[Dart-dev] [3708]
DART/trunk/observations/gps/convert_cosmic_gps_cdf.f90:
Make the code use the generic functions for cos/sin/sqrt, not the
nancy at ucar.edu
nancy at ucar.edu
Fri Dec 12 11:00:24 MST 2008
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Modified: DART/trunk/observations/gps/convert_cosmic_gps_cdf.f90
===================================================================
--- DART/trunk/observations/gps/convert_cosmic_gps_cdf.f90 2008-12-11 23:31:56 UTC (rev 3707)
+++ DART/trunk/observations/gps/convert_cosmic_gps_cdf.f90 2008-12-12 18:00:23 UTC (rev 3708)
@@ -719,23 +719,23 @@
zz0(1) = 0.0_r8 ; zz0(2) = 0.0_r8 ; zz0(3) = 1.0_r8
lon = lon0 * deg2rad ; lat = lat0 * deg2rad ; azim = azim0 * deg2rad
-rtp(1) = dcos(lat) * dcos(lon)
-rtp(2) = dcos(lat) * dsin(lon)
-rtp(3) = dsin(lat)
+rtp(1) = cos(lat) * cos(lon)
+rtp(2) = cos(lat) * sin(lon)
+rtp(3) = sin(lat)
! compute unit vector normal to merdion plane through tangent point
call vprod(rtp, zz0, rnm)
-vlen0 = dsqrt(rnm(1)*rnm(1) + rnm(2)*rnm(2) + rnm(3)*rnm(3))
+vlen0 = sqrt(rnm(1)*rnm(1) + rnm(2)*rnm(2) + rnm(3)*rnm(3))
rnm(:) = rnm(:) / vlen0
! compute unit vector toward north from perigee point
call vprod(rnm, rtp, rno)
-vlen0 = dsqrt(rno(1)*rno(1) + rno(2)*rno(2) + rno(3)*rno(3))
+vlen0 = sqrt(rno(1)*rno(1) + rno(2)*rno(2) + rno(3)*rno(3))
rno(:) = rno(:) / vlen0
! rotate the vector rno around rtp for a single azim to get tangent vector
call spin(rno, rtp, azim, uon)
-vlen0 = dsqrt(uon(1)*uon(1) + uon(2)*uon(2) + uon(3)*uon(3))
+vlen0 = sqrt(uon(1)*uon(1) + uon(2)*uon(2) + uon(3)*uon(3))
ux = uon(1) / vlen0 ; uy = uon(2) / vlen0 ; uz = uon(3) / vlen0
return
@@ -767,11 +767,11 @@
real(r8) :: vsabs, vsn(3), a1, a2, a3, s(3,3)
! Calculation of the unit vector for the rotation
-vsabs = dsqrt(vs(1)*vs(1) + vs(2)*vs(2) + vs(3)*vs(3))
+vsabs = sqrt(vs(1)*vs(1) + vs(2)*vs(2) + vs(3)*vs(3))
vsn(:) = vs(:) / vsabs
! Calculation the rotation matrix
-a1 = dcos(a) ; a2 = 1.0_r8 - a1 ; a3 = dsin(a)
+a1 = cos(a) ; a2 = 1.0_r8 - a1 ; a3 = sin(a)
s(1,1) = a2 * vsn(1) * vsn(1) + a1
s(1,2) = a2 * vsn(1) * vsn(2) - a3 * vsn(3)
s(1,3) = a2 * vsn(1) * vsn(3) + a3 * vsn(2)
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