Clustering Geometrically-Modeled Points in the Aggregated Uncertainty Model
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Publication:5862343
DOI10.3233/FI-2021-2097OpenAlexW3215036344MaRDI QIDQ5862343
Vahideh Keikha, Sepideh Aghamolaei, Ali Mohades, Mohammad Ghodsi
Publication date: 9 March 2022
Published in: Fundamenta Informaticae (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2111.13989
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Computing \(k\)-centers of uncertain points on a real line, Minimum color spanning circle of imprecise points, Computing the center of uncertain points on cactus graphs
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Cites Work
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- Tighter estimates for \(\epsilon\)-nets for disks
- One-dimensional \(k\)-center on uncertain data
- Improved results on geometric hitting set problems
- Approximation algorithms for a \(k\)-line center
- Largest and smallest convex hulls for imprecise points
- Improved approximation algorithms for geometric set cover
- The upper envelope of Voronoi surfaces and its applications
- Structural tolerance and Delaunay triangulation
- Linear time algorithm to cover and hit a set of line segments optimally by two axis-parallel squares
- Range-max queries on uncertain data
- Largest and smallest area triangles on imprecise points
- An approximation algorithm for \(k\)-center problem on a convex polygon
- On approximability of minimum color-spanning ball in high dimensions
- Largest bounding box, smallest diameter, and related problems on imprecise points
- Near-linear algorithms for geometric hitting sets and set covers
- On the expected diameter, width, and complexity of a stochastic convex hull
- On intersecting a set of parallel line segments with a convex polygon of minimum area
- On the Most Likely Convex Hull of Uncertain Points
- Handbook of Approximation Algorithms and Metaheuristics
- Linear-Time Algorithms for Linear Programming in $R^3 $ and Related Problems
- Computing the Rectilinear Center of Uncertain Points in the Plane
- Stochastic k-Center and j-Flat-Center Problems
- Near-Linear Algorithms for Geometric Hitting Sets and Set Covers
- MINIMUM POLYGON TRANSVERSALS OF LINE SEGMENTS