We consider whether restricted sets of geometric predicates support efficient algorithms to solve line and curve segment intersection problems in the plane. Our restrictions are based on the notion of algebraic degree, proposed by Preparata and others as a way to guide the search for efficient algorithms that can be implemented in more realistic computational models than the Real RAM
AbstractThis paper partly settles the following question: Is it possible to compute all k intersecti...
Let $A$ and $B$ be two sets of ``well-behaved'' (i.e., continuous and x-monotone) curve segments in ...
We describe a robust and efficient implementation of the Bentley-Ottmann sweep line algorithm based ...
We consider whether restricted sets of geometric predicates support efficient algorithms to solve li...
AbstractWe consider whether restricted sets of geometric predicates support efficient algorithms to ...
AbstractWe investigate how to report all k intersecting pairs among a collection of n x-monotone cur...
AbstractLet Er and Eb be two sets of x-monotone and non-intersecting curve segments, E=Er∪Eb and |E|...
We investigate how to report all k intersecting pairs among a collection of n x-monotone curve segm...
Let E-r and E-b be two sets of x -monotone and non-intersecting curve segments, E = E-r boolean OR E...
AbstractThe fundamental problem of finding all intersections among a set of line segments in the pla...
In this thesis we describe a new algorithm, SPAGHETTISWEEP, for solving the red-blue line segment i...
AbstractThe purpose of this paper is to present a new method to design exact geometric predicates in...
Geometric intersection problems arise in a number of areas of computer science including graphics an...
International audienceThe purpose of this paper is to present a new method to design exact geometric...
Several robotic and computer vision applications depend upon the efficient determination of polygona...
AbstractThis paper partly settles the following question: Is it possible to compute all k intersecti...
Let $A$ and $B$ be two sets of ``well-behaved'' (i.e., continuous and x-monotone) curve segments in ...
We describe a robust and efficient implementation of the Bentley-Ottmann sweep line algorithm based ...
We consider whether restricted sets of geometric predicates support efficient algorithms to solve li...
AbstractWe consider whether restricted sets of geometric predicates support efficient algorithms to ...
AbstractWe investigate how to report all k intersecting pairs among a collection of n x-monotone cur...
AbstractLet Er and Eb be two sets of x-monotone and non-intersecting curve segments, E=Er∪Eb and |E|...
We investigate how to report all k intersecting pairs among a collection of n x-monotone curve segm...
Let E-r and E-b be two sets of x -monotone and non-intersecting curve segments, E = E-r boolean OR E...
AbstractThe fundamental problem of finding all intersections among a set of line segments in the pla...
In this thesis we describe a new algorithm, SPAGHETTISWEEP, for solving the red-blue line segment i...
AbstractThe purpose of this paper is to present a new method to design exact geometric predicates in...
Geometric intersection problems arise in a number of areas of computer science including graphics an...
International audienceThe purpose of this paper is to present a new method to design exact geometric...
Several robotic and computer vision applications depend upon the efficient determination of polygona...
AbstractThis paper partly settles the following question: Is it possible to compute all k intersecti...
Let $A$ and $B$ be two sets of ``well-behaved'' (i.e., continuous and x-monotone) curve segments in ...
We describe a robust and efficient implementation of the Bentley-Ottmann sweep line algorithm based ...