Ron Wein

Details der Publikationsliste

Zeitraum

2000 - 2009

Anzahl

33

Co-Autoren

Abstract (2009)

Ron Wein, Dan Halperin

Planning corridors among obstacles has arisen as a central problem in game design. Instead of devising a one-dimensional motion path for a moving entity, it is possible to let it move in a corridor,...

Abstract (2008)

Ron Wein, Dan Halperin

Planning corridors among obstacles has arisen as a central problem in game design. Instead of devising a one-dimensional motion path for a moving entity, it is possible to let it move in a corridor,...

Exact and Efficient Construction of Planar Minkowski Sums using the Convolution Method ∗ (2008)

Ron Wein

The Minkowski sum of two sets A, B ∈ IR d, denoted A⊕B, is defined as {a + b | a ∈ A, b ∈ B}. We describe an efficient and robust implementation for the construction of Minkowski sums of...

Project number IST-006413 ACS Algorithms for Complex Shapes with Certified Numerics and Topology Sweeping and Maintaining Two-dimensional Arrangements on Quadrics (2008)

Eric Berberich, Efi Fogel, Dan Halperin, Kurt Mehlhorn, Ron Wein

Project co-funded by the European Commission within FP6 (2002–2006) under contract nr. IST-006413 We show how to compute and maintain the two-dimensional arrangement on a quadric that is induced by...

Abstract (2008)

Ron Wein, Dan Halperin

We introduce a new type of diagram called the VV (c)-diagram (the Visibility–Voronoi diagram for clearance c), which is a hybrid between the visibility graph and the Voronoi diagram of polygons in...

www.cs.uu.nl The Visibility–Voronoi Complex and Its Applications ∗ (2008)

Ron Wein, Dan Halperin, Ron Wein, Dan Halperin

We introduce a new type of diagram called the VV (c)-diagram (the Visibility–Voronoi diagram for clearance c), which is a hybrid between the visibility graph and the Voronoi diagram of polygons in...

Abstract (2008)

Ron Wein, Dan Halperin

The motion-planning problem, involving the computation of a collision-free path for a moving entity amidst obstacles, is a central problem in fields like Robotics and Game Design. In this paper we...

Sweeping and maintaining two-dimensional arrangements on surfaces: A first step (2007)

Eric Berberich, Efi Fogel, Dan Halperin, Kurt Mehlhorn, Ron Wein

We introduce a general framework for processing a set of curves defined on a continuous two-dimensional parametric surface, while sweeping the parameter space. We can handle planes, cylinders,...

Sweeping and maintaining two-dimensional arrangements on surfaces: A first step (2007)

Eric Berberich, Efi Fogel, Dan Halperin, Ron Wein

We introduce a general framework for processing a set of curves defined on a continuous two-dimensional parametric surface, while sweeping the parameter space. A major goal of our work is to maximize...

Sweeping and maintaining two-dimensional arrangements on surfaces: A first step (2007)

Eric Berberich, Efi Fogel, Dan Halperin, Kurt Mehlhorn, Ron Wein

Abstract. We introduce a general framework for sweeping a set of curves embedded on a two-dimensional parametric surface. We can handle planes, cylinders, spheres, tori, and surfaces homeomorphic to...

Sweeping and maintaining two-dimensional arrangements on surfaces (2007)

Berberich, Eric, Fogel, Efi, Halperin, Dan, Wein, Ron

We introduce a general framework for processing a set of curves defined on a continuous two-dimensional parametric surface, while sweeping the parameter space. A major goal of our work is to maximize...

Planning near-optimal corridors amidst obstacles (2006)

Ron Wein, Dan Halperin

Abstract: Planning corridors among obstacles has arisen as a central problem in game design. Instead of devising a one-dimensional motion path for a moving entity, it is possible to let it move in a...

The Visibility-Voronoi complex and its applications (2005)

Ron Wein

We introduce a new type of diagram called the VV (c)-diagram (the Visibility–Voronoi diagram for clearance c), which is a hybrid between the visibility graph and the Voronoi diagram of polygons in...

The Visibility-Voronoi complex and its applications (2005)

Ron Wein, Jur P. Berg, Dan Halperin

We introduce a new type of diagram called the VV (c)-diagram (the Visibility–Voronoi diagram for clearance c), which is a hybrid between the visibility graph and the Voronoi diagram of polygons in...

Efficient implementation of red-black trees with split and catenate operations (2005)

Ron Wein

We describe the implementation of the Multiset class-template within the support library of Cgal, the Computational Geometry Algorithms ’ Library. The interface of this class is inspired by the...

International Journal of Computational Geometry & Applications c ○ World Scientific Publishing Company CONTINUOUS PATH VERIFICATION IN MULTI-AXIS (2005)

Ron Wein, Dan Halperin, R. Wein, O. Ilushin, G. Elber, D. Halperin

We introduce a new approach to the problem of collision detection between a rotating milling-cutter of an NC-machine and a model of a solid workpiece, as the rotating cutter continuously moves near...

Advanced programming techniques applied to Cgal’s arrangement package (2005)

Ron Wein, Efi Fogel, Baruch Zukerman, Dan Halperin

Arrangements of planar curves are fundamental structures in computational geometry. Recently, the arrangement package of Cgal, the Computational Geometry Algorithms Library, has been redesigned and...

Advanced programming techniques applied to Cgal’s arrangement package (2005)

Ron Wein, Efi Fogel, Baruch Zukerman, Dan Halperin

Arrangements of planar curves are fundamental structures in computational geometry. Recently, the arrangement package of Cgal, the Computational Geometry Algorithms Library, has been redesigned and...

The Visibility-Voronoi complex and its applications (2005)

Ron Wein, Dan Halperin

We introduce a new type of diagram called the VV (c)-diagram (the Visibility–Voronoi diagram for clearance c), which is a hybrid between the visibility graph and the Voronoi diagram of polygons in...

Advanced programming techniques applied to Cgal’s arrangement package (2005)

Ron Wein, Efi Fogel, Baruch Zukerman, Dan Halperin

Arrangements of planar curves are fundamental structures in computational geometry. Recently, the arrangement package of Cgal, the Computational Geometry Algorithms Library, has been redesigned and...

The Visibility-Voronoi complex and its applications (2005)

Ron Wein, Jur P. Berg, Dan Halperin

Abstract We introduce a new type of diagram called the VV(c)-diagram (the Visibility-Voronoi dia-gram for clearance c), which is a hybrid between the visibility graph and the Voronoi diagramof...

Code flexibility and program efficiency by genericity: Improving cgal’s arrangements (2004)

Efi Fogel, Ron Wein, Dan Halperin

Abstract. Arrangements of planar curves are fundamental structures in computational geometry. We describe the recent developments in the arrangement package of Cgal, the Computational Geometry...

Code flexibility and program efficiency by genericity: Improving cgal’s arrangements (2004)

Efi Fogel, Ron Wein, Dan Halperin

Abstract. Arrangements of planar curves are fundamental structures in computational geometry. We describe the recent developments in the arrangement package of Cgal, the Computational Geometry...

Precise global collision detection in multi-axis NCmachining (2004)

Oleg Ilushin, Gershon Elber, Dan Halperin, Ron Wein

We introduce a new approach to the problem of collision detection in multi-axis NC-machining. Due to the directional nature (tool axis) of multi-axis NC-machining, space subdivision techniques are...

Continuous path verification in multi-axis NC-machining (2004)

Ron Wein, Gershon Elber, Oleg Ilushin, Dan Halperin

We introduce a new approach to the problem of collision detection between a rotating milling-cutter of an NC-machine and a model of a solid workpiece, as the rotating cutter continuously moves near...

High-level filtering for arrangements of conic arcs (2002)

Ron Wein

Abstract. Many computational geometry algorithms involve the construction and maintenance of planar arrangements of conic arcs. Implementing a general, robust arrangement package for conic arcs...