نتایج جستجو برای: independent set

تعداد نتایج: 1063713  

1999
Adrian Dumitrescu Géza Tóth

A graph on n vertices which is the union of two comparability graphs on the same vertex set, always contains a clique or independent set of size n 1 3 . On the other hand, there exist such graphs for which the largest clique and independent set are of size at most n. Similar results are obtained for graphs which are a union of a fixed number k of comparability graphs. We also show that the same...

Journal: :Australasian J. Combinatorics 2010
Wlodzimierz Ulatowski

For a graph G = (V,E), a set S ⊆ V is a restrained dominating set if every vertex not in S is adjacent to a vertex in S as well as another vertex in V − S. The restrained domination number of G, denoted by γr(G), is the smallest cardinality of a restrained dominating set of G. In this paper we find all graphs G satisfying γr(G) = n− 3, where n is the order of G.

Journal: :Discussiones Mathematicae Graph Theory 2002
Teresa W. Haynes Michael A. Henning

A set S of vertices of a graph G is a total dominating set if every vertex of V (G) is adjacent to some vertex in S. We provide three equivalent conditions for a tree to have a unique minimum total dominating set and give a constructive characterization of such trees.

Journal: :Discrete Mathematics 2002
Teresa W. Haynes Michael A. Henning Lucas C. van der Merwe

A set S of vertices of a graph G is a total dominating set if every vertex of V (G) is adjacent to some vertex in S. The total domination number t(G) is the minimum cardinality of a total dominating set of G. Let G be a connected spanning subgraph of Ks;s, and let H be the complement of G relative to Ks;s; that is, Ks;s = G ⊕ H is a factorization of Ks;s. The graph G is k-supercritical relative...

Journal: :Discrete Mathematics 2006
Seog-Jin Kim Kittikorn Nakprasit Michael J. Pelsmajer Jozef Skokan

Let F be a family of translates of a fixed convex set M in Rn. Let (F) and (F) denote the transversal number and the independence number of F, respectively. We show that (F) (F) 8 (F) − 5 for n = 2 and (F) 2n−1nn (F) for n 3. Furthermore, if M is centrally symmetric convex body in the plane, then (F) (F) 6 (F)− 3. © 2006 Elsevier B.V. All rights reserved.

2014
D. J. Sixsmith

We partition the fast escaping set of a transcendental entire function into two subsets, the maximally fast escaping set and the non-maximally fast escaping set. These sets are shown to have strong dynamical properties. We show that the intersection of the Julia set with the non-maximally fast escaping set is never empty. The proof uses a new covering result for annuli, which is of wider intere...

Journal: :MIS Quarterly 1981
Mary Lippitt Nichols

Planning for a successful MIS implementation requires understanding the effects of the introduction of a new system on the work lives of potential adopters. The effects can be assessed by the MIS practitioner/ change agent ff the agent will first obtain a thorough and specific understanding of the task activities performed by potential adopters, the interactions they engage in as they perform t...

Journal: :Games and Economic Behavior 2010
Vincent Anesi

This note investigates the noncooperative foundations of von Neumann-Morgenstern (vN-M) stable sets in voting games. To do so, we study subgame perfect equilibria of a noncooperative legislative bargaining game, based on underlying simple games. The following results emerge from such an exercise: Every stable set of the underlying simple game is the limit set of undominated pure-strategy Markov...

2015
Chetan S. Sankar Yun Wu

Experiential learning activities (ELAs) that are industry-partnered and real-world problem-based can provide undergraduate students with concrete experiences of using information technologies in the field. Flow theory provides a theoretical basis to guide the design of ELAs, ensuring that the goals are clear, feedback is explicit, and the challenges and skills are balanced. Based on this theory...

Journal: :Eur. J. Comb. 2014
Aart Blokhuis Andries E. Brouwer Tamás Szonyi

We determine the maximal cocliques of size ≥ 4q2 + 5q + 5 in the Kneser graph on point-plane flags in PG(4, q). The maximal size of a coclique in this graph is (q2 + q + 1)(q3 + q2 + q + 1).

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