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/*
* $Id: trans.h,v 1.1 2005-09-18 22:04:57 dhmunro Exp $
* Routines for transporting a ray through a cylindrical mesh.
*/
/* Copyright (c) 2005, The Regents of the University of California.
* All rights reserved.
* This file is part of yorick (http://yorick.sourceforge.net).
* Read the accompanying LICENSE file for details.
*/
#ifndef TRANS_H
#define TRANS_H
#include "track.h"
/* ---------------------------------------------------------------------- */
/* Solve the transport equation assuming that both the opacity and
* source function are constant within each zone. Return the overall
* absorption and self-emission along the ray.
*/
extern void
FlatSource(double *opac, double *source, /* opacity, emissivity */
long kxlm, long ngroup, /* opac, source dimens */
RayPath *path, /* ray path through mesh */
double *absorb, double *selfem, /* attenuation factor and
* self-emission for
* entire path */
double *work); /* scratch space --
3*(path->ncuts-1) */
/* Solve the transport equation assuming that the source function
* varies linearly with optical depth across a zone. The opacity is
* assumed to be constant within each zone. (Hence, opac must be zone
* centered, while source is point centered.) Return the overall
* absorption and self-emission along the ray.
*/
extern void
LinearSource(double *opac, double *source, /* opacity, emissivity */
long kxlm, long ngroup, /* opac, source dimens */
RayPath *path, /* ray path through mesh */
double *absorb, double *selfem, /* attenuation factor and
* self-emission for
* entire path */
double *work); /* scratch space --
3*(path->ncuts-1)+1 */
/* Reduce x[i+1]= a[i]*x[i]+b[i] for i=0,...,n-1 to
* x[n]= a[0]*x[0]+b[0] -i.e.- return a[0], b[0]
* May use an algorithm which clobbers a[1:n-1], b[1:n-1] as well.
*/
extern void Reduce(double *a, double *b, long n);
/* The LinearSource transport solver requires a point centered source
* function; the given source function is zone centered.
* This point centering scheme is local to the four zones surrounding
* the point, with weights which are large for zones whose optical
* depth (along either k or l) is near 1.
* The algorithm requires 4*(kmax*(lmax+1)+1) doubles as working space.
*
* An unrelated Milne condition is applied for points which lie on
* the vacuum boundary of the problem.
*/
extern void PtCenterSource(double *opac, double *source, long kxlm,
long ngroup, Mesh *mesh, Boundary *boundary,
double *work);
/* ---------------------------------------------------------------------- */
#endif
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