Results 281 to 290 of about 266,674 (332)
CONTINUOUS FUNCTIONALS ON FUNCTION SPACES(General Topology and Geometric Topology)
Kazuhiko Morishita
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GEOMETRIC TOPOLOGY OF BANACH-MAZUR COMPACTA (General and Geometric Topology)
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Topologically-Geometric Routing
Proceedings of the 18th System Level Interconnect Prediction Workshop, 2016The paper introduces foundations of the "Flexible Routing Method" that belongs to the topologically-geometric type. It develops the idea to divide the routing problem on two separate successive stages: topological and geometrical. At the first stage it was suggested to use a discrete topological model as Delaunay triangulation or/and Voronoi polygons ...
Roman Bazylevych +2 more
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Topological geometric lattices
Abhandlungen aus dem Mathematischen Seminar der Universität Hamburg, 1989In two earlier papers of the second author geometric lattices G with a topology \({\mathcal T}\) were investigated, with compatibility conditions partly weaker than the continuity of the join and of the meet. It is natural to ask, why not simply require (G,\({\mathcal T})\) to be a topological lattice?
Choe, Tae Ho, Groh, H.
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Geometric, Algebraic, and Topological Combinatorics
Oberwolfach Reports, 2020The 2019 Oberwolfach meeting “Geometric, Algebraic and Topological Combinatorics” was organized by Gil Kalai (Jerusalem), Isabella Novik (Seattle), Francisco Santos (Santander), and Volkmar Welker (Marburg). It covered a wide variety of aspects of Discrete Geometry, Algebraic Combinatorics with geometric flavor, and Topological Combinatorics.
Gil Kalai +3 more
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Geometric models with weigthed topology
Computers & Graphics, 2011This paper introduces the concept of weighted topology to model a 3D object whose connectivity and metric depend on a novel notion of weighted arc-length. The weighted arc-length between any two points of the shape takes into account the fact that a part of the object may be either weakly or strongly connected to another part.
M Attene, S Biasotti
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Geometric and Topological Reconstruction
2022The understanding of mathematical signals is responsible for the information age. Computation, communication, and storage by computers all use signals, either implicitly or explicitly, and use mathematics to manipulate those signals. Reconstruction of a particular signal can be desirable or even necessary depending on how the signal manifests and is ...
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Topological and Geometric Combinatorics
2011The 2011 Oberwolfach meeting “Topological and Geometric Combinatorics” was organized by Anders Björner (Stockholm), Gil Kalai (Jerusalem), Isabella Novik (Seattle), and Günter M. Ziegler (Berlin). It covered a wide variety of aspects of Discrete Geometry, Topological Combinatorics, and Geometric Topology.
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