Abstract Given a point set in a fixed dimension, we note that a well-separated pair decomposition can be found in linear time if we assume that the ratio of the farthest pair distance to the closest pair distance is polynomially bounded. Many consequences follow; for example, we can construct spanners or solve the all-nearest-neighbors problem in linear time (under the same assumption), and we compute an approximate Euclidean minimum spanning tree in linear time (without any assumption)
AbstractA K-partition of a set S is a splitting of S into K non-overlapping classes that cover all e...
We maintain the minimum spanning tree of a point set in the plane, subject to point insertions and d...
Efficient linear separation algorithms are important for pattern classification applications. In thi...
We extend the classic notion of well-separated pair decomposition [10] to the (weighted) unit-disk g...
ABSTRACT The well-separated pair decomposition (WSPD) is a fundamental structure in computational ge...
In this report we consider the implementation of an efficient algorithm for computing Euclidean mini...
© Copyright 2018 by SIAM. Point location problems for n points in d-dimensional Euclidean space (and...
We extend the classic notion of well-separated pair decomposition [10] to the (weighted) unit-disk ...
We extend the classic notion of well-separated pair decom-position [10] to the (weighted) unit-disk ...
We present an external-memory algorithm to compute a well-separated pair decomposition (WSPD) of a g...
We provide a general framework for getting expected linear time constant factor approximations (and ...
International audienceA -partition of a set is a splitting of into non-overlapping classes that cove...
Given a set S of n points in k-dimensional space, and an L t metric, the dynamic closest pair proble...
We present a method for reducing the treewidth of a graph while preserving all of its minimal $s-t$ ...
We extend the classic notion of well-separated pair decomposition [P. B. Callahan and S. R. Kosaraju...
AbstractA K-partition of a set S is a splitting of S into K non-overlapping classes that cover all e...
We maintain the minimum spanning tree of a point set in the plane, subject to point insertions and d...
Efficient linear separation algorithms are important for pattern classification applications. In thi...
We extend the classic notion of well-separated pair decomposition [10] to the (weighted) unit-disk g...
ABSTRACT The well-separated pair decomposition (WSPD) is a fundamental structure in computational ge...
In this report we consider the implementation of an efficient algorithm for computing Euclidean mini...
© Copyright 2018 by SIAM. Point location problems for n points in d-dimensional Euclidean space (and...
We extend the classic notion of well-separated pair decomposition [10] to the (weighted) unit-disk ...
We extend the classic notion of well-separated pair decom-position [10] to the (weighted) unit-disk ...
We present an external-memory algorithm to compute a well-separated pair decomposition (WSPD) of a g...
We provide a general framework for getting expected linear time constant factor approximations (and ...
International audienceA -partition of a set is a splitting of into non-overlapping classes that cove...
Given a set S of n points in k-dimensional space, and an L t metric, the dynamic closest pair proble...
We present a method for reducing the treewidth of a graph while preserving all of its minimal $s-t$ ...
We extend the classic notion of well-separated pair decomposition [P. B. Callahan and S. R. Kosaraju...
AbstractA K-partition of a set S is a splitting of S into K non-overlapping classes that cover all e...
We maintain the minimum spanning tree of a point set in the plane, subject to point insertions and d...
Efficient linear separation algorithms are important for pattern classification applications. In thi...