Search Results - "Bhattacharya, Binay K."
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Rectilinear path problems in restricted memory setup
Published in Discrete Applied Mathematics (10-09-2017)“…We study the rectilinear path problem in the presence of disjoint axis parallel rectangular obstacles in the read-only and in-place setup. The input to the…”
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Some variations on constrained minimum enclosing circle problem
Published in Journal of combinatorial optimization (01-02-2013)“…Given a set P of n points and a straight line L , we study three important variations of minimum enclosing circle problem as follows: Computing k identical…”
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Space-efficient algorithm for computing a centerpoint of a set of points in R2
Published in Theoretical computer science (15-02-2016)“…We study a space-efficient algorithm for computing a centerpoint for a set P of n points in R2, where the points in P are given in a read-only array. We…”
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Space-efficient algorithm for computing a centerpoint of a set of points in R 2
Published in Theoretical computer science (15-02-2016)Get full text
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Space-efficient algorithm for computing a centerpoint of a set of points in
Published in Theoretical computer science (01-02-2016)“…We study a space-efficient algorithm for computing a centerpoint for a set P of n points in , where the points in P are given in a read-only array. We propose…”
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On a Simple, Practical, Optimal, Output-Sensitive Randomized Planar Convex Hull Algorithm
Published in Journal of algorithms (01-10-1997)“…In this paper we present a truly practical and provably optimalO(nlogh) time output-sensitive algorithm for the planar convex hull problem. The basic algorithm…”
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Single facility collection depots location problem in the plane
Published in Computational geometry : theory and applications (01-07-2009)“…In this paper we consider an extension of the classical facility location problem where besides n weighted customers, a set of p collection depots are also…”
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Characterizing LR-visibility polygons and related problems
Published in Computational geometry : theory and applications (01-02-2001)“…A simple polygon P is said to be LR-visibility polygon if there exists two points s and t on the boundary of P such that every point of the clockwise boundary…”
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Efficient computation of 2-medians in a tree network with positive/negative weights
Published in Electronic notes in discrete mathematics (01-05-2003)Get full text
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APPLICATION OF COMPUTATIONAL GEOMETRY TO PATTERN RECOGNITION PROBLEMS
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Facility location problems in the constant work-space read-only memory model
Published 14-09-2014“…Facility location problems are captivating both from theoretical and practical point of view. In this paper, we study some fundamental facility location…”
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Optimally computing a shortest weakly visible line segment inside a simple polygon
Published in Computational geometry : theory and applications (01-07-2002)“…A simple polygon is said to be weakly internally visible from a line segment lying inside it if every point on the boundary of the polygon is visible from some…”
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AnO(m + n log n) Algorithm for the Maximum-Clique Problem in Circular-Arc Graphs
Published in Journal of algorithms (01-11-1997)“…We present an algorithm to compute, inO(m+nlogn) time, a maximum clique in circular-arc graphs (withnvertices andmedges) provided a circular-arc model of the…”
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An O(m + n log n) algorithm for the maximum-clique problem in circular-arc graphs
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APPLICATION OF COMPUTATIONAL GEOMETRY TO PATTERN RECOGNITION PROBLEMS
Published 01-01-1982“…In this thesis it is shown that several pattern recognition problems can be solved efficiently by exploiting the geometrical structure of the problems. The…”
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Dissertation -
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Computing the volume of the union of spheres
Published in The Visual computer (01-11-1988)Get full text
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An upper bound on the probability of misclassification in terms of Matusita's measure of affinity
Published in Annals of the Institute of Statistical Mathematics (01-12-1982)Get full text
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A new linear convex hull algorithm for simple polygons (Corresp.)
Published in IEEE transactions on information theory (01-01-1984)“…A new optimal algorithm for computing the convex hull of a simple polygon in the plane, along with a proof of correctness, is presented. The main novelty of…”
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