Abstract Recently it has been noticed that for semigroup computations and for selection rectangular meshes with multiple broadcasting yield faster algorithms than their square counterparts. The contribution of this paper is to provide yet another example of a fundamental problem for which this phenomenon occurs. Specifically, we show that the problem of computing the convex hull of a set of n sorted points in the plane can be solved in O(n 1 8 log 3 4 n) time on a rectangular mesh with multiple broadcasting of size n 3 8 log 1 4 n \Theta
Finding the convex hull of a finite set of points is important not only for practical applications b...
The algorithms of convex hull have been extensively studied in literature, principally because of th...
The proposed research explores the possibilities of applying some base algorithms for sorting to the...
Two counterexamples are presented for a convex hull algorithm running on a mesh connected array of p...
In this dissertation, the author has made an attempt to study the performance characteristics of var...
We have verified experimentally that there is at least one point set on which Andrew\u27s algorithm ...
We present a new planar convex hull algorithm with worst case time complexity $O(n \log H)$ where $...
AbstractIn this paper we give an optimal algorithm for constructing the convex hull of a partially s...
We present simple output-sensitive algorithms that construct the convex hull of a set of n points in...
Motivated by the desire to cope with data imprecision [31], we study methods for taking advantage of...
From a broad perspective, we study issues related to implementation, testing, and experimentation in...
All possible convex hull (i.e. the minimum area convex polygon containing the planar set) algorithms...
The purpose of this work is to present simple time-optimal algorithms for a number of convexity-rela...
We present a parallel algorithm for finding the convex hull of a sorted point set. The algorithm run...
Finding the convex hull of a finite set of points is important not only for practical applications b...
Finding the convex hull of a finite set of points is important not only for practical applications b...
The algorithms of convex hull have been extensively studied in literature, principally because of th...
The proposed research explores the possibilities of applying some base algorithms for sorting to the...
Two counterexamples are presented for a convex hull algorithm running on a mesh connected array of p...
In this dissertation, the author has made an attempt to study the performance characteristics of var...
We have verified experimentally that there is at least one point set on which Andrew\u27s algorithm ...
We present a new planar convex hull algorithm with worst case time complexity $O(n \log H)$ where $...
AbstractIn this paper we give an optimal algorithm for constructing the convex hull of a partially s...
We present simple output-sensitive algorithms that construct the convex hull of a set of n points in...
Motivated by the desire to cope with data imprecision [31], we study methods for taking advantage of...
From a broad perspective, we study issues related to implementation, testing, and experimentation in...
All possible convex hull (i.e. the minimum area convex polygon containing the planar set) algorithms...
The purpose of this work is to present simple time-optimal algorithms for a number of convexity-rela...
We present a parallel algorithm for finding the convex hull of a sorted point set. The algorithm run...
Finding the convex hull of a finite set of points is important not only for practical applications b...
Finding the convex hull of a finite set of points is important not only for practical applications b...
The algorithms of convex hull have been extensively studied in literature, principally because of th...
The proposed research explores the possibilities of applying some base algorithms for sorting to the...