c_csa1xs(3NCARG)
π c_csa1xs β bestie edition π
okay so this is a page from the NCAR Graphics manual, section 3NCARG, and it's all about c_csa1xs. it's giving cubic spline approximation, expanded entry, one-dimensional input. literally the deluxe version. π
β¨ NAME β¨
c_csa1xs β cubic spline approximation, expanded entry for one-dimensional input π
β¨ FUNCTION PROTOTYPE β¨
float *c_csa1xs(int, float [], float [], float [], int,
float, int, int, float [], int *);
β¨ SYNOPSIS β¨
float *c_csa1xs(int n, float xi[], float yi[], float wts[],
int knots, float smth, int nderiv,
int m, float xo[], int *ier);
β¨ DESCRIPTION β¨
okay bestie, here's the whole cast of characters. every single one. no skips. π«Ά
nβ (integer, input) the number of input data points. it's gotta be thatnis greater than 3, and depending on the size ofknotsdown below,nmay have to be larger. so like, don't come in with 2 points, it's not that kind of party. πxiβ (real, input) an array dimensioned forncontaining the abscissae for the input function.yiβ (real, input) an array dimensioned forncontaining the functional values of the input function βyi[k]is the functional value atxi[k]fork=0,n-1.wtsβ (real, input) an array dimensioned forncontaining weights for theyivalues at the inputxivalues, that is,wts[l]is a weight for the value ofyi[l]forl=0,n-1. if you do not desire to weight the inputyivalues, then setwts[0]to-1. the weights in thewtsarray are relative and may be set to any non-negative value. whenc_csa1xsis called, the weights are summed and the individual weights are normalized so that the weight sum is unity. math girlie behaviour, we love to see it β¨knotsβ (integer, input) the number of knots to be used in constructing the approximation spline.knotsmust be at least4. the larger the value forknots, the closer the approximated curve will come to passing through the input function values. more knots = more clingy to your data, fr fr π¦smthβ (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. πnderivβ (integer, input) specifies whether you want functional values (nderiv=0), first derivative values (nderiv=1), or second derivative values (nderiv=2). pick your fighter. πmβ (integer, input) the number of values to be calculated for the output curve.xoβ (real, input) an array dimensioned formcontaining the X coordinates of the output curve.ierβ (pointer to integer, output) an error return value. if*ieris returned as0, then no errors were detected. if*ieris non-zero, then refer to the error list in the error table for details. so like, check it. π
β¨ USAGE β¨
c_csa1xs is called to find an approximating cubic spline for one-dimensional input data. c_csa1xs 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 c_csa1s instead. know the difference bestie, it matters π
c_csa1s returns a pointer to a linear array of data that is the approximated curve.
heads up, that pointer line above says c_csa1s, and that's exactly how the page says it, so we're keeping it. no cap. π₯
β¨ ACCESS β¨
to use c_csa1xs, load the NCAR Graphics library ngmath. that's it, that's the whole vibe check. π
β¨ SEE ALSO β¨
csagridc_csa1sc_csa1lsc_csa1lxs
complete documentation for Csagrid is available at URL http://ngwww.ucar.edu/ngdoc/ng/ngmath/csagrid/csahome.html
go read the whole Csagrid saga, it's iconic πβ¨
β¨ COPYRIGHT β¨
Copyright (C) 2000 University Corporation for Atmospheric Research
The use of this Software is governed by a License Agreement.
and that's the page bestie!! π this was c_csa1xs from NCAR Graphics, manual entry c_csa1xs(3NCARG), dated January 1999. go forth and spline responsibly πβ¨π¦
π¦ where this page comes from
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- debian trixie: libncarg-dev 6.6.2.dfsg.1-10+b2
- ubuntu jammy: libncarg-dev 6.6.2-10build2
- ubuntu questing: libncarg-dev 6.6.2.dfsg.1-10build2
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- ubuntu stonking: libncarg-dev 6.6.2.dfsg.1-12build2
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