Planar

Results: 1245



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501

CONFIDENTIAL. Limited circulation. For review only. Handling shape and contact location uncertainty in grasping two-dimensional planar objects Vassilios N. Christopoulos and Paul Schrater Abstract— This paper addresse

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Source URL: gandalf.psych.umn.edu

Language: English - Date: 2007-08-29 14:22:43
    502Planar graph / Mathematics / Applied mathematics / Cluster analysis / Consensus clustering / Neighbourhood

    Microsoft Word - FinalProg.doc

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    Source URL: www.rvg.ua.es

    Language: English
    503Tree decomposition / Graph coloring / Minor / Tree / Robertson–Seymour theorem / Clique / Neighbourhood / Graph / Bipartite graph / Graph theory / Graph operations / Planar graphs

    Treewidth and graph minors Lectures 9 and 10, December 29, 2011, January 5, 2012 We shall touch upon the theory of Graph Minors by Robertson and Seymour. This theory gives a very general condition under which a graph pro

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    Source URL: www.wisdom.weizmann.ac.il

    Language: English - Date: 2012-01-05 11:55:55
    504Analysis of algorithms / Triangulation / Computational complexity theory / Time complexity / Algorithm / Randomized algorithm / Big O notation / Delaunay triangulation / Planar separator theorem / Theoretical computer science / Mathematics / Applied mathematics

    CCCG 2013, Waterloo, Ontario, August 8–10, 2013 Counting Triangulations Approximately Victor Alvarez∗ Karl Bringmann†

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    Source URL: cccg.ca

    Language: English - Date: 2013-08-11 21:51:56
    505Television technology / Video signal / VESA / DisplayPort / Digital Visual Interface / HDMI / TFT LCD / Nvidia Ion / Video Graphics Array / Computer hardware / Computer display standards / High-definition television

    Desktop Monitors Desktop Monitors for Any Application Planar’s comprehensive desktop monitor lines are designed to meet a wide range of performance requirements.

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    Source URL: www.planar.com

    Language: English - Date: 2015-05-04 14:31:11
    506Graph / Graph coloring / Planar separator theorem / Path decomposition / Graph theory / NP-complete problems / Graph partition

    KaHIP v0.71 – Karlsruhe High Quality Partitioning User Guide Peter Sanders and Christian Schulz Karlsruhe Institute of Technology (KIT), Karlsruhe, Germany Email: {sanders, christian.schulz}@kit.edu

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    Source URL: algo2.iti.kit.edu

    Language: English - Date: 2015-01-03 02:07:55
    507Outerplanar graph / Tree decomposition / Minor / Graph coloring / Graph / Tree / Path decomposition / Degeneracy / Graph theory / Planar graphs / Graph operations

    Vertex Separators and low tree-width k-coloring Lectures 11 and 12, January 12 and 19, A theorem about vertex separators

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    Source URL: www.wisdom.weizmann.ac.il

    Language: English - Date: 2012-01-23 02:46:03
    508Electron / Scattering / Reflection / Backscatter / Transparency and translucency / Rutherford scattering / Angle of incidence / Specular reflection / Quantum reflection / Physics / Optics / Geometrical optics

    MODELING OF KINETICS OF MACROCHANNELING OF FAST ELECTRONS AND IONS IN PLANAR GAP COLLIMATORS S.V. Dyuldya∗, M.I. Bratchenko, M.A. Skorobogatov National Science Center ”Kharkov Institute of Physics and Technology”,

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    Source URL: vant.kipt.kharkov.ua

    Language: English - Date: 2007-09-07 03:40:12
    509Neighbourhood / Chordal graph / Graph / Path decomposition / Pancyclic graph / Graph theory / Planar graphs / Outerplanar graph

    On Touching Triangle Graphs Emden R. Gansner1 , Yifan Hu1 , and Stephen G. Kobourov2 1 AT&T Labs - Research, Florham Park, NJ 2

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    Source URL: www.research.att.com

    Language: English - Date: 2011-04-23 00:00:02
    510Spanning tree / NP-complete problems / Operations research / Travelling salesman problem / Graph operations / Minimum spanning tree / Graph / Planar graph / Eulerian path / Graph theory / Theoretical computer science / Mathematics

    6.889 — Lecture 15: Traveling Salesman (TSP) Christian Sommer (figures by Philip Klein) November 2, 2011 Traveling Salesman Problem (TSP) given G = (V, E) find a tour visiting each1 node v ∈ V . NP–har

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    Source URL: courses.csail.mit.edu

    Language: English - Date: 2011-11-29 11:50:24
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