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📄 durbin.h

📁 g729 coding ipaddressing
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/*****************************************************************************
*
* NAME
*		durbin
*
* FUNCTION
*
*		Durbin recursion to do autocorrelation analysis.
*		Converts autocorrelation sequence to reflection coefficients
*		and prediciton coefficients.
*
* SYNOPSIS
*
*		subroutine durbin (c0, c, a, n)
*
*	formal 
*						data	I/O
*		name			type	type	function
*		-------------------------------------------------------------------
*		c0				real	i		c(0)
*		c[n]			real	i		auto-correlation coefficients
*		a[n]			real	o		prediction coefficients (voiced-> +a1)
*		n				int 	i		number of reflection coefficients
*		
****************************************************************************
*		
* DESCRIPTION
*
*		This performs the classical Durbin recursion
*		on the correlation sequence c0, c[0], c[1] . . .
*		to obtain n reflection coefficients (rc).
*
*		The sign convention used defines the first reflection coefficient
*		as the normalized first autocorrelation coefficient, which results
*		in positive values of rc[0] for voiced speech.
*
****************************************************************************
*
* CALLED BY
*
*		autohf
*
* CALLS
*
****************************************************************************
*		
* REFERENCES
*
*		Parsons, Voice and Speech Processing, McGraw-Hill, 1987, p.160&378.
*
****************************************************************************/

static void durbin(float c0, float *c, float *a, int n)
{
  int i, j;
  float alpha, beta, rc[MAXNO], tmp[MAXNO];

  /* If zero energy, set rc's to zero & return  */

  if (c0 <= 0.0) 
  {
	for (i = 0; i < n; i++)
	  rc[i] = 0.0;
	return;
  }

  /* Intialization	 */

  alpha = c0;
  *a = rc[0] = -*c / c0;
  beta = *c;

  /* Recursion	 */

  for (i = 1; i < n; i++)
  {
	 alpha = alpha + beta * rc[i - 1];
	 beta = *(c+i);

	 for (j = 0; j <= i - 1; j++)
	   beta = beta + *(c+j) * *(a+i-j-1);
	 rc[i] = -beta / alpha;

	 for (j = 0; j <= i - 1; j++)
	   tmp[j] = rc[i] * *(a+i-j-1);

	 for (j = 0; j <= i - 1; j++)
	   *(a+j) = *(a+j) + tmp[j];
	 *(a+i) = rc[i];
   }
}		

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