wolffd@0: .TH LIBPATH 3 "01 APRIL 1997" wolffd@0: .SH NAME wolffd@0: \fBlibpathplan\fR \- finds and smooths shortest paths wolffd@0: .SH SYNOPSIS wolffd@0: .ta .75i 1.5i 2.25i 3i 3.75i 4.5i 5.25i 6i wolffd@0: .PP wolffd@0: .nf wolffd@0: \f5 wolffd@0: #include wolffd@0: wolffd@0: typedef struct Pxy_t { wolffd@0: double x, y; wolffd@0: } Pxy_t; wolffd@0: wolffd@0: typedef struct Pxy_t Ppoint_t; wolffd@0: typedef struct Pxy_t Pvector_t; wolffd@0: wolffd@0: typedef struct Ppoly_t { wolffd@0: Ppoint_t *ps; wolffd@0: int pn; wolffd@0: } Ppoly_t; wolffd@0: wolffd@0: typedef Ppoly_t Ppolyline_t; wolffd@0: wolffd@0: typedef struct Pedge_t { wolffd@0: Ppoint_t a, b; wolffd@0: } Pedge_t; wolffd@0: wolffd@0: typedef struct vconfig_s vconfig_t; wolffd@0: wolffd@0: #define POLYID_NONE wolffd@0: #define POLYID_UNKNOWN wolffd@0: wolffd@0: \fP wolffd@0: .fi wolffd@0: .SH FUNCTIONS wolffd@0: wolffd@0: .nf wolffd@0: \f5 wolffd@0: int Pshortestpath(Ppoly_t *boundary, Ppoint_t endpoints[2], Ppolyline_t *output_route); wolffd@0: \fP wolffd@0: .fi wolffd@0: Finds a shortest path between two points in a simple polygon. wolffd@0: You pass endpoints interior to the polygon boundary. wolffd@0: A shortest path connecting the points that remains in the polygon wolffd@0: is returned in output_route. If either endpoint does not lie in wolffd@0: the polygon, an error code is returned. (what code!!) wolffd@0: wolffd@0: .nf wolffd@0: \f5 wolffd@0: vconfig_t *Pobsopen(Ppoly_t **obstacles, int n_obstacles); wolffd@0: .br wolffd@0: int Pobspath(vconfig_t *config, Ppoint_t p0, int poly0, Ppoint_t p1, int poly1, Ppolyline_t *output_route); wolffd@0: .br wolffd@0: void Pobsclose(vconfig_t *config); wolffd@0: \fP wolffd@0: .fi wolffd@0: These functions find a shortest path between two points in a wolffd@0: simple polygon that possibly contains polygonal obstacles (holes). wolffd@0: \f5Pobsopen\fP creates a configuration (an opaque struct of type wolffd@0: \f5vconfig_t\fP) on a set of obstacles. \f5Pobspath\fP finds wolffd@0: a shortest path between the endpoints that remains outside the wolffd@0: obstacles. If the endpoints are known to lie inside obstacles, wolffd@0: \f5poly0\fP or \f5poly1\fP should be set to the index in the wolffd@0: \f5obstacles\fP array. If an endpoint is definitely not inside wolffd@0: an obstacle, then \f5POLYID_NONE\fP should be passed. If the wolffd@0: caller has not checked, then \f5POLYID_UNKNOWN\fP should be passed, wolffd@0: and the path library will perform the test. wolffd@0: wolffd@0: (!! there is no boundary polygon in this model?!!!) wolffd@0: wolffd@0: .nf wolffd@0: \f5 wolffd@0: int Proutespline (Pedge_t *barriers, int n_barriers, Ppolyline_t input_route, Pvector_t endpoint_slopes[2], wolffd@0: Ppolyline_t *output_route); wolffd@0: \fP wolffd@0: .fi wolffd@0: wolffd@0: This function fits a Bezier curve to a polyline path. wolffd@0: The curve must avoid a set of barrier segments. The polyline wolffd@0: is usually the \f5output_route\fP of one of the shortest path wolffd@0: finders, but it can be any simple path that doesn't cross wolffd@0: any obstacles. The input also includes endpoint slopes and wolffd@0: 0,0 means unconstrained slope. wolffd@0: wolffd@0: Finally, this utility function converts an input list of polygons wolffd@0: into an output list of barrier segments: wolffd@0: .nf wolffd@0: \f5 wolffd@0: int Ppolybarriers(Ppoly_t **polys, int n_polys, Pedge_t **barriers, int *n_barriers); wolffd@0: \fP wolffd@0: .fi wolffd@0: wolffd@0: .SH AUTHORS wolffd@0: David Dobkin (dpd@cs.princeton.edu), wolffd@0: Eleftherios Koutsofios (ek@research.att.com), wolffd@0: Emden Gansner (erg@research.att.com).