Results 41 to 50 of about 1,173,639 (141)
, 2006 Het Centraal Bodemkundig Bureau (CBB) uit Deventer heeft Archaeological Research & Consultancy (ARC bv) opdracht verleend voor het uitvoeren van een archeologisch inventariserend onderzoek (IVO) op een perceel naast Noldijk 84 in Barendrecht.
Wullink, A.J. (ARC b.v.), A.J. Wullink
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Thematische collectie: Publicaties en rapporten van het ARC
, 2009 Overzicht van de in het e-depot gearchiveerde publicaties en rapporten van het ARC (Archaeological Research & Consultancy) te ...
ARC bv
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Proper Helly circular-arc graphs
, 2007 . A circular-arc model M = (C, A) is a circle C together with a collection A of arcs of C. If no arc is contained in any other then M is a proper circular-arc model, if every arc has the same length then M is a unit circular-arc model and if A satisfies ...
Min Chih Lin +2 more
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Self-clique Helly circular-arc graphs
, 2006 A clique in a graph is a complete subgraph maximal under inclusion. The clique graph of a graph is the intersection graph of its cliques. A graph is self-clique when it is isomorphic to its clique graph.
Bonomo, F., Flavia Bonomo
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The Branch-width of Circular-arc Graphs
, 2006 International audienceWe prove that the branch-width of circular-arc graphs can be computed in polynomial ...
Mazoit, Frédéric, Frédéric Mazoit
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Free body diagram of PMB on circular-arc trajectory.
, 2017 Free body diagram of PMB on circular-arc trajectory.
Behnam Dadashzadeh (3694525) +2 more
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Mathematical Model of a Stepped Triple Circular-arc Gear
, 2014 [[abstract]]An imaginary rack cutter with stepped triple circular-arc tooth profile is presented. The concept of stepped triple circular-arc tooth comes from the standard Chinese double circular-arc tooth profile and involute tooth profile.
Yang, Shyue-Cheng
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Shape preserving piecewise rational interpolation [PDF]
, 1983 An explicit representation of a C1 piecewise rational cubic function is developed which can be used to solve the problem of shape preserving interpolation.
Gregory, JA, Delbourgo, R
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Hadwiger's Conjecture On Circular Arc Graphs
, 2007 Conjectured in 1943, Hadwiger’s conjecture is one of the most challenging open problems in graph theory. Hadwiger’s conjecture states that if the chromatic number of a graph G is k, then G has a clique minor of size at least k.
Belkale, Naveen
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On proper and Helly circular-arc graphs [PDF]
, 2010 Un modelo arco-circular es un par M=(C,A) donde C es un círculo y A es una familia de arcos de C. Si ningún arco se encuentra contenido en otro arco entonces decimos que M es propio, mientras que si A satisface la propiedad de Helly entonces decimos que ...
Soulignac, Francisco Juan
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