CSA2XS(3NCARG)
β¨ CSA2XS β¨
okay bestie, gather round, because we're doing CSA2XS from the NCAR GRAPHICS manual (it's a 3NCARG page, iykyk) and it's literally the β¨expandedβ¨ version β cubic spline approximation, two-dimensional input, gridded output. she does a lil bit of everything and she's not sorry π
πΈ NAME πΈ
CSA2XS β cubic spline approximation, expanded entry for two-dimensional input, gridded output. no cap, that's the whole vibe. π¦
π SYNOPSIS π
CALL CSA2XS (NI, XI, UI, WTS, KNOTS, SMTH, DERIV, NXO, NYO, XO, YO, UO,
NWRK, WORK, IER)
that's a LOT of arguments and honestly? she ate. π
π DESCRIPTION π
okay so here's the full rundown of every single thing you're passing in, no skipping, periodt:
NIβ (integer, input) the number of input data points. it must be thatNI .gt. 3and, depending on the size ofKNOTSbelow,NImay have to be larger. so like, more than three, but maybe more-more, depending. πXIβ (real, input) an array holding the X - Y coordinates of the input data points.XIis dimensioned for2 x NI.XI(1,L)is the X coordinate andXI(2,L)is the Y coordinate for the input domain, forL=1,NI. she's two rows, bestie, don't fight it. π§UIβ (real, input) an array dimensioned forNIcontaining function values at the inputXIvalues, that isUI(L)is the value of the input function at the coordinate(XI(1,L),XI(2,L))forL=1,NI. πWTSβ (real, input) an array dimensioned forNIcontaining weights for theUIvalues at the inputXIvalues, that is,WTS(L)is a weight for the value ofUI(L)forL=1,NI. if you do not desire to weight the inputUIvalues, then setWTS(1)to-1. the weights in theWTSarray are relative and may be set to any non-negative value. whenCSA2XSis called, the weights are summed and the individual weights are normalized so that the weight sum is unity. so she does the math for you, iconic behavior honestly. βKNOTSβ (integer, input) the number of knots to be used in constructing the approximation spline.KNOTSis dimensioned for2and provides the number of knots to be used in the X and the Y directions. bothKNOTS(1)andKNOTS(2)must be at least4. the larger the values forKNOTS, the closer the approximated curve will come to passing through the input function values. more knots = more clingy, choose wisely πSMTHβ (real, input) a parameter that controls extrapolation into data sparse regions. ifSMTHis zero, then nothing special is done in data sparse regions. a good first choice forSMTHis1. she's giving β¨data sparse region managementβ¨NDERIVβ (integer, input) an array dimensioned for2that specifies, for each coordinate, whether you want functional values (=0), first derivative values (=1), or second derivative values (=2). pick your fighter π₯NXOβ (integer, input) the number of X coordinate values in the output grid. πNYOβ (integer, input) the number of Y coordinate values in the output grid. πXOβ (real, input) an array dimensioned forNXOcontaining the X coordinates of the output surface. π¦YOβ (real, input) an array dimensioned forNYOcontaining the Y coordinates of the output surface. π¦UOβ (real, output) an array dimensioned forNXO x NYOcontaining the calculated function values for the output surface.UO(I,J)is the calculated functional value at(XO(I),YO(J))forI=1,NXOandJ=1,NYO. this is the one you actually came for, the main character of the argument list πNWRKβ (integer, input) the size of theWORKarray.NWRKmust be at leastKNOTS(1)*KNOTS(2)*(KNOTS(1)*KNOTS(2)+3). yes that's a real formula, yes you have to actually compute it, no she will not do it for you πWORKβ (real, input) a work array dimensioned forNWRK. it's the little helper. the emotional support array. π«ΆIERβ (integer, output) an error return value. ifIERis returned as0, then no errors were detected. ifIERis non-zero, then refer to the man page forcsagrid_errorsfor details. check her, always check her π
bestie heads up:IERnon-zero means something went sideways and you gotta go readcsagrid_errors. don't ignore it. that's not the vibe.
π₯ USAGE π₯
CSA2XS is called to find an approximating cubic spline for two-dimensional input data. CSA2XS is called if you want to weight the input data values, calculate derivatives, or handle data sparse areas specially.
if you do not want to do any of these three things, then use CSA2S.
that's it. that's the whole test. three yeses β you're here. zero yeses β go hang out with CSA2S instead. lowkey efficient of them. β¨
π ACCESS π
to use CSA2XS, load the NCAR Graphics library ngmath. that's the whole access situation, no gatekeeping, just ngmath. πΈ
π SEE ALSO π
csagridcsa2scsa2lscsa2lxs
complete documentation for Csagrid is available at URL
http://ngwww.ucar.edu/ngdoc/ng/ngmath/csagrid/csahome.html
go read it, she's thorough π§
π COPYRIGHT π
Copyright (C) 2000 University Corporation for Atmospheric Research
the use of this Software is governed by a License Agreement.
okay that's the whole page bestie!! π this was the CSA2XS entry from the NCAR GRAPHICS manual, CSA2XS(3NCARG), and it's dated January 1999 β yes she's an elder icon and she still serves πβ¨ go forth and spline responsibly, and remember: check your IER, size your NWRK, and hydrate. periodt π
πΈ
π¦ where this page comes from
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