28 |
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29 |
! Local: |
! Local: |
30 |
DOUBLE PRECISION Y |
DOUBLE PRECISION Y |
31 |
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DOUBLE PRECISION h ! step of the uniform grid |
32 |
integer i, it |
integer i, it |
33 |
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34 |
real xvrai(iim), Gvrai(iim) |
DOUBLE PRECISION xvrai(iim), Gvrai(iim) |
35 |
! intermediary variables because xlon and xprim are simple precision |
! intermediary variables because xlon and xprim are simple precision |
36 |
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37 |
!------------------------------------------------------------------ |
!------------------------------------------------------------------ |
38 |
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39 |
it = 0 ! initial guess |
it = 0 ! initial guess |
40 |
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h = twopi_d / iim |
41 |
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42 |
DO i = 1, iim |
DO i = 1, iim |
43 |
Y = - pi_d + (i + xuv - 0.75d0) * twopi_d / iim |
Y = - pi_d + (i + xuv - 0.75d0) * h |
44 |
! - pi <= y < pi |
! - pi <= y < pi |
45 |
abs_y = abs(y) |
abs_y = abs(y) |
46 |
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50 |
! Calcul de xvrai(i) et Gvrai(i) |
! Calcul de xvrai(i) et Gvrai(i) |
51 |
CALL coefpoly(Xf(it), Xf(it + 1), G(it), G(it + 1), xtild(it), & |
CALL coefpoly(Xf(it), Xf(it + 1), G(it), G(it + 1), xtild(it), & |
52 |
xtild(it + 1)) |
xtild(it + 1)) |
53 |
xvrai(i) = rtsafe(funcd, real(xtild(it)), real(xtild(it + 1)), & |
xvrai(i) = rtsafe(funcd, xtild(it), xtild(it + 1), xacc = 1d-6) |
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xacc = 1e-6) |
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54 |
Gvrai(i) = a1 + xvrai(i) * (2d0 * a2 + xvrai(i) * 3d0 * a3) |
Gvrai(i) = a1 + xvrai(i) * (2d0 * a2 + xvrai(i) * 3d0 * a3) |
55 |
if (y < 0d0) xvrai(i) = - xvrai(i) |
if (y < 0d0) xvrai(i) = - xvrai(i) |
56 |
end DO |
end DO |
63 |
END DO |
END DO |
64 |
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65 |
xlon = xvrai + clon |
xlon = xvrai + clon |
66 |
xprim = twopi_d / (iim * Gvrai) |
xprim = h / Gvrai |
67 |
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68 |
end subroutine invert_zoom_x |
end subroutine invert_zoom_x |
69 |
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73 |
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74 |
use coefpoly_m, only: a0, a1, a2, a3 |
use coefpoly_m, only: a0, a1, a2, a3 |
75 |
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76 |
REAL, INTENT(IN):: x |
DOUBLE PRECISION, INTENT(IN):: x |
77 |
REAL, INTENT(OUT):: fval, fderiv |
DOUBLE PRECISION, INTENT(OUT):: fval, fderiv |
78 |
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79 |
fval = a0 + x * (a1 + x * (a2 + x * a3)) - abs_y |
fval = a0 + x * (a1 + x * (a2 + x * a3)) - abs_y |
80 |
fderiv = a1 + x * (2. * a2 + x * 3. * a3) |
fderiv = a1 + x * (2d0 * a2 + x * 3d0 * a3) |
81 |
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82 |
END SUBROUTINE funcd |
END SUBROUTINE funcd |
83 |
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