Name
Papers
Collaborators
EVANTHIA PAPADOPOULOU
44
43
Citations 
PageRank 
Referers 
110
18.37
159
Referees 
References 
279
349
Search Limit
100279
Title
Citations
PageRank
Year
Subdivision Methods for Sum-Of-Distances Problems: Fermat-Weber Point, n-Ellipses and the Min-Sum Cluster Voronoi Diagram (Media Exposition)00.342022
Piecewise-Linear Farthest-Site Voronoi Diagrams.00.342021
The Voronoi Diagram of Rotating Rays With applications to Floodlight Illumination.00.342021
Certified Approximation Algorithms for the Fermat Point and n-Ellipses.00.342021
Farthest Color Voronoi Diagrams - Complexity and Algorithms.00.342020
Unbounded Regions of High-Order Voronoi Diagrams of Lines and Segments in Higher Dimensions.00.342019
Randomized Incremental Construction for the Hausdorff Voronoi Diagram Revisited and Extended.00.342019
On Selecting Leaves With Disjoint Neighborhoods In Embedded Trees00.342019
Stabbing Circles for Sets of Segments in the Plane.00.342018
Deletion in abstract Voronoi diagrams in expected linear time.00.342018
Randomized incremental construction for the Hausdorff Voronoi diagram revisited and extended00.342016
Planar Minimization Diagrams via Subdivision with Applications to Anisotropic Voronoi Diagrams.10.382016
The k-Nearest-Neighbor Voronoi Diagram Revisited40.442015
Linear-Time Algorithms for the Farthest-Segment Voronoi Diagram and Related Tree Structures.30.402015
A Randomized Divide and Conquer Algorithm for Higher-Order Abstract Voronoi Diagrams.20.382014
Linear-Time Algorithms for the Farthest-Segment Voronoi Diagram and Related Tree Structures.00.342014
Implementing the L ∞ Segment Voronoi Diagram in CGAL and Applying in VLSI Pattern Analysis.00.342014
Computing the Map of Geometric Minimal Cuts30.442014
The Higher-Order Voronoi Diagram of Line Segments.20.382014
A Sweepline Algorithm for Higher Order Voronoi Diagrams40.442013
On the Farthest-Neighbor Voronoi Diagram of Segments in Three Dimensions00.342013
Randomized incremental construction of the Hausdorff Voronoi diagram of non-crossing clusters.00.342013
On the complexity of higher order abstract voronoi diagrams60.522013
Map of Geometric Minimal Cuts for General Planar Embedding.00.342013
A Randomized Incremental Approach for the Hausdorff Voronoi Diagram of Non-crossing Clusters.30.422013
The L∞ (L1) Farthest Line-Segment Voronoi Diagram.00.342012
On the Farthest Line-Segment Voronoi Diagram.20.392012
On Higher Order Voronoi Diagrams of Line Segments.70.602012
The Linfty Hausdorff Voronoi Diagram Revisited.00.342011
An Output-Sensitive Approach for the L 1/L ∞ k-Nearest-Neighbor Voronoi Diagram.80.562011
Higher order Voronoi diagrams of segments for VLSI critical area extraction20.402007
Robustness of k-gon Voronoi diagram construction20.382006
The Hausdorff Voronoi Diagram Of Polygonal Objects: A Divide And Conquer Approach90.592004
The Hausdorff Voronoi Diagram of Point Clusters in the Plane90.642003
The Min-Max Voronoi Diagram of Polygons and Applications in VLSI Manufacturing30.442002
Critical Area Computation For Missing Material Defects In Vlsi Circuits60.532001
The Linfty-Voronoi Diagram of Segments and VLSI Applications50.602001
k-Pairs Non-Crossing Shortest Paths in a Simple Polygon40.431999
Skew Voronoi Diagrams00.341999
A New Approach for the Geodesic Voronoi Diagram of Points in a Simple Polygon and Other Restricted Polygonal Domains180.971998
Critical area computation—a new approach20.401998
Voronoi diagrams for direction-sensitive distances10.401997
Efficient Computation of the Geodesic Voronoi Diagram of Points in a Simple Polygon (Extended Abstract)40.481995
Shortest Paths in a Simple Polygon in the Presence of Forbidden Vertices00.341994