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Novel Neural Networks-Based Fault Tolerant Control Scheme With Fault Alarm
IEEE Transactions on Cybernetics, 2014Qikun Shen, Bin Jiang, Peng Shi
exaly
Fault-tolerant basis of generalized fat trees and perfect binary tree derived architectures
Journal of SupercomputingJuan L G Guirao
exaly
Optimal Fault-Tolerant Resolving Set of Power Paths
In a simple connected undirected graph G, an ordered set R of vertices is called a resolving set if for every pair of distinct vertices u and v, there is a vertex w∈R such that d(u,w)≠d(v,w).
Laxman Saha +4 more
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On Fault-Tolerant Resolving Sets of Some Families of Ladder Networks
In computer networks, vertices represent hosts or servers, and edges represent as the connecting medium between them. In localization, some special vertices (resolving sets) are selected to locate the position of all vertices in a computer network. If an
Hua Wang +4 more
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Metric and fault-tolerant metric dimension for GeSbTe superlattice chemical structure. [PDF]
The concept of metric dimension has many applications, including optimizing sensor placement in networks and identifying influential persons in social networks, which aids in effective resource allocation and focused interventions; finding the source of ...
Liu Liqin +4 more
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Optimal Multi-Level Fault-Tolerant Resolving Sets of Circulant Graph C(n : 1, 2)
Let G=(V(G),E(G)) be a simple connected unweighted graph. A set R⊂V(G) is called a fault-tolerant resolving set with the tolerance level k if the cardinality of the set Sx,y={w∈R:d(w,x)≠d(w,y)} is at least k for every pair of distinct vertices x,y of G ...
Laxman Saha +4 more
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Fault-Tolerant Metric Dimension of Circulant Graphs
Let G be a connected graph with vertex set V(G) and d(u,v) be the distance between the vertices u and v. A set of vertices S={s1,s2,…,sk}⊂V(G) is called a resolving set for G if, for any two distinct vertices u,v∈V(G), there is a vertex si∈S such that d ...
Laxman Saha +4 more
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Fault-tolerance in metric dimension of boron nanotubes lattices [PDF]
The concept of resolving set and metric basis has been very successful because of multi-purpose applications both in computer and mathematical sciences.
Zafar Hussain, Muhammad Mobeen Munir
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