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Algorithms and properties of a new two-level network with folded hypercubes as basic modules

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3 Author(s)
Dyi-Rong Duh ; Dept. of Electron. Eng., Hwa Shia Junior Coll., Taipei, Taiwan ; Gen-Huey Chen ; Fang, J.-F.

In this paper, a new two-level interconnection network, called a hierarchical folded-hypercube network (HFN, for short), is proposed. The HFN takes folded hypercubes as basic modules which are connected in a complete manner. We investigate the topological properties of the HFN, including the diameter, cost, average distance, embedding, connectivity, container, κ-wide diameter, and node-fault diameter. We show that the HFN can emulate algorithms which are executable on the ring or the mesh-connected computer with the same time complexities in big-O notation. Moreover, the HFN can embed a folded hypercube having the same number of nodes with constant dilation. We compute the diameter, node connectivity, best container, κ-wide diameter, and node-fault diameter of the HFN. We present optimal routing and broadcasting algorithms for the HFN. The semigroup computation and descend/ascend algorithms can be executed as well on the HFN

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Parallel and Distributed Systems, IEEE Transactions on  (Volume:6 ,  Issue: 7 )