Our work on minimum convex decompositions is based on two key components: (1) different strategies for computing initial decompositions, partly adapted to the characteristics of the input data, and (2) local optimizations for reducing the number of convex faces of a decomposition. We discuss our main heuristics and show how they helped to reduce the face count
We revisit two NP-hard geometric partitioning problems – convex decomposition and sur-face approxima...
Decomposition is a technique commonly used to partition complex models into simpler components. Whil...
Abstract—Shape decomposition is a fundamental problem for part-based shape representation. We propos...
We present a memetic approach designed to tackle the 2020 Computational Geometry Challenge on the Mi...
The Minimum Convex Partition problem (MCP) is a problem in which a point-set is used as the vertices...
AbstractA convex partition with respect to a point set S is a planar subdivision whose vertices are ...
A convex partition of a point set P in the plane is a planar partition of the convex hull of P into ...
We consider the Minimum Convex Partition problem: Given a set P of n points in the plane, draw a pla...
Designing an algorithm to deal with a convex shape is easier than that for a concave shape. Efficien...
AbstractWe propose a strategy to decompose a polygon, containing zero or more holes, into “approxima...
Summary: A convex quadrangulation with respect to a point set S is a planar subdivision whose vertic...
We introduce pseudo-convex decompositions, partitions, and coverings for planar point sets. They are...
Shape decomposition is a fundamental problem for part-based shape representation. We propose a novel...
Given a planar point set in general position, S, we seek a partition of the points into convex cell...
We show the existence of sets with n points (n ? 4) for which every convex decomposition contains mo...
We revisit two NP-hard geometric partitioning problems – convex decomposition and sur-face approxima...
Decomposition is a technique commonly used to partition complex models into simpler components. Whil...
Abstract—Shape decomposition is a fundamental problem for part-based shape representation. We propos...
We present a memetic approach designed to tackle the 2020 Computational Geometry Challenge on the Mi...
The Minimum Convex Partition problem (MCP) is a problem in which a point-set is used as the vertices...
AbstractA convex partition with respect to a point set S is a planar subdivision whose vertices are ...
A convex partition of a point set P in the plane is a planar partition of the convex hull of P into ...
We consider the Minimum Convex Partition problem: Given a set P of n points in the plane, draw a pla...
Designing an algorithm to deal with a convex shape is easier than that for a concave shape. Efficien...
AbstractWe propose a strategy to decompose a polygon, containing zero or more holes, into “approxima...
Summary: A convex quadrangulation with respect to a point set S is a planar subdivision whose vertic...
We introduce pseudo-convex decompositions, partitions, and coverings for planar point sets. They are...
Shape decomposition is a fundamental problem for part-based shape representation. We propose a novel...
Given a planar point set in general position, S, we seek a partition of the points into convex cell...
We show the existence of sets with n points (n ? 4) for which every convex decomposition contains mo...
We revisit two NP-hard geometric partitioning problems – convex decomposition and sur-face approxima...
Decomposition is a technique commonly used to partition complex models into simpler components. Whil...
Abstract—Shape decomposition is a fundamental problem for part-based shape representation. We propos...