#include<general.h>
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#include<cross-section.h>
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#include<coord.h>
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#include<cairo/cairo.h>
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/** @brief Calculates cross-section of vesicle with plane.
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*
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* Function returns points of cross-section of vesicle with plane. Plane is described with equation $ax+by+cz+d=0$. Algorithm extracts coordinates of each vertex of a vesicle and then:
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*
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* if a distance of point to plane (given by equation $D=\frac{ax_0+by_0+cz_0+d}{\sqrt{a^2+b^2+c^2}}$, where $x_0$, $y_0$ and $z_0$ are coordinates of a given vertex) is less than maximal allowed distance between vertices {\tt sqrt(vesicle->dmax)} than vertex is a candidate for crossection calculation.
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*
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*/
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ts_coord_list *get_crossection_with_plane(ts_vesicle *vesicle,ts_double a,ts_double b,ts_double c, ts_double d){
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ts_uint i, j,k,l;
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ts_double pp,Dsq; // distance from the plane squared
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ts_double ppn1; // distance from the plane squared of a neighbor
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ts_vertex *vtx;
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ts_uint ntria=0; // number triangles
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ts_triangle *tria[2]; // list of triangles
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ts_coord_list *pts=init_coord_list();
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for(i=0;i<vesicle->vlist->n;i++){
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vtx=vesicle->vlist->vtx[i];
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pp=vtx->x*a+vtx->y*b+vtx->z*c+d;
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Dsq=pp*pp/(a*a+b*b+c*c);
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if(Dsq<vesicle->dmax){
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for(j=0;j<vtx->neigh_no;j++){
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ppn1=vtx->neigh[j]->x*a+vtx->neigh[j]->y*b+vtx->neigh[j]->z*c+d;
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if(pp*ppn1<=0.0){ //the combination of vertices are good candidates for a crossection
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//find triangle that belongs to the two vertices
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ntria=0;
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for(k=0;k<vtx->tristar_no;k++){
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if(vtx->tristar[k]->vertex[0]==vtx && ( vtx->tristar[k]->vertex[1]==vtx->neigh[j] || vtx->tristar[k]->vertex[2]==vtx->neigh[j]) ){
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//triangle found.
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tria[ntria]=vtx->tristar[k];
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ntria++;
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}
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}
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if(ntria==0) continue; // no need to continue
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//find the two intersections (in general) to form a intersection line
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for(l=0;l<ntria;l++){
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//we add intersection line between two points for each of the triangles found above.
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add_crosssection_point(pts,a,b,c,d,tria[l]->vertex[0], tria[l]->vertex[1]);
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add_crosssection_point(pts,a,b,c,d,tria[l]->vertex[0], tria[l]->vertex[2]);
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add_crosssection_point(pts,a,b,c,d,tria[l]->vertex[1], tria[l]->vertex[2]);
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}
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}
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}
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}
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}
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return pts;
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}
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ts_bool add_crosssection_point(ts_coord_list *pts, ts_double a, ts_double b, ts_double c, ts_double d, ts_vertex *vtx1, ts_vertex *vtx2){
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ts_double pp=vtx1->x*a+vtx1->y*b+vtx1->z*c+d;
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ts_double pp2=vtx2->x*a+vtx1->y*b+vtx2->z*c+d;
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if(pp*pp2<=0.0){
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ts_double u=pp/(a*(vtx1->x-vtx2->x)+b*(vtx1->y-vtx2->y)+c*(vtx1->z-vtx2->z));
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add_coord(pts, vtx1->x+u*(vtx2->x - vtx1->x),
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vtx1->y+u*(vtx2->y - vtx1->y),
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vtx1->z+u*(vtx2->z - vtx1->z),
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TS_COORD_CARTESIAN);
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return TS_SUCCESS;
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} else {
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return TS_FAIL;
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}
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}
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/** Saves calculated crossection as a png image */
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ts_bool crossection_to_png(ts_coord_list *pts, char *filename){
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cairo_surface_t *surface;
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cairo_t *cr;
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ts_uint i;
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surface = cairo_image_surface_create (CAIRO_FORMAT_RGB24, 1800, 1800);
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cr = cairo_create (surface);
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cairo_rectangle(cr, 0.0, 0.0, 1800,1800);
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cairo_set_source_rgb(cr, 0.3, 0.3, 0.3);
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cairo_fill(cr);
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cairo_set_line_width (cr, 5.0/30.0);
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cairo_set_line_cap(cr, CAIRO_LINE_CAP_ROUND);
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cairo_set_line_join(cr, CAIRO_LINE_JOIN_ROUND);
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cairo_translate(cr, 900,900);
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cairo_scale (cr, 30, 30);
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cairo_set_source_rgb (cr, 1.0, 1.0, 1.0);
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for(i=0;i<pts->n;i+=2){
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cairo_move_to(cr, pts->coord[i]->e1, pts->coord[i]->e2);
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cairo_line_to(cr, pts->coord[i+1]->e1, pts->coord[i+1]->e2);
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}
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cairo_stroke(cr);
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cairo_surface_write_to_png (surface,filename);
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cairo_surface_finish (surface);
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return TS_SUCCESS;
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}
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ts_bool save_crossection_snapshot(ts_coord_list *pts, ts_uint timestepno){
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char filename[255];
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sprintf(filename,"timestep_%.6u.png",timestepno);
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crossection_to_png(pts,filename);
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return TS_SUCCESS;
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}
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