Add to ORKGAbstract. We define the notion of a well-separated pair decomposition of points in d-dimensional space. We then develop efficient sequential and parallel algorithms for computing such a decomposition. We apply the resulting decomposition to the efficient computation of k-nearest neighbors and n-body potential fields
Abstract. In this paper we investigate data structures obtained by a recursive partitioning of the m...
We present an external memory algorithm to compute a well-separated pair decomposition (WSPD) of a g...
Let X be an arrangement of n algebraic sets X_i in d-space, where the X_i are either parameterized o...
Abstract. We define the notion of a well-separated pair decomposition of points in d-dimensional spa...
We present a general technique for dynamizing certain problems posed on point sets in Euclidean spac...
One of the most challenging problems in computational geometry is closest pair of points given n poi...
We present an external-memory algorithm to compute a well-separated pair decomposition (WSPD) of a g...
ABSTRACT The well-separated pair decomposition (WSPD) is a fundamental structure in computational ge...
Content from this work may be used under the terms of the Creative Commons Attribution 3.0 licence. ...
Given a set S of n points in IR D , D 2. Each point p 2 S is assigned a color c(p) chosen from a ...
In this report we consider the implementation of an efficient algorithm for computing Euclidean mini...
Let $S$ be a set of $n$ points in $d$-space and let $1 \leq k \leq n$ be an integer. A unified appro...
Many interesting problems in Discrete and Computational Geometry involve partitioning. A main questi...
In this paper, we study data structures for use in N-body simulation. We concentrate on the spatial ...
We present efficient algorithms for all-point-pairs problems, or 'N-body '-like problems, ...
Abstract. In this paper we investigate data structures obtained by a recursive partitioning of the m...
We present an external memory algorithm to compute a well-separated pair decomposition (WSPD) of a g...
Let X be an arrangement of n algebraic sets X_i in d-space, where the X_i are either parameterized o...
Abstract. We define the notion of a well-separated pair decomposition of points in d-dimensional spa...
We present a general technique for dynamizing certain problems posed on point sets in Euclidean spac...
One of the most challenging problems in computational geometry is closest pair of points given n poi...
We present an external-memory algorithm to compute a well-separated pair decomposition (WSPD) of a g...
ABSTRACT The well-separated pair decomposition (WSPD) is a fundamental structure in computational ge...
Content from this work may be used under the terms of the Creative Commons Attribution 3.0 licence. ...
Given a set S of n points in IR D , D 2. Each point p 2 S is assigned a color c(p) chosen from a ...
In this report we consider the implementation of an efficient algorithm for computing Euclidean mini...
Let $S$ be a set of $n$ points in $d$-space and let $1 \leq k \leq n$ be an integer. A unified appro...
Many interesting problems in Discrete and Computational Geometry involve partitioning. A main questi...
In this paper, we study data structures for use in N-body simulation. We concentrate on the spatial ...
We present efficient algorithms for all-point-pairs problems, or 'N-body '-like problems, ...
Abstract. In this paper we investigate data structures obtained by a recursive partitioning of the m...
We present an external memory algorithm to compute a well-separated pair decomposition (WSPD) of a g...
Let X be an arrangement of n algebraic sets X_i in d-space, where the X_i are either parameterized o...