Add to ORKGLet S be a set of n moving points in the plane. We give new ecient and compact kinetic data structures for maintaining the diameter, width, and smallest area or perimeter bounding rectangle of the points. When the points in S move with pseudo-algebraic motions, these structures process O(
Projet VEGASGiven a set of $n$ points in the plane, we consider the problem of computing the circula...
AbstractLet S be a set of n moving points in the plane. We present a kinetic and dynamic (randomized...
Geometric models for moving points represent a valuable tool of modern computational geometry. In t...
We present approximation algorithms for maintaining various descriptors of the extent of moving poin...
In this paper, we present a kinetic data structure for calculating the minimum spanning circle of a ...
We revisit the notion of kinetic efficiency for noncanonically defined discrete attributes of moving...
AbstractWe present a simple randomized scheme for triangulating a set P of n points in the plane, an...
We investigate a kinetic version of point-set embeddability. Given a plane graph $G(V,E) where |V| =...
A kinetic data structure (KDS) maintains an attribute of interest in a system of geometric objects u...
AbstractThis paper presents a kinetic data structure (KDS) for maintenance of the Euclidean minimum ...
A kinetic data structure for the maintenance of a multidimensional range search tree is introduced. ...
A triangulation of a set S of points in the plane is a subdivision of the convex hull of S into tria...
A dynamic data structure is given that maintains the minimal distance in a set of $n$ points in $k$-...
Recent advances in sensing and tracking technology have led researchers to investigate the problem o...
We propose a generic computational framework for main-taining a discrete geometric structure defined...
Projet VEGASGiven a set of $n$ points in the plane, we consider the problem of computing the circula...
AbstractLet S be a set of n moving points in the plane. We present a kinetic and dynamic (randomized...
Geometric models for moving points represent a valuable tool of modern computational geometry. In t...
We present approximation algorithms for maintaining various descriptors of the extent of moving poin...
In this paper, we present a kinetic data structure for calculating the minimum spanning circle of a ...
We revisit the notion of kinetic efficiency for noncanonically defined discrete attributes of moving...
AbstractWe present a simple randomized scheme for triangulating a set P of n points in the plane, an...
We investigate a kinetic version of point-set embeddability. Given a plane graph $G(V,E) where |V| =...
A kinetic data structure (KDS) maintains an attribute of interest in a system of geometric objects u...
AbstractThis paper presents a kinetic data structure (KDS) for maintenance of the Euclidean minimum ...
A kinetic data structure for the maintenance of a multidimensional range search tree is introduced. ...
A triangulation of a set S of points in the plane is a subdivision of the convex hull of S into tria...
A dynamic data structure is given that maintains the minimal distance in a set of $n$ points in $k$-...
Recent advances in sensing and tracking technology have led researchers to investigate the problem o...
We propose a generic computational framework for main-taining a discrete geometric structure defined...
Projet VEGASGiven a set of $n$ points in the plane, we consider the problem of computing the circula...
AbstractLet S be a set of n moving points in the plane. We present a kinetic and dynamic (randomized...
Geometric models for moving points represent a valuable tool of modern computational geometry. In t...