/usr/share/ncarg/nclex/ngmath/nm21n.ncl is in libncarg-data 6.3.0-6build1.
This file is owned by root:root, with mode 0o644.
The actual contents of the file can be viewed below.
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; $Id: nm21n.ncl,v 1.8 2010-03-15 22:49:24 haley Exp $
;
;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;
; ;
; Copyright (C) 2000 ;
; University Corporation for Atmospheric Research ;
; All Rights Reserved ;
; ;
;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;
;
; File: nm21n.ncl
;
; Author: Fred Clare
; National Center for Atmospheric Research
; PO 3000, Boulder, Colorado
;
; Date: Thu Jun 3 15:16:01 MDT 1999
;
; Description: This program illustrates the use of the interpolation
; capabilities of the cssgrid package.
;
;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;
load "$NCARG_ROOT/lib/ncarg/nclex/gsun/gsn_code.ncl"
procedure nrand(first:integer, nextn:integer, result:float)
;
; Portable random number generator. This is here in place
; of the built-in random number generator "rand"
; so that the results for this example will be the same
; as for the equivalent Fortran and C examples.
;
; Arguments
; first - is 0 if this is the first call to the procedure, 1 otherwise
; nextn - a temporary storage variable that should be the same for
; all calls.
; result - the desired random number
;
local mplier, modlus, mobymp, momdmp, hvlue, lvlue, testv
begin
mplier = 16807
modlus = 2147483647
mobymp = 127773
momdmp = 2836
if (first .eq. 0) then
nextn = 9
end if
hvlue = nextn / mobymp
lvlue = nextn%mobymp;
testv = mplier*lvlue - momdmp*hvlue;
if (testv .gt. 0) then
nextn = testv;
else
nextn = testv + modlus;
end if
result = (1. * nextn) / (1. * modlus)
end
procedure genrs(rlat[*]:float, rlon[*]:float)
;
; Generate random positions on a sphere in latitudes and longitudes
; (latitude values between -90. and 90. and longitude values
; between -180. and 180).
;
; First select a random longitude, and then select a random value
; on the Z axis -R to R (-1 to 1 in the case of the unit sphere).
; From the random Z value, calculate the latitude.
;
local size, tmpa, rslt, rz
begin
size = dimsizes(rlat)
tmpa = new(1,integer)
rslt = new(1,float)
nrand(0,tmpa,rslt)
rlon(0) = -180.+360.*rslt
nrand(1,tmpa,rslt)
rz = 2.*rslt-1.
rlat(0) = 57.29578*asin(rz)
do i=1,size-1
nrand(1,tmpa,rslt)
rlon(i) = -180.+360.*rslt
nrand(1,tmpa,rslt)
rz = 2.*rslt-1.
rlat(i) = 57.29578*asin(rz)
end do
end
function max2a(a1[*]:numeric, a2[*]:numeric)
begin
if (a1 .lt. a2) then
return(a2)
else
return(a1)
end if
end
function min2a(a1[*]:numeric, a2[*]:numeric)
begin
if (a1 .lt. a2) then
return(a1)
else
return(a2)
end if
end
procedure geni(mlow[1]:integer, mhgh[1]:integer, \
dlow[1]:float, dhgh[1]:float, space[645]:float)
;
; The procedure geni and the function genpnt are used to generate
; test ; data on the globe. The data generated will have
; approximately "mlow" lows and "mhgh" highs within each of
; the twenty areas defined by an inscribed icosahedron, a minimum
; value of approximately "dlow" and a maximum value of approximately
; "dhgh". "space" is a storage area for communication between geni
; and genpnt. geni is called to initialize the process and
; the function genpnt returns a value of the function at
; the point (rlat,rlon).
;
; The function used is a sum of exponentials.
;
; Versions of these codes were originally written in Fortran
; David Kennison at NCAR.
;
local D2R, R2D, r0, r1, r2, xcvi, ycvi, zcvi, ivof, nlow, nhgh, \
ncnt, indx, wgt1, wgt2, wgt3, wsum, xtmp, ytmp, ztmp, tmmp, \
ilon, ilat, rlon, crln, srln, rlat, crlt, srlt, rval, dist, \
angl, xcoc, ycoc, zcoc, rmul, rhgh, rlow
begin
D2R = 0.017453293
R2D = 57.295780000
r0 = (/ \
.968,.067,.478,.910,.352,.933,.654,.021,.512,.202,.940,.204, \
.379,.793,.288,.267,.357,.128,.703,.737,.803,.915,.511,.762, \
.456,.471,.300,.613,.073,.498,.220,.041,.565,.698,.951,.917, \
.630,.605,.938,.143,.807,.878,.347,.186,.671,.635,.453,.028, \
.763,.157,.765,.566,.072,.276,.328,.528,.747,.627,.141,.821, \
.126,.360,.862,.690,.058,.813,.607,.689,.419,.545,.831,.226, \
.422,.178,.412,.093,.813,.866,.121,.576,.023,.886,.142,.095, \
.162,.470,.623,.910,.097,.764,.730,.223,.124,.593,.913,.183, \
.406,.520,.871,.825,.065,.703,.051,.488,.881,.463,.581,.694, \
.329,.702,.270,.352,.587,.412,.446,.750,.882,.069,.659,.979, \
.833,.390,.202,.957,.982,.115,.140,.389,.635,.011,.213,.701, \
.714,.264,.188,.594,.727,.769,.288,.056,.471,.558,.408,.058, \
.970,.854,.808,.851,.923,.467,.830,.756,.857,.032,.713,.839, \
.147,.852,.228,.783,.863,.441,.483,.577,.705,.671,.171,.432, \
.441,.459,.489,.911,.017,.897,.969,.987,.751,.777,.838,.674, \
.244,.669,.430,.101,.701,.143,.940,.848,.995,.168,.631,.858, \
.608,.114,.435,.313,.785,.606,.746,.226,.065,.234,.137,.082, \
.131,.106,.069,.882,.883,.907,.556,.127,.576,.986,.228,.276, \
.128,.168,.124,.123 \
/)
r1 = (/ \
.023,.003,.880,.088,.237,.017,.170,.368,.123,.239,.250,.006, \
.146,.806,.134,.722,.791,.361,.998,.920,.529,.122,.043,.864, \
.877,.025,.808,.746,.442,.065,.400,.464,.068,.280,.552,.305, \
.297,.722,.673,.420,.961,.923,.426,.107,.729,.560,.829,.520, \
.921,.827,.440,.451,.950,.483,.315,.827,.508,.123,.573,.949, \
.188,.973,.414,.256,.253,.966,.561,.550,.689,.234,.970,.650, \
.157,.396,.757,.885,.956,.587,.405,.877,.414,.845,.328,.363, \
.328,.643,.190,.836,.766,.763,.786,.954,.737,.199,.211,.990, \
.165,.772,.540,.854,.006,.510,.504,.163,.906,.261,.048,.862, \
.848,.454,.740,.262,.299,.068,.625,.627,.711,.815,.464,.477, \
.579,.249,.431,.315,.449,.642,.305,.614,.414,.845,.468,.420, \
.355,.972,.582,.261,.234,.631,.123,.082,.084,.863,.343,.383, \
.930,.968,.011,.641,.784,.474,.118,.362,.723,.549,.678,.172, \
.191,.983,.786,.605,.828,.254,.024,.183,.226,.607,.444,.460, \
.237,.567,.541,.322,.430,.885,.705,.361,.853,.715,.002,.637, \
.190,.119,.999,.913,.668,.677,.085,.859,.660,.871,.464,.488, \
.124,.489,.671,.350,.095,.115,.810,.333,.683,.351,.654,.113, \
.236,.359,.473,.089,.075,.475,.726,.264,.594,.725,.177,.263, \
.402,.262,.122,.062 \
/)
r2 = (/ \
.337,.417,.503,.020,.769,.158,.133,.005,.517,.606,.094,.591, \
.081,.820,.855,.675,.545,.033,.938,.947,.294,.060,.009,.427, \
.646,.559,.684,.721,.781,.291,.892,.118,.708,.395,.138,.476, \
.552,.270,.481,.069,.877,.575,.660,.957,.395,.516,.633,.939, \
.548,.570,.886,.843,.630,.895,.270,.276,.455,.953,.998,.236, \
.244,.889,.354,.952,.284,.492,.428,.837,.762,.909,.906,.639, \
.484,.566,.596,.879,.082,.229,.818,.631,.799,.704,.473,.430, \
.600,.743,.706,.055,.696,.704,.291,.940,.593,.645,.892,.877, \
.137,.321,.714,.899,.230,.620,.538,.714,.186,.134,.593,.268, \
.364,.411,.899,.163,.116,.372,.593,.716,.115,.298,.770,.812, \
.002,.061,.752,.595,.706,.645,.472,.843,.965,.186,.742,.195, \
.806,.280,.910,.992,.414,.503,.260,.778,.915,.159,.941,.030, \
.531,.533,.746,.647,.832,.516,.458,.834,.577,.211,.429,.283, \
.855,.901,.126,.821,.087,.868,.016,.893,.148,.926,.885,.562, \
.429,.145,.340,.343,.304,.281,.374,.835,.814,.120,.482,.646, \
.636,.940,.479,.213,.151,.908,.497,.006,.809,.623,.827,.895, \
.490,.843,.788,.638,.769,.673,.200,.198,.817,.540,.541,.121, \
.821,.915,.956,.635,.035,.438,.280,.671,.377,.760,.884,.528, \
.668,.381,.534,.477 \
/)
xcvi = (/ \
.9510565162952 , -.9510565162951 , .4253254041760 , \
-.4253254041760 , .4253254041760 , -.4253254041760 , \
.4253254041760 , -.4253254041760 , .4253254041760 , \
-.4253254041760 , .4253254041760 , -.4253254041760 \
/)
ycvi = (/ \
.0000000000000 , .0000000000000 , .8506508083520 , \
-.8506508083520 , .2628655560596 , -.2628655560596 , \
-.6881909602356 , .6881909602356 , -.6881909602356 , \
.6881909602356 , .2628655560595 , -.2628655560596 \
/)
zcvi = (/ \
.0000000000000 , .0000000000000 , .0000000000000 , \
.0000000000000 , .8090169943749 , -.8090169943749 , \
.5000000000000 , -.5000000000000 , -.5000000000000 , \
.5000000000000 , -.8090169943749 , .8090169943749 \
/)
ivof = (/ \
(/0, 2, 4/) , (/0, 4, 6/) , (/0, 6, 8/) , \
(/0, 8,10/) , (/0, 2,10/) , (/2, 7,10/) , \
(/2, 7, 9/) , (/2, 4, 9/) , (/4, 9,11/) , \
(/4, 6,11/) , (/6, 3,11/) , (/3, 6, 8/) , \
(/3, 5, 8/) , (/5, 8,10/) , (/5, 7,10/) , \
(/5, 1, 7/) , (/1, 3, 5/) , (/1, 3,11/) , \
(/1, 9,11/) , (/1, 7, 9/) \
/)
nlow = max2a(0,min2a(4,mlow))
nhgh = max2a(0,min2a(4,mhgh))
ncnt = 20*(nlow+nhgh)
space(644) = 1.*ncnt
do k=0,ncnt-1
indx = k%20
wgt1 = r0(k)
wgt2 = r1(k)
wgt3 = r2(k)
wsum = wgt1+wgt2+wgt3
wgt1 = wgt1/wsum
wgt2 = wgt2/wsum
wgt3 = wgt3/wsum
xtmp = wgt1*xcvi(ivof(indx,0)) + \
wgt2*xcvi(ivof(indx,1)) + \
wgt3*xcvi(ivof(indx,2))
ytmp = wgt1*ycvi(ivof(indx,0)) + \
wgt2*ycvi(ivof(indx,1)) + \
wgt3*ycvi(ivof(indx,2))
ztmp = wgt1*zcvi(ivof(indx,0)) + \
wgt2*zcvi(ivof(indx,1)) + \
wgt3*zcvi(ivof(indx,2))
temp = sqrt(xtmp*xtmp +ytmp*ytmp + ztmp*ztmp)
space(160+k) = xtmp/temp
space(320+k) = ytmp/temp
space(480+k) = ztmp/temp
end do
bp = 20*nlow-1
space(0:bp) = -1.
space(bp+1:ncnt-1) = 1.
space(640) = dlow;
space(641) = dhgh;
space(642) = 1.e+36;
space(643) = -1.e+36;
xcoc = space(160:160+ncnt-1)
ycoc = space(320:320+ncnt-1)
zcoc = space(480:480+ncnt-1)
rmul = space(0:ncnt-1)
rhgh = space(641)
rlow = space(640)
do i=0,71
ilon = -180.+5.*i
rlon = D2R * 1.*ilon
crln = cos(rlon)
srln = sin(rlon)
do j=0,34
rlat = D2R*(-85.+5.*j)
crlt = cos(rlat)
srlt = sin(rlat)
rval = 0.5*(rhgh+rlow)
dist = sqrt((crln*crlt-xcoc)^2 + (srln*crlt-ycoc)^2 + (srlt-zcoc)^2)
angl = 2.*R2D*asin(0.5*dist)
dist = angl/18.
tval = 0.5*(rhgh-rlow)*rmul*2.7182818^(-dist*dist)*(2.-sin(6.283*dist)/2.)
rval = rval + sum(tval)
space(642) = min2a(space(642),rval)
space(643) = max2a(space(643),rval)
end do
end do
end
function genpnt(rlat[1]:float, rlon[1]:float, space[645]:float)
;
; This function returns a functional value at the specified
; lat/lon coordinate. The function is determined by the
; initial call to geni (see above).
;
local crlt, crln, srln, srlt, rval, dist, angl, ncnt, R2D, \
xcoc, ycoc, zcoc, rmul, rhgh, rlow
begin
R2D = 57.295780000
crlt = cos(rlat)
crln = cos(rlon)
srlt = sin(rlat)
srln = sin(rlon)
rhgh = space(641)
rlow = space(640)
ncnt = floattointeger(space(644))
xcoc = space(160:160+ncnt-1)
ycoc = space(320:320+ncnt-1)
zcoc = space(480:480+ncnt-1)
rmul = space(0:ncnt-1)
rval = 0.5*(rhgh+rlow)
dist = sqrt((crln*crlt-xcoc)^2 + (srln*crlt-ycoc)^2 + (srlt-zcoc)^2)
angl = 2.*R2D*asin(0.5*dist)
dist = angl/18.
tval = 0.5*(rhgh-rlow)*rmul*2.7182818^(-dist*dist)*(2.-sin(6.283*dist)/2.)
rval = rval + sum(tval)
return(space(640)+(space(641)-space(640))* \
(rval-space(642))/(space(643)-space(642)))
end
;
; Main program
;
begin
D2R = 0.017453293
R2D = 57.295780000
;
; Define random points and functional values on the globe,
; triangulate, interpolate to a uniform grid, then draw a
; contour plot on a map.
;
;
; Number of input data values.
;
N = 500
;
; Number of points to use for drawing arcs on the globe.
;
NARC = 50
;
; Array sizes for the interpolation grid.
;
NI = 73
NJ = 145
;
; Generate a default set of nodes as latitudinal and longitudinal
; coordinates (latitudes in the range -90. to 90. and longitudes
; in the range -180. to 180).
;
rlat = new(N,float)
rlon = new(N,float)
genrs(rlat, rlon)
;
; Generate functional values at the input nodes.
;
fval = new(N,float)
tmp_space = new(645,float)
geni(5, 10, -200., 500., tmp_space)
do i=0,N-1
fval(i) = genpnt(D2R*rlat(i), D2R*rlon(i), tmp_space)
end do
;
; Create the triangulation.
;
triangles = csstri(rlat,rlon)
tri_sizes = dimsizes(triangles)
num_triangles = tri_sizes(0)
;
; Get the circumcenters for the Delaunay triangles and store
; them in arrays plat and plon. "nca" is the actual number
; of circles found.
;
plat = new(2*N,float)
plon = new(2*N,float)
rc = new(2*N,float)
nca = new(1,integer)
numv = new(1,integer)
nv = new(N,integer)
csvoro(rlat,rlon,0,1,plat,plon,rc,nca,numv,nv)
; Draw a plot of the triangulation and the Voronoi polygons.
;
;
; Define a color map and open a workstation.
;
cmap = (/ \
(/ 1., 1., 1. /), \
(/ 0., 0., 0. /), \
(/ 1., 0., 0. /), \
(/ 0., 0., 1. /), \
(/ 1., 0., 0. /), \
(/ 0., 1., 0. /), \
(/ 0., .8, 0. /), \
(/ .65, .65, .65 /) \
/)
wks_type = "ncgm"
wks = gsn_open_wks(wks_type,"nm21n")
gsn_define_colormap(wks,cmap)
;
; Define some resources and draw a globe as a background for
; the plot.
;
map_resources = True
map_resources@gsnFrame = False
map_resources@mpOutlineBoundarySets = "National"
map_resources@mpNationalLineColor = 1
map_resources@mpGeophysicalLineColor = 7
map_resources@mpLimbLineColor = 7
map_resources@mpGridLineColor = 0
map_resources@mpGridAndLimbDrawOrder = "PreDraw"
map_resources@mpCenterLatF = 40.
map_resources@mpCenterLonF = -105.
map_resources@vpXF = 0.06
map_resources@vpYF = 0.90
map_resources@vpWidthF = 0.88
map_resources@vpHeightF = 0.88
map_resources@mpSatelliteDistF = 4.0
map_resources@mpGreatCircleLinesOn = True
map = gsn_map(wks,"Satellite",map_resources)
;
; Draw the Voronoi polygons.
;
gsres = True
gsres@gsLineColor = 3
rlatn = new(2,float)
rlonn = new(2,float)
do i=0,N-1
csvoro(rlat,rlon,i,0,plat,plon,rc,nca,numv,nv)
do j=1,numv-1
rlatn(0) = plat(nv(j-1))
rlonn(0) = plon(nv(j-1))
rlatn(1) = plat(nv(j))
rlonn(1) = plon(nv(j))
gsn_polyline(wks,map,rlonn,rlatn,gsres)
end do
end do
;
; Draw the triangles.
;
qlat = new(4,float)
qlon = new(4,float)
gsres@gsLineColor = 2
do np=0,num_triangles-1
qlat(0) = rlat(triangles(np,0))
qlon(0) = rlon(triangles(np,0))
qlat(1) = rlat(triangles(np,1))
qlon(1) = rlon(triangles(np,1))
qlat(2) = rlat(triangles(np,2))
qlon(2) = rlon(triangles(np,2))
qlat(3) = rlat(triangles(np,0))
qlon(3) = rlon(triangles(np,0))
gsn_polyline(wks,map,qlon,qlat,gsres)
end do
;
; Mark the original data points with black circles.
;
gsres@gsLineColor = 1
arclat = new(NARC, float)
arclon = new(NARC, float)
do i=0,N-1
do j=1,6
nggcog(rlat(i),rlon(i),0.15*j,arclat,arclon)
gsn_polyline(wks,map,arclon,arclat,gsres)
end do
end do
;
; Title
;
txres = True
txres@txFontHeightF = 0.035
txres@txFontColor = 1
txres@txJust = "CenterCenter"
gsn_text_ndc(wks, "~F26~Triangulation", 0.5, 0.95, txres)
frame(wks)
;
; Set up the latitudes and longitudes for the interpolated grid.
;
platn = new(NI,float)
plonn = new(NJ,float)
do i=0,NI-1
platn(i) = -90.+i*2.5
end do
do j=0,NJ-1
plonn(j) = -180.+j*2.5
end do
;
; Interpolate to the regular grid.
;
ff = cssgrid(rlat,rlon,fval,platn,plonn)
;
; Draw a contour map of the interpolated values using the same
; map projection and resource settings as used for drawing the
; triangulation above.
;
map_resources = True
map_resources@mpOutlineBoundarySets = "National"
map_resources@mpOutlineSpecifiers = "USStatesLand"
map_resources@mpNationalLineColor = 7
map_resources@mpUSStateLineColor = 7
map_resources@mpGeophysicalLineColor = 7
map_resources@cnLineColor = 3
map_resources@cnLevelSelectionMode = "AutomaticLevels"
map_resources@cnLevelSpacingF = 40.
map_resources@cnMaxLevelCount = 16
map_resources@cnLineLabelPlacementMode = "Constant"
map_resources@cnLineLabelFontHeightF = 0.01
map_resources@cnLineLabelInterval = 5
map_resources@cnLevelFlags = (/ 1,1,1,1,3,1,1,1,1,3,1,1,1,1,3,1,1,1,1,3 /)
map_resources@cnLineLabelFontColor = 3
map_resources@cnLineLabelFont = 13
map_resources@cnInfoLabelOn = False
map_resources@mpCenterLatF = 40.
map_resources@mpCenterLonF = -105.
map_resources@vpXF = 0.06
map_resources@vpYF = 0.90
map_resources@vpWidthF = 0.88
map_resources@vpHeightF = 0.88
map_resources@mpProjection = "Satellite"
map_resources@mpSatelliteDistF = 4.
map_resources@sfXCStartV = -180.
map_resources@sfXCEndV = 180.
map_resources@sfYCStartV = -90.
map_resources@sfYCEndV = 90.
map_resources@cnSmoothingOn = True
map_resources@cnSmoothingTensionF = 0.02
map_resources@mpGridLineColor = 0
map_resources@mpLimbLineColor = 3
map_resources@mpGridAndLimbDrawOrder = "PreDraw"
map = gsn_contour_map(wks,ff,map_resources)
;
; Title
;
txres = True
txres@txFontHeightF = 0.035
txres@txFontColor = 1
txres@txJust = "CenterCenter"
gsn_text_ndc(wks, "~F26~Contour Plot of Gridded Data", 0.5, 0.95, txres)
frame(wks)
end
|