c_csa2ls(3NCARG)
π c_csa2ls β cubic spline approximation, simple entry for two-dimensional input, list output π
okay bestie, listen up. this is c_csa2ls, and it lives in the NCAR GRAPHICS manual (section 3NCARG). it's the simple entry point for fitting an approximating cubic spline to 2-D scattered data and then asking it for values at a whole list of coordinates. the whole vibe is "give me your points, i'll give you a spline, and i'll hand back a pointer to the answers." no cap. π¦
β¨ FUNCTION PROTOTYPE β¨
float *c_csa2ls(int, float [], float [], float [], int [],
int, float [], float [], int *);
β¨ SYNOPSIS β¨
int c_csa2ls(int n, float xi[], float yi[], float zi[], int knots[2],
int no, float xo[], float yo[], int *ier);
πΈ DESCRIPTION πΈ
here's the full tea on every single argument, and i mean every one, because we do not skip. π
nβ (integer, input) how many input data points you've got. it must be thatnis greater than 3, and depending on the size ofknotsdown below,nmay have to be larger. so like, check yourself before you wreck yourself. π«Άxiβ (real, input) an array dimensioned fornholding the X coordinate values of your input function.yiβ (real, input) an array dimensioned fornholding the Y coordinate values of your input function.ziβ (real, input) an array holding the functional values of the input function β meaningzi[k]is the functional value at(xi[k], yi[k])fork=0,n-1. yes bestie, it's a 1-D array doing 2-D duty. iconic. πknotsβ (integer, input) how many knots to use when building the approximation spline.knots[0]andknots[1]must be at least 4. and here's the trade-off: the larger the value forknots, the closer the approximated curve will come to passing through the input function values. more knots = more clingy, basically.noβ (integer, input) the number of X - Y coordinate values to be calculated for the output array.xoβ (real, input) an array dimensioned fornocontaining the X coordinates of the output list.yoβ (real, output) an array dimensioned fornocontaining the Y coordinates of the output list.ierβ (pointer to integer, output) the error return value. if*iercomes back as0, then no errors were detected β slay. if*ieris non-zero, then refer to the error list in the error table for details. π¨
π₯ USAGE π₯
c_csa2ls is called to find values of an approximating cubic spline at specified two-dimensional coordinates. that's the whole job. π
but real talk β if you want to weight the input data values, calculate derivatives, or handle data sparse areas specially, then you will need to use c_csa2lxs instead. this one is the simple entry, remember? she's not doing all that. π
c_csa2ls returns a pointer to a linear array of data that contains the approximated values calculated at the input list of coordinate values. that is, if out is declared as
float *out;
and we set:
out = c_csa2ls(n, x, y, z, knots, no, xo, yo, &ier);
then out[i] is the approximated function value at coordinate point (xo[i], yo[i]) for 0 <= i < no. β¨ and the space for out is allocated internal to c_csa2ls and is no floats in size. so don't you dare free it, bestie, she handles her own business. π
π ACCESS π
to use c_csa2ls, load the NCAR Graphics library ngmath. that's it, that's the access. π
π SEE ALSO π
csagridc_csa2sc_csa2xsc_csa2lxs
complete documentation for Csagrid is available at URL http://ngwww.ucar.edu/ngdoc/ng/ngmath/csagrid/csahome.html β go read it, iykyk. π
π COPYRIGHT π
Copyright (C) 2000 University Corporation for Atmospheric Research
the use of this Software is governed by a License Agreement.
and that's the whole page, bestie. c_csa2ls really said "simple entry, no thoughts, just splines." π§
mwah π this was brought to you by the UNIX manual, January 1999, NCAR GRAPHICS edition β vintage but still eating. β
π¦ where this page comes from
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