi = 3.14159265
+ez = 4.8e-10
+m0 = 9.1e-28
+c = 3.0e10
+om = 2*pi*f
+E = 2.
+w = 1000.
+a = 0.09
+g0 = ez*E/(m0*c*om)
+B0 = m0*c*om/ez
+B = B0*(1+a*t)
+b = B/B0
+u(1) = pi
+u(2) = w/511000.+1
+write (*,*) g0
+pause
+n = 1
+k = 1
+open (unit=2, file = 'rez_avtorez.dat', status='unknown')
+call rkgs(pr, u, du, nd, ih, fct, out, aux)
+write(2,*) 'ih=' ,ih
+end
+subroutine fct (t, u, du)
+real u(2), du(2), lam
+common /a/ dt, k, n, g0, om, B, B0, a
+du(1) = (a*t+1-u(2))/u(2)+g0*sqrt(1./(u(2)**2-1))*sin(u(1))
+du(2) = -g0*sqrt(1.-1./u(2)**2)*cos(u(1))
+!write (*,*)  du(1), du(2)
+!pause
+return
+end
+subroutine  out (t, u, du, ih, nd, pr)
+real u(2), du(2), pr(5), lam
+common /a/ dt, k, n, g0, om, B, B0, a
+if (t.ge.k*(dt/2.)) then
+ write (2,1) t,u(1),(u(2)-1)*511.
+  k = k + 1
+   else
+    end if
+format (3e10.3)
+return
+end
+      SUBROUTINE RKGS(PRMT,Y,DERY,NDIM,IHLF,FCT,OUTP,AUX)
+!
+!
+      DIMENSION Y(2),DERY(2),AUX(8,2),A(4),B(4),C(4),PRMT(5)
+      DO 1 I=1,NDIM
+AUX(8,I)=.06666667*DERY(I)
+      X=PRMT(1)
+      XEND=PRMT(2)
+      H=PRMT(3)
+      PRMT(5)=0.
+      CALL FCT(X,Y,DERY)
+!
+!     ERROR TEST
+      IF(H*(XEND-X))38,37,2
+!
+!     PREPARATIONS FOR RUNGE-KUTTA METHOD
+A(1)=.5
+      A(2)=.2928932
+      A(3)=1.707107
+      A(4)=.1666667
+      B(1)=2.
+      B(2)=1.
+      B(3)=1.
+      B(4)=2.
+      C(1)=.5
+      C(2)=.2928932
+      C(3)=1.707107
+      C(4)=.5
+!
+!     PREPARATIONS OF FIRST RUNGE-KUTTA STEP
+      DO 3 I=1,NDIM
+      AUX(1,I)=Y(I)
+      AUX(2,I)=DERY(I)
+      AUX(3,I)=0.
+AUX(6,I)=0.
+      IREC=0
+      H=H+H
+      IHLF=-1
+      ISTEP=0
+      IEND=0
+!
+!
+!     START OF A RUNGE-KUTTA STEP
+IF((X+H-XEND)*H)7,6,5
+H=XEND-X
+IEND=1
+!
+!     RECORDING OF INITIAL VALUES OF THIS STEP
+CALL OUTP(X,Y,DERY,IREC,NDIM,PRMT)
+      IF(PRMT(5))40,8,40
+ITEST=0
+ISTEP=ISTEP+1
+!     START OF INNERMOST RUNGE-KUTTA LOOP
+      J=1
+AJ=A(J)
+      BJ=B(J)
+      CJ=C(J)
+      DO 11 I=1,NDIM
+      R1=H*DERY(I)
+      R2=AJ*(R1-BJ*AUX(6,I))
+      Y(I)=Y(I)+R2
+      R2=R2+R2+R2
+AUX(6,I)=AUX(6,I)+R2-CJ*R1
+      IF(J-4)12,15,15
+J=J+1
+      IF(J-3)13,14,13
+X=X+.5*H
+CALL FCT(X,Y,DERY)
+      GOTO 10
+!     END OF INNERMOST RUNGE-KUTTA LOOP
+!     TEST OF ACCURACY
+IF(ITEST)16,16,20
+!
+!     IN CASE ITEST=0 THERE IS NO POSSIBILITY FOR TESTING OF ACCURACY
+DO 17 I=1,NDIM
+AUX(4,I)=Y(I)
+      ITEST=1
+      ISTEP=ISTEP+ISTEP-2
+IHLF=IHLF+1
+      X=X-H
+      H=.5*H
+      DO 19 I=1,NDIM
+      Y(I)=AUX(1,I)
+      DERY(I)=AUX(2,I)
+AUX(6,I)=AUX(3,I)
+      GOTO 9
+!
+!     IN CASE ITEST=1 TESTING OF ACCURACY IS POSSIBLE
+IMOD=ISTEP/2
+      IF(ISTEP-IMOD-IMOD)21,23,21
+CALL FCT(X,Y,DERY)
+      DO 22 I=1,NDIM
+      AUX(5,I)=Y(I)
+AUX(7,I)=DERY(I)
+      GOTO 9
+!
+!     COMPUTATION OF TEST VALUE DELT
+DELT=0.
+      DO 24 I=1,NDIM
+DELT=DELT+AUX(8,I)*ABS(AUX(4,I)-Y(I))
+      IF(DELT-PRMT(4))28,28,25
+!
+!     ERROR IS TOO GREAT
+IF(IHLF-10)26,36,36
+DO 27 I=1,NDIM
+AUX(4,I)=AUX(5,I)
+      ISTEP=ISTEP+ISTEP-4
+      X=X-H
+      IEND=0
+      GOTO 18
+!
+!     RESULT VALUES ARE GOOD
+CALL FCT(X,Y,DERY)
+      DO 29 I=1,NDIM
+      AUX(1,I)=Y(I)
+      AUX(2,I)=DERY(I)
+      AUX(3,I)=AUX(6,I)
+      Y(I)=AUX(5,I)
+DERY(I)=AUX(7,I)
+      CALL OUTP(X-H,Y,DERY,IHLF,NDIM,PRMT)
+      IF(PRMT(5))40,30,40
+DO 31 I=1,NDIM
+      Y(I)=AUX(1,I)
+DERY(I)=AUX(2,I)
+      IREC=IHLF
+      IF(IEND)32,32,39
+!
+!     INCREMENT GETS DOUBLED
+IHLF=IHLF-1
+      ISTEP=ISTEP/2
+      H=H+H
+      IF(IHLF)4,33,33
+IMOD=ISTEP/2
+      IF(ISTEP-IMOD-IMOD)4,34,4
+IF(DELT-.02*PRMT(4))35,35,4
+IHLF=IHLF-1
+      ISTEP=ISTEP/2
+      H=H+H
+      GOTO 4
+!
+!     RETURNS TO CALLING PROGRAM
+IHLF=11
+      CALL FCT(X,Y,DERY)
+      GOTO 39
+IHLF=12
+      GOTO 39
+IHLF=13
+CALL OUTP(X,Y,DERY,IHLF,NDIM,PRMT)
+RETURN
+      END
+}}}
+== Console26/Console26/Console26.f90 ==
+{{{
+#!fortran
+!  Lab #1
+!  metod Runge-Kuta. Rezonans i avtorezonans.
+external fct, out
+real aux(8,4)
+common /a/  dt, k, n, g0, om, B0, B, a, y, rl
+real :: pr(5)=(/0., 2*3.14159*200., 2*3.14159/50, .0001, .0/)
+real :: u(4) = (/0., 0., 0., 0./)
+real :: du(4) = (/0.25, 0.25, 0.25, 0.25/)
+integer :: nd = 4
+real :: dt = 2*3.14159265
+real :: t, m0, B, B0, a
+real :: f0 = 0.00
+f = 2.45e09
+pi = 3.14159265
+ez = 4.8e-10
+m0 = 9.1e-28
+c = 3.0e10
+om = 2*pi*f
+E0 = 5.
+E = E0
+a = 0.00034
+B0 = m0*c*om/ez
+g0 = E0/B0
+B = B0
+b = B/B0
+rl = c/om
+u(1) = 0.
+u(2) = 0.
+u(3) = 0.
+u(4) = 0.
+write (*,*) g0, B0, b, E, rl
+pause
+n = 1
+k = 1
+open (unit=2, file = 'rez_avtorez.dat', status='unknown')
+call rkgs(pr, u, du, nd, ih, fct, out, aux)
+write(2,*) 'ih=' ,ih
+end
+subroutine fct (t, u, du)
+real u(4), du(4), lam
+common /a/ dt, k, n, g0, om, B, B0, a, y, rl
+y=sqrt(1+u(1)**2+u(2)**2)
+du(1) = -g0*cos(t)- u(2)*(1+a*t)/y
+du(2) = -g0*sin(t)+u(1)*(1+a*t)/y
+du(3) = u(1)/y
+du(4) = u(2)/y
+!write (*,*)  du(1), du(2), du(3), du(4)
+!pause
+return
+end
+subroutine  out (t, u, du, ih, nd, pr)
+real u(4), du(4), pr(5), lam
+common /a/ dt, k, n, g0, om, B, B0, a, y, rl
+if (t.ge.k*(dt)) then
+ write (2,1) t,(y-1)*511. ,u(3)*rl,u(4)*rl
+  k = k + 1
+   else
+    end if
+format (5e12.3)
+return
+end
+      SUBROUTINE RKGS(PRMT,Y,DERY,NDIM,IHLF,FCT,OUTP,AUX)
+!
+!
+      DIMENSION Y(4),DERY(4),AUX(8,4),A(4),B(4),C(4),PRMT(5)
+      DO 1 I=1,NDIM
+AUX(8,I)=.06666667*DERY(I)
+      X=PRMT(1)
+      XEND=PRMT(2)
+      H=PRMT(3)
+      PRMT(5)=0.
+      CALL FCT(X,Y,DERY)
+!
+!     ERROR TEST
+      IF(H*(XEND-X))38,37,2
+!
+!     PREPARATIONS FOR RUNGE-KUTTA METHOD
+A(1)=.5
+      A(2)=.2928932
+      A(3)=1.707107
+      A(4)=.1666667
+      B(1)=2.
+      B(2)=1.
+      B(3)=1.
+      B(4)=2.
+      C(1)=.5
+      C(2)=.2928932
+      C(3)=1.707107
+      C(4)=.5
+!
+!     PREPARATIONS OF FIRST RUNGE-KUTTA STEP
+      DO 3 I=1,NDIM
+      AUX(1,I)=Y(I)
+      AUX(2,I)=DERY(I)
+      AUX(3,I)=0.
+AUX(6,I)=0.
+      IREC=0
+      H=H+H
+      IHLF=-1
+      ISTEP=0
+      IEND=0
+!
+!
+!     START OF A RUNGE-KUTTA STEP
+IF((X+H-XEND)*H)7,6,5
+H=XEND-X
+IEND=1
+!
+!     RECORDING OF INITIAL VALUES OF THIS STEP
+CALL OUTP(X,Y,DERY,IREC,NDIM,PRMT)
+      IF(PRMT(5))40,8,40
+ITEST=0
+ISTEP=ISTEP+1
+!     START OF INNERMOST RUNGE-KUTTA LOOP
+      J=1
+AJ=A(J)
+      BJ=B(J)
+      CJ=C(J)
+      DO 11 I=1,NDIM
+      R1=H*DERY(I)
+      R2=AJ*(R1-BJ*AUX(6,I))
+      Y(I)=Y(I)+R2
+      R2=R2+R2+R2
+AUX(6,I)=AUX(6,I)+R2-CJ*R1
+      IF(J-4)12,15,15
+J=J+1
+      IF(J-3)13,14,13
+X=X+.5*H
+CALL FCT(X,Y,DERY)
+      GOTO 10
+!     END OF INNERMOST RUNGE-KUTTA LOOP
+!     TEST OF ACCURACY
+IF(ITEST)16,16,20
+!
+!     IN CASE ITEST=0 THERE IS NO POSSIBILITY FOR TESTING OF ACCURACY
+DO 17 I=1,NDIM
+AUX(4,I)=Y(I)
+      ITEST=1
+      ISTEP=ISTEP+ISTEP-2
+IHLF=IHLF+1
+      X=X-H
+      H=.5*H
+      DO 19 I=1,NDIM
+      Y(I)=AUX(1,I)
+      DERY(I)=AUX(2,I)
+AUX(6,I)=AUX(3,I)
+      GOTO 9
+!
+!     IN CASE ITEST=1 TESTING OF ACCURACY IS POSSIBLE
+IMOD=ISTEP/2
+      IF(ISTEP-IMOD-IMOD)21,23,21
+CALL FCT(X,Y,DERY)
+      DO 22 I=1,NDIM
+      AUX(5,I)=Y(I)
+AUX(7,I)=DERY(I)
+      GOTO 9
+!
+!     COMPUTATION OF TEST VALUE DELT
+DELT=0.
+      DO 24 I=1,NDIM
+DELT=DELT+AUX(8,I)*ABS(AUX(4,I)-Y(I))
+      IF(DELT-PRMT(4))28,28,25
+!
+!     ERROR IS TOO GREAT
+IF(IHLF-10)26,36,36
+DO 27 I=1,NDIM
+AUX(4,I)=AUX(5,I)
+      ISTEP=ISTEP+ISTEP-4
+      X=X-H
+      IEND=0
+      GOTO 18
+!
+!     RESULT VALUES ARE GOOD
+CALL FCT(X,Y,DERY)
+      DO 29 I=1,NDIM
+      AUX(1,I)=Y(I)
+      AUX(2,I)=DERY(I)
+      AUX(3,I)=AUX(6,I)
+      Y(I)=AUX(5,I)
+DERY(I)=AUX(7,I)
+      CALL OUTP(X-H,Y,DERY,IHLF,NDIM,PRMT)
+      IF(PRMT(5))40,30,40
+DO 31 I=1,NDIM
+      Y(I)=AUX(1,I)
+DERY(I)=AUX(2,I)
+      IREC=IHLF
+      IF(IEND)32,32,39
+!
+!     INCREMENT GETS DOUBLED
+IHLF=IHLF-1
+      ISTEP=ISTEP/2
+      H=H+H
+      IF(IHLF)4,33,33
+IMOD=ISTEP/2
+      IF(ISTEP-IMOD-IMOD)4,34,4
+IF(DELT-.02*PRMT(4))35,35,4
+IHLF=IHLF-1
+      ISTEP=ISTEP/2
+      H=H+H
+      GOTO 4
+!
+!     RETURNS TO CALLING PROGRAM
+IHLF=11
+      CALL FCT(X,Y,DERY)
+      GOTO 39
+IHLF=13
+CALL OUTP(X,Y,DERY,IHLF,NDIM,PRMT)
+RETURN
+      END
+}}}