We consider the problem of constructing of binary space partitions (BSP) for a set S of n hyperrectangles in space with constant dimension. If the set S ful lls the low directional density condition de ned in this paper then the resultant BSP has O(n) size and it can be constructed in O(n log2 n) time in R3 . The low directional density condition de nes a new class of objects which we are able to construct a linear BSP for. The method is quite simple and it should be appropriate for practical implementation
Let R and B be sets of red and blue points in the plane in general position. We study the problem of...
The process of computation of classification trees can be characterized as involving three basic cho...
We describe a new and simple method for constructing binary space partitions (BSPs) in arbitrary dim...
We consider the problem of constructing of binary space partitions (BSP) for a set S of n hy-perrect...
We consider the problem of constructing of binary space partitions (BSP) for a set S of n hyperrecta...
AbstractWe prove the existence of linear size binary space partitions for sets of objects in the pla...
We prove the existence of linear size binary space partitions for sets of objects in the plane under...
We describe the rst known algorithm for efficiently maintaining a Binary Space Partition (BSP) for n...
We present the rst systematic comparison of the performance of algorithms that construct Binary Spac...
AbstractWe describe the first known algorithm for efficiently maintaining a Binary Space Partition (...
A binary space partition is a recursive partitioning of a configuration of objects by hyperplanes un...
AbstractA binary space partition is a recursive partitioning of a configuration of objects by hyperp...
We prove the following upper and lower bounds on the exact size of binary space partition (BSP) tree...
The process of computation of classification trees can be characterized as involving three basic cho...
Let R and B be sets of red and blue points in the plane in general position. We study the problem of...
The process of computation of classification trees can be characterized as involving three basic cho...
We describe a new and simple method for constructing binary space partitions (BSPs) in arbitrary dim...
We consider the problem of constructing of binary space partitions (BSP) for a set S of n hy-perrect...
We consider the problem of constructing of binary space partitions (BSP) for a set S of n hyperrecta...
AbstractWe prove the existence of linear size binary space partitions for sets of objects in the pla...
We prove the existence of linear size binary space partitions for sets of objects in the plane under...
We describe the rst known algorithm for efficiently maintaining a Binary Space Partition (BSP) for n...
We present the rst systematic comparison of the performance of algorithms that construct Binary Spac...
AbstractWe describe the first known algorithm for efficiently maintaining a Binary Space Partition (...
A binary space partition is a recursive partitioning of a configuration of objects by hyperplanes un...
AbstractA binary space partition is a recursive partitioning of a configuration of objects by hyperp...
We prove the following upper and lower bounds on the exact size of binary space partition (BSP) tree...
The process of computation of classification trees can be characterized as involving three basic cho...
Let R and B be sets of red and blue points in the plane in general position. We study the problem of...
The process of computation of classification trees can be characterized as involving three basic cho...
We describe a new and simple method for constructing binary space partitions (BSPs) in arbitrary dim...