Results 81 to 90 of about 29,873 (120)

On loops, dominators, and dominance frontier

Proceedings of the ACM SIGPLAN 2000 conference on Programming language design and implementation, 2000
This article explores the concept of loops and loop nesting forests of control-flow graphs, using the problem of constructing the dominator tree of a graph and the problem of computing the iterated dominance frontier of a set of vertices in a graph as guiding applications. The contributions of this article include: (1) An axiomatic characterization, as
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On the Domination Integrity

International Journal of Foundations of Computer Science, 2019
The domination integrity of graph G is defined by [Formula: see text] where [Formula: see text] denotes the order of the largest component in [Formula: see text]. This parameter is a measures of vulnerability of a graph. In this paper, we determine the domination integrity of middle graph of graph [Formula: see text], graph [Formula: see text] and ...
Hüseyin Tokat, Alpay Kirlangiç
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Generalized dominators and post-dominators

Proceedings of the 19th ACM SIGPLAN-SIGACT symposium on Principles of programming languages - POPL '92, 1992
The notion of dominators is generalized to include multiple-vertex dominators in addition to single-vertex dominators. A multiple-vertex dominator of a vertex is a group of vertices that collectively dominate the vertex. Existing algorithms compute immediate single-vertex dominators, and an algorithm for computing immediate multiple-vertex dominators ...
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Stochastic Dominance [PDF]

open access: possible, 2008
The concept of stochastic dominance is defined, and its relation to welfare, poverty, and income inequality explained. A brief discussion is provided of how statistical inference may be performed for hypotheses relating to stochastic dominance.
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Dual Domination

2019
Inspired by the feedback scenario, which characterizes online social networks, we introduce a novel domination problem, which we call Dual Domination (DD). We assume that the nodes in the input network are partitioned into two categories: Positive nodes (V+) and negative nodes (V-).
Gennaro Cordasco   +2 more
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A note on domination and total domination in prisms

Journal of Combinatorial Optimization, 2017
Let \(G=(V,E)\) be a simple graph. A subset \(S \subseteq V\) is a dominating set if every vertex \(v \in V\setminus S\) is adjacent to a vertex in S. The minimum cardinality of a dominating set, denoted by \(\gamma(G)\), called the domination number of graph \(G\).
Wayne Goddard, Michael A. Henning
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Double domination and super domination in trees

Discrete Mathematics, Algorithms and Applications, 2016
A vertex of a graph [Formula: see text] is said to dominate itself and all its neighbors. A double dominating set (DDS) of a graph [Formula: see text] is a set [Formula: see text] of vertices such that every vertex of [Formula: see text] is dominated by at least two vertices of [Formula: see text]. The double domination number of a graph [Formula: see
B. Krishnakumari   +1 more
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Domination and total domination in complementary prisms

Journal of Combinatorial Optimization, 2008
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Teresa W. Haynes   +2 more
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Laterality and Dominance

Developmental Medicine & Child Neurology, 1972
SUMMARYLaterality, hand preference and cerebral dominance are terms which are often used synonymously. They should be differentiated, however. A review of the literature demonstrates much (often eclectic) knowledge which is often not directly applicable clinically.
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