Results 61 to 70 of about 5,839 (198)
The line completion number of hypercubes
In 1992, Bagga, Beineke, and Varma introduced the concept of the super line graph of index of a graph denoted by The vertices of are the -subsets of and two vertices and are adjacent if there exist and such that and are adjacent edges in They also ...
S.A. Tapadia, B.N. Waphare
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Nowadays, quality inspection of fruit and vegetables is typically accomplished through visual inspection. Automation of this inspection is desirable to make it more objective.
Jeroen van Roy +3 more
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Extraconnectivity of hypercubes
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Weihua Yang, Jixiang Meng
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Hypercubes are a family of graphs defined by using all possible 0-1 sequences of length n as vertices. In modern computing, hypercubes play an important role. This is because any input of an algorithm, as a 0-1 sequence, can be embedded into a hypercube.
Kidner, Arnott
core
Certain Domination Parameters and Their Resolving Versions of Fractal Cubic Networks
Networks are designed to communicate, operate, and allocate tasks to respective commodities. Operating supercomputers became challenging, which was handled by the network design commonly known as hypercube, denoted by Qn. In a recent study, the hypercube
Savari Prabhu +2 more
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The Wiener Polynomial of the kth Power Graph
We presented a formula for the Wiener polynomial of the kth power graph. We use this formula to find the Wiener polynomials of the kth power graphs of paths, cycles, ladder graphs, and hypercubes. Also, we compute the Wiener indices of these graphs.
Omar A. AbuGhneim +2 more
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The carvingwidth of hypercubes
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Chandran, Sunil L, Kavitha, T
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The $t/s$ -Diagnosability of Hypercube Networks Under the PMC and Comparison Models
A t/s-diagnosable system, a generalization of t/t-diagnosable system, refers to such a system that all the faulty nodes of the system can be isolated within a set of size at most s in the presence of at most t faulty nodes.
Jiarong Liang, Qian Zhang
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A characterization of hypercubes
AbstractA combinatorial characterization of hypercubes is given. A hypercube is defined as the undirected Hasse diagram of a Boolean lattice. The method used is inductive extension of partial isomorphisms.
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Neighborhood Broadcasting in Hypercubes
In the broadcasting problem, one node needs to broadcast a message to all other nodes in a network. If nodes can only communicate with one neighbor at a time, broadcasting takes at least $\lceil \log_2 N \rceil$ rounds in a network of N nodes. In the neighborhood broadcasting problem, the node that is broadcasting needs to inform only its neighbors. In
Bermond, Jean-Claude +3 more
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