Computational geometry is, in brief, the study of algorithms for geometric problems. Classical study of geometry and geometric objects, however, is not well-suited to efficient algorithms techniques. Thus, for the given geometric problems, it becomes necessary to identify properties and concepts that lend themselves to efficient computation. The primary focus of this paper will be on one such geometric problems, the Convex Hull problem
For a given set of planar points S, the convex hull of S, CH(S), is defined to be a list of ordered ...
International audienceWe study the development of formally proved algorithms for computational geome...
International audienceWe study the development of formally proved algorithms for computational geome...
Computational geometry is, in brief, the study of algorithms for geometric problems. Classical study...
Convex Hulls: Complexity and Applications (A Survey) Computational geometry is, in brief, the study ...
In this dissertation, the author has made an attempt to study the performance characteristics of var...
The construction of the convex hull of a finite point set in a low-dimensional Euclidean space is a...
The construction of the convex hull of a finite point set in a low-dimensional Euclidean space is a...
Given its importance, a number of computer algorithms have been developed over the years to compute...
Trying to develop a fast algorithm that finds all the edges of a convex hull produced three differen...
Trying to develop a fast algorithm that finds all the edges of a convex hull produced three differen...
A fundamental task of computational geometry is identifying concepts, properties and techniques whic...
All possible convex hull (i.e. the minimum area convex polygon containing the planar set) algorithms...
From a broad perspective, we study issues related to implementation, testing, and experimentation in...
AbstractWe show that the convex hull of a set of discs can be determined in Θ(n log n) time. The alg...
For a given set of planar points S, the convex hull of S, CH(S), is defined to be a list of ordered ...
International audienceWe study the development of formally proved algorithms for computational geome...
International audienceWe study the development of formally proved algorithms for computational geome...
Computational geometry is, in brief, the study of algorithms for geometric problems. Classical study...
Convex Hulls: Complexity and Applications (A Survey) Computational geometry is, in brief, the study ...
In this dissertation, the author has made an attempt to study the performance characteristics of var...
The construction of the convex hull of a finite point set in a low-dimensional Euclidean space is a...
The construction of the convex hull of a finite point set in a low-dimensional Euclidean space is a...
Given its importance, a number of computer algorithms have been developed over the years to compute...
Trying to develop a fast algorithm that finds all the edges of a convex hull produced three differen...
Trying to develop a fast algorithm that finds all the edges of a convex hull produced three differen...
A fundamental task of computational geometry is identifying concepts, properties and techniques whic...
All possible convex hull (i.e. the minimum area convex polygon containing the planar set) algorithms...
From a broad perspective, we study issues related to implementation, testing, and experimentation in...
AbstractWe show that the convex hull of a set of discs can be determined in Θ(n log n) time. The alg...
For a given set of planar points S, the convex hull of S, CH(S), is defined to be a list of ordered ...
International audienceWe study the development of formally proved algorithms for computational geome...
International audienceWe study the development of formally proved algorithms for computational geome...