The Twisted N-Cube with Application to Multiprocessing
IEEE Transactions on Computers
Introduction to parallel algorithms and architectures: array, trees, hypercubes
Introduction to parallel algorithms and architectures: array, trees, hypercubes
Parallel computation: models and methods
Parallel computation: models and methods
On ring embedding in hypercubes with faulty nodes and links
Information Processing Letters
The cube-connected cycles: a versatile network for parallel computation
Communications of the ACM
Embedding Hamiltonian cycles into folded hypercubes with faulty links
Journal of Parallel and Distributed Computing
Properties and Performance of Folded Hypercubes
IEEE Transactions on Parallel and Distributed Systems
Bipanconnectivity and edge-fault-tolerant bipancyclicity of hypercubes
Information Processing Letters
Fault-tolerant cycle embedding in the hypercube
Parallel Computing
Linear array and ring embeddings in conditional faulty hypercubes
Theoretical Computer Science
Generalized Hypercube and Hyperbus Structures for a Computer Network
IEEE Transactions on Computers
Edge-bipancyclicity of a hypercube with faulty vertices and edges
Discrete Applied Mathematics
The spanning connectivity of folded hypercubes
Information Sciences: an International Journal
The panpositionable panconnectedness of augmented cubes
Information Sciences: an International Journal
Construction of optimal independent spanning trees on folded hypercubes
Information Sciences: an International Journal
Cycles embedding on folded hypercubes with faulty nodes
Discrete Applied Mathematics
Research note: An efficient construction of one-to-many node-disjoint paths in folded hypercubes
Journal of Parallel and Distributed Computing
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In this paper, we focus on a hypercube-like structure, the folded hypercube, which is basically a standard hypercube with some extra links between its nodes. Let f be a faulty vertex in an n-dimensional folded hypercube FQ"n. We show that FQ"n-{f} contains a fault-free cycle of every even length from 4 to 2^n-2 if n=3 and, furthermore, every odd length from n+1 to 2^n-1 if n=2 and n is even.