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J. Siegel and C. B. Stunkel, Inside parallel computers: Trends in interconnection networks, IEEE Comput. Sci. , 3 (3): 69– 71, 1996. 7. V. Cantoni, M. Ferretti, and L. Lombardi, A comparison of homogeneous hierarchical interconnection structures, Proc. IEEE, 79: 416–428, 1991. 8. F. T. Leighton, Introduction to Parallel Algorithms and Architectures: Arrays, Trees, Hypercubes, San Mateo, CA: Morgan Kaufmann, 1992. 9. I. Stojmenovic, Direct interconnection networks, in Y. ), Handbook of Parallel and Distributed Computing, New York: McGraw-Hill, 1996, pp.

All rights reserved. W6704 Article Online Posting Date: December 27, 1999 Abstract | Full Text: HTML PDF (144K) ● ● ● ● Recommend to Your Librarian Save title to My Profile Email this page Print this page Browse this title ● Search this title Enter words or phrases Abstract The sections in this article are Speech Recognition Theory Neural Networks Context Dependent Models System Training Acoustic Adaptation Conclusions About Wiley InterScience | About Wiley | Privacy | Terms & Conditions Copyright © 1999-2008John Wiley & Sons, Inc.

However, cyclic dependences cannot occur when the e-cube algorithm is used, so that deadlocks are avoided (for a detailed explanation, see Ref. 21). The e-cube algorithm, initially proposed for hypercube networks, can be generalized for k-ary n-cubes (21). The original e-cube algorithm cannot guarantee deadlock freedom in these networks because of inherent cycles due to the wrap-around edge connections (see the subsection ‘‘Direct Networks’’ under ‘‘Network Topologies’’ above). Thus, in order to avoid deadlocks, the routing algorithm is not allowed to used certain edge connections.

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