📄 convolv.3
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.\" Copyright (c) 1987 Entropic Speech, Inc.; All rights reserved.\" @(#)convolv.3 1.4 06 May 1997 ESI.TH CONVOLV 3\-ESPSsp 06 May 1997.ds ]W "\fI\s+4\ze\h'0.05'e\s-4\v'-0.4m'\fP\(*p\v'0.4m'\ Entropic Speech, Inc..SH NAMEconvolv \- convolution of regular polynomials or auto-correlations.PPauto_convolv \- convolution of symmetric polynomials or auto-correlations.SH SYNOPSIS.ft Bconvolv (pol_1, size_1, pol_2, size_2, pol_out, out_siz).brdouble *pol_1, *pol_2, *pol_out;.brint size_1, size_2, *out_siz;.PP.ft Bauto_convolv (pol_1, size_1, pol_2, size_2, pol_out, out_siz).brdouble *pol_1, *pol_2, *pol_out;.brint size_1, size_2, *out_siz;.ft R.SH DESCRIPTION.PP.I convolvand.I auto_convolvperform the convolution (product) of the 2 input polynomials.In other words:.brpol_out[Z] = pol_1[Z] * pol_2[Z]..PP.I convolvis to be used in the case of "regular" polynomials, while.I auto_convolvis to be used in the case of symmetric polynomials. Symmetric refers topolynomials with positive and negative powerswhere the coefficients of the negative and positive powersare equal, as it is the case, for example, in auto-correlation functions.Coefficients are stored in order of increasing powers.In the case of.I auto_convolv,it is assumed that only the coefficients of the positive powers are storedin the arrays..PP.I Pol_1and.I pol_2are the input polynomials.The sizes, i.e. 1 plus the order, of the polynomials are respectively.I size_1and.I size_2..I Pol_outis the result polynomial, and.I out_sizis a pointer to its size. We have:.br.I *out_siz = size_1 + size_2- 1..SH DIAGNOSTICS.PPNone.SH BUGS.PPNone known..SH "SEE ALSO".SH AUTHOR
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