/* getRotation:
* The function determines how much the block should be rotated
* for best positioning with parent, assuming its center is at x and y
* relative to the parent.
* angle gives the angle of the new position, i.e., tan(angle) = y/x.
* If sn has 2 nodes, we arrange the line of the 2 normal to angle.
* If sn has 1 node, parent_pos has already been set to the
* correct angle assuming no rotation.
* Otherwise, we find the node in sn connected to the parent and rotate
* the block so that it is closer or at least visible to its node in the
* parent.
*
* For COALESCED blocks, if neighbor is in left half plane,
* use unCOALESCED case.
* Else let theta be angle, R = LEN(x,y), pho the radius of actual
* child block, phi be angle of neighbor in actual child block,
* and r the distance from center of coalesced block to center of
* actual block. Then, the angle to rotate the coalesced block to
* that the edge from the parent is tangent to the neighbor on the
* actual child block circle is
* alpha = theta + M_PI/2 - phi - arcsin((l/R)*(sin B))
* where l = r - rho/(cos phi) and beta = M_PI/2 + phi.
* Thus,
* alpha = theta + M_PI/2 - phi - arcsin((l/R)*(cos phi))
*/
static double
getRotation(block_t * sn, Agraph_t * g, double x, double y, double theta)
{
double mindist2;
Agraph_t *subg;
/* Agedge_t* e; */
Agnode_t *n, *closest_node, *neighbor;
nodelist_t *list;
double len2, newX, newY;
int count;
subg = sn->sub_graph;
#ifdef OLD
parent = sn->parent;
#endif
list = sn->circle_list;
if (sn->parent_pos >= 0) {
theta += M_PI - sn->parent_pos;
if (theta < 0)
theta += 2 * M_PI;
return theta;
}
count = sizeNodelist(list);
if (count == 2) {
return (theta - M_PI / 2.0);
}
/* Find node in block connected to block's parent */
neighbor = CHILD(sn);
#ifdef OLD
for (e = agfstedge(g, parent); e; e = agnxtedge(g, e, parent)) {
n = e->head;
if (n == parent)
n = e->tail;
if ((BLOCK(n) == sn) && (PARENT(n) == parent)) {
neighbor = n;
break;
}
}
#endif
newX = ND_pos(neighbor)[0] + x;
newY = ND_pos(neighbor)[1] + y;
mindist2 = LEN2(newX, newY); /* save sqrts by using sqr of dist to find min */
closest_node = neighbor;
for (n = agfstnode(subg); n; n = agnxtnode(subg, n)) {
if (n == neighbor)
continue;
newX = ND_pos(n)[0] + x;
newY = ND_pos(n)[1] + y;
len2 = LEN2(newX, newY);
if (len2 < mindist2) {
mindist2 = len2;
closest_node = n;
}
}
/* if((neighbor != closest_node) && !ISPARENT(neighbor)) { */
if (neighbor != closest_node) {
double rho = sn->rad0;
double r = sn->radius - rho;
double n_x = ND_pos(neighbor)[0];
if (COALESCED(sn) && (-r < n_x)) {
double R = LEN(x, y);
double n_y = ND_pos(neighbor)[1];
double phi = atan2(n_y, n_x + r);
double l = r - rho / (cos(phi));
theta += M_PI / 2.0 - phi - asin((l / R) * (cos(phi)));
} else { /* Origin still at center of this block */
double phi = atan2(ND_pos(neighbor)[1], ND_pos(neighbor)[0]);
theta += M_PI - phi - PSI(neighbor);
if (theta > 2 * M_PI)
theta -= 2 * M_PI;
}
} else
theta = 0;
return theta;
}
//查找比较长的线段
const line *longer_line(const line *p_line1, const line *p_line2) {
return LEN2(p_line1) > LEN2(p_line2) ? p_line1 : p_line2;
}
