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Minkowski sums of rotating convex polyhedra

Proceedings of the twenty-fourth annual symposium on Computational geometry, 2008
Minkowski sum is an important operation due to it’s fundamental role in many geometric applications. Many methods have been proposed during the last three decades to compute Minkowski sums; see the surveys in [1, 3, 6]. In 3dimensions, several methods [1,2,4,5] are known to compute the Minkowski sum of convex polyhedra efficiently.
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Minkowski Sums of Periodic Surface Models

Volume 2: 29th Computers and Information in Engineering Conference, Parts A and B, 2009
Recently we proposed a periodic surface model to assist geometric construction in computer-aided nano-design. This implicit surface model helps create super-porous nano structures parametrically and support crystal packing. In this paper, we study construction methods of Minkowski sums for periodic surfaces.
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Minkowski sum of strongly convex surfaces

Siberian Mathematical Journal, 1989
See the review in Zbl 0652.52004.
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Minkowski sums and symmetrizations

1988
J. Bourgain   +2 more
openaire   +1 more source

Offsets, sweeps, and Minkowski sums

Computer-Aided Design, 1999
Gershon Elber, Myung-Soo Kim
openaire   +1 more source

Accurate Minkowski sum approximation of polyhedral models

Graphical Models, 2006
Dinesh Manocha
exaly  

Smoothness of Minkowski sum and generic rotations

Journal of Mathematical Analysis and Applications, 2017
Igor Belegradek
exaly  

The Minkowski sum of a simple polygon and a segment

Information Processing Letters, 2003
Micha Sharir
exaly  

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