The link center of a simple polygon P is the set of points x inside P at which the maximal link-distancefrom x to any other point in P is minimized, where the link distance between two points x, y inside P isdefined as the smallest number of straight edges in a polygonal path inside P connecting x to y. We proveseveral geometric properties of the link center and present an algorithm that calculates this set in time0(n2), where n is the number of sides of P. We also give an 0 (n log n) algorithm for finding apoint x in an approximate l
Given a set of nonintersecting polygonal obstacles in the plane, thelink distance between two points...
Given a set of nonintersecting polygonal obstacles in the plane, thelink distance between two points...
Given a set of nonintersecting polygonal obstacles in the plane, thelink distance between two points...
AbstractThe link distance between two points in a polygon P is defined as the minimum number of line...
The link metric, defined on a constrained region R of the plane, sets the distance between a pair of...
A central link segment of a simple n-vertex polygon P is a segment s inside P that minimizes the qua...
Let P be a closed simple polygon with n vertices. For any two points in P, the geodesic distance bet...
The link metric, defined on a constrained region R of the plane, sets the distance between a pair of...
Let P be a closed simple polygon with n vertices. For any two points in P, the geodesic distance bet...
The link metric, defined on a constrained region R of the plane, sets the distance between a pair of...
The link metric, defined on a constrained region R of the plane, sets the distance between a pair of...
The author surveys methods for finding a path between two arbitrary points within a 2D polygon under...
Let P be a closed simple polygon with n vertices. For any two points in P, the geodesic distance bet...
Let P be a closed simple polygon with n vertices. For any two points in P, the geodesic distance bet...
Given a simple polygon P with n vertices and a set Q of m points in P. we consider the geodesic k-ce...
Given a set of nonintersecting polygonal obstacles in the plane, thelink distance between two points...
Given a set of nonintersecting polygonal obstacles in the plane, thelink distance between two points...
Given a set of nonintersecting polygonal obstacles in the plane, thelink distance between two points...
AbstractThe link distance between two points in a polygon P is defined as the minimum number of line...
The link metric, defined on a constrained region R of the plane, sets the distance between a pair of...
A central link segment of a simple n-vertex polygon P is a segment s inside P that minimizes the qua...
Let P be a closed simple polygon with n vertices. For any two points in P, the geodesic distance bet...
The link metric, defined on a constrained region R of the plane, sets the distance between a pair of...
Let P be a closed simple polygon with n vertices. For any two points in P, the geodesic distance bet...
The link metric, defined on a constrained region R of the plane, sets the distance between a pair of...
The link metric, defined on a constrained region R of the plane, sets the distance between a pair of...
The author surveys methods for finding a path between two arbitrary points within a 2D polygon under...
Let P be a closed simple polygon with n vertices. For any two points in P, the geodesic distance bet...
Let P be a closed simple polygon with n vertices. For any two points in P, the geodesic distance bet...
Given a simple polygon P with n vertices and a set Q of m points in P. we consider the geodesic k-ce...
Given a set of nonintersecting polygonal obstacles in the plane, thelink distance between two points...
Given a set of nonintersecting polygonal obstacles in the plane, thelink distance between two points...
Given a set of nonintersecting polygonal obstacles in the plane, thelink distance between two points...