Menelaos I. Karavelas

Leonidas J. Guibas, Siome Goldenstein, Dimitris N. Metaxas, 2001, Proceedings 2001 ICRA. IEEE International Conference on Robotics and Automation (Cat. No.01CH37164).

The maximum number of faces of the minkowski sum of three convex polytopes pdf

Menelaos I. Karavelas, Christos Konaxis, Eleni Tzanaki, 2013, SoCG '13.

A geometric approach for the upper bound theorem for Minkowski sums of convex polytopes

Menelaos I. Karavelas, Eleni Tzanaki, 2015, Symposium on Computational Geometry.

Convex hulls of spheres and convex hulls of convex polytopes lying on parallel hyperplanes

Menelaos I. Karavelas, Eleni Tzanaki, M. Karavelas, 2009, SoCG '11.

Guarding curvilinear art galleries with edge or mobile guards via 2-dominance of triangulation graphs

Menelaos I. Karavelas, 2011, Comput. Geom..

Voronoi Diagrams for Moving Disks and Applications

Menelaos I. Karavelas, M. Karavelas, 2001, WADS.

Exact Geometric and Algebraic Computations in CGAL

Menelaos I. Karavelas, M. Karavelas, 2010, ICMS.

Root comparison techniques applied to computing the additively weighted Voronoi diagram

Ioannis Z. Emiris, Menelaos I. Karavelas, I. Emiris, 2003, SODA '03.

Static and kinetic geometric spanners with applications

Leonidas J. Guibas, Menelaos I. Karavelas, M. Karavelas, 2001, SODA '01.

Spatial shape‐preserving interpolation using ν‐splines

Panagiotis D. Kaklis, Menelaos I. Karavelas, 2004, Numerical Algorithms.

Bounding the Distance between 2D Parametric Bézier Curves and their Control Polygon

Panagiotis D. Kaklis, Menelaos I. Karavelas, Konstantinos V. Kostas, 2003, Computing.

Scalable nonlinear dynamical systems for agent steering and crowd simulation

Leonidas J. Guibas, Siome Goldenstein, Dimitris N. Metaxas, 2001, Comput. Graph..

A Computational Framework for Handling Motion

Leonidas J. Guibas, Menelaos I. Karavelas, Daniel Russel, 2004, ALENEX/ANALC.

Segment Voronoi diagrams in CGAL

Menelaos I. Karavelas, 2004 .

The Voronoi Diagram of Planar Convex Objects

Mariette Yvinec, Menelaos I. Karavelas, M. Yvinec, 2003, ESA.

Analysis of the Incircle predicate for the Euclidean Voronoi diagram of axes-aligned line segments pdf

Menelaos I. Karavelas, Manos N. Kamarianakis, M. Karavelas, 2011, ArXiv.

The predicates of the Apollonius diagram: Algorithmic analysis and implementation

Ioannis Z. Emiris, Menelaos I. Karavelas, I. Emiris, 2006, Comput. Geom..

an example using the 2D Apollonius package

Menelaos I. Karavelas, 2012 .

Hardness results on Voronoi, Laguerre and Apollonius diagrams

Kevin Buchin, Olivier Devillers, Menelaos I. Karavelas, 2019, CCCG.

G1-smooth branching surface construction from cross sections

Panagiotis D. Kaklis, Menelaos I. Karavelas, Nikolaos C. Gabrielides, 2007, Comput. Aided Des..

Prototype Implementation for the Planar Additively Weighted Voronoi Diagram

Menelaos I. Karavelas, 2002 .

Delaunay Tessellations and Voronoi Diagrams in CGAL

Mariette Yvinec, Pierre Alliez, Sylvain Pion, 2010 .

The Voronoi Diagram of Convex Objects in the Plane

Mariette Yvinec, Menelaos I. Karavelas, M. Yvinec, 2003 .

Shape-preserving interpolation in R3

Panagiotis D. Kaklis, Menelaos I. Karavelas, M. Karavelas, 1997 .

ECG IST-2000-26473 Effective Computational Geometry for Curves and Surfaces ECG Technical Report No . : ECG-TR-122201-01 Predicates for the Planar Additively Weighted Voronoi Diagram

Ioannis Z. Emiris, Menelaos I. Karavelas, I. Emiris, 1993 .

Qualitative Symbolic Perturbation: a new geometry-based perturbation framework

Olivier Devillers, Monique Teillaud, Menelaos I. Karavelas, 2012 .