AbstractA translational lattice packing of k polygons P1,P2,P3,…,Pk is a (non-overlapping) packing of the k polygons which is replicated without overlap at each point of a lattice i0v0+i1v1, where v0 and v1 are vectors generating the lattice and i0 and i1 range over all integers. A densest translational lattice packing is one which minimizes the area |v0×v1| of the fundamental parallelogram. An algorithm and implementation is given for densest translational lattice packing. This algorithm has useful applications in industry, particularly clothing manufacture
Abstract. One of the basic problems in discrete geometry is to determine the most efficient packing ...
The focus of this thesis lies on geometric packings of non-spherical shapes in three-dimensional Euc...
We investigate several geometric packing problems (derived from an industrial setting) that involve ...
AbstractWe present an efficient solution method for packing d-dimensional polytopes within the bound...
We present an algorithm for the two-dimensional translational containment problem: find translations...
In this thesis, we study different kinds of packing problems. A packing is an arrangement of geometr...
Layout and packing are NP-hard geometric optimization problems of practical importance for which fin...
AbstractWe present an efficient solution method for packing d-dimensional polytopes within the bound...
AbstractAn effective and fast algorithm is given for rotational overlap minimization: given an overl...
Optimal packing of objects in containers is a critical problem in various real-life and industrial a...
Finding the densest sphere packing in d-dimensional Euclidean space Rd is an outstanding fundamental...
Given a two dimensional, non-overlapping layout of convex and non-convex polygons, compaction can be...
This document is composed of a series of articles in discrete geometry, each solving a problem in pa...
Optimal packing of objects in containers is a critical problem in various real-life and industrial a...
This document is composed of a series of articles in discrete geometry, each solving a problem in pa...
Abstract. One of the basic problems in discrete geometry is to determine the most efficient packing ...
The focus of this thesis lies on geometric packings of non-spherical shapes in three-dimensional Euc...
We investigate several geometric packing problems (derived from an industrial setting) that involve ...
AbstractWe present an efficient solution method for packing d-dimensional polytopes within the bound...
We present an algorithm for the two-dimensional translational containment problem: find translations...
In this thesis, we study different kinds of packing problems. A packing is an arrangement of geometr...
Layout and packing are NP-hard geometric optimization problems of practical importance for which fin...
AbstractWe present an efficient solution method for packing d-dimensional polytopes within the bound...
AbstractAn effective and fast algorithm is given for rotational overlap minimization: given an overl...
Optimal packing of objects in containers is a critical problem in various real-life and industrial a...
Finding the densest sphere packing in d-dimensional Euclidean space Rd is an outstanding fundamental...
Given a two dimensional, non-overlapping layout of convex and non-convex polygons, compaction can be...
This document is composed of a series of articles in discrete geometry, each solving a problem in pa...
Optimal packing of objects in containers is a critical problem in various real-life and industrial a...
This document is composed of a series of articles in discrete geometry, each solving a problem in pa...
Abstract. One of the basic problems in discrete geometry is to determine the most efficient packing ...
The focus of this thesis lies on geometric packings of non-spherical shapes in three-dimensional Euc...
We investigate several geometric packing problems (derived from an industrial setting) that involve ...