From f04ea3143569dbadcdd5ed96e8feed0601464156 Mon Sep 17 00:00:00 2001
From: matteo <matteo@5390a7c7-147a-4af0-8ec9-7488f05a26cb>
Date: Mon, 17 Mar 2003 18:11:45 +0000
Subject: lun mar 17 19:11:15 CET 2003

git-svn-id: http://svn.digium.com/svn/zaptel/trunk@155 5390a7c7-147a-4af0-8ec9-7488f05a26cb
---
 complex.cc | 61 +++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++
 1 file changed, 61 insertions(+)
 create mode 100755 complex.cc

(limited to 'complex.cc')

diff --git a/complex.cc b/complex.cc
new file mode 100755
index 0000000..d137f13
--- /dev/null
+++ b/complex.cc
@@ -0,0 +1,61 @@
+/* mkfilter -- given n, compute recurrence relation
+   to implement Butterworth, Bessel or Chebyshev filter of order n
+   A.J. Fisher, University of York   <fisher@minster.york.ac.uk>
+   September 1992 */
+
+/* Routines for complex arithmetic */
+
+#include <math.h>
+
+#include "mkfilter.h"
+#include "complex.h"
+
+static complex eval(complex[], int, complex);
+static double Xsqrt(double);
+
+
+global complex evaluate(complex topco[], int nz, complex botco[], int np, complex z)
+  { /* evaluate response, substituting for z */
+    return eval(topco, nz, z) / eval(botco, np, z);
+  }
+
+static complex eval(complex coeffs[], int npz, complex z)
+  { /* evaluate polynomial in z, substituting for z */
+    complex sum = complex(0.0);
+    for (int i = npz; i >= 0; i--) sum = (sum * z) + coeffs[i];
+    return sum;
+  }
+
+global complex csqrt(complex x)
+  { double r = hypot(x);
+    complex z = complex(Xsqrt(0.5 * (r + x.re)),
+			Xsqrt(0.5 * (r - x.re)));
+    if (x.im < 0.0) z.im = -z.im;
+    return z;
+  }
+
+static double Xsqrt(double x)
+  { /* because of deficiencies in hypot on Sparc, it's possible for arg of Xsqrt to be small and -ve,
+       which logically it can't be (since r >= |x.re|).	 Take it as 0. */
+    return (x >= 0.0) ? sqrt(x) : 0.0;
+  }
+
+global complex cexp(complex z)
+  { return exp(z.re) * expj(z.im);
+  }
+
+global complex expj(double theta)
+  { return complex(cos(theta), sin(theta));
+  }
+
+global complex operator * (complex z1, complex z2)
+  { return complex(z1.re*z2.re - z1.im*z2.im,
+		   z1.re*z2.im + z1.im*z2.re);
+  }
+
+global complex operator / (complex z1, complex z2)
+  { double mag = (z2.re * z2.re) + (z2.im * z2.im);
+    return complex (((z1.re * z2.re) + (z1.im * z2.im)) / mag,
+		    ((z1.im * z2.re) - (z1.re * z2.im)) / mag);
+  }
+
-- 
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