Abstract
The dimensions of twisted cubes in the original definition of twisted cubes are only limited to odd integers. In this paper, we first extends the dimensions of twisted cubes to all the positive integers. Then, we introduce the concept of the set of restricted faulty nodes into twisted cubes. We further prove that under the condition that each node of the n-dimensional twisted cube TQn has at least one fault-free neighbor its restricted connectivity is 2n - 2, which is almost as twice as that of TQn under the condition of arbitrary faulty nodes, the same as that of the n-dimensional hypercube. Moreover, we give an O(NlogN) fault-free unicast algorithm, where N denotes the node number of TQn-1. Finally, we give the simulation result of the expected length of the fault-free path gotten by our algorithm. © 2009 IEEE.
| Original language | English |
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| Title of host publication | Proceedings of the International Conference on Parallel and Distributed Systems - ICPADS |
| Pages | 316-323 |
| DOIs | |
| Publication status | Published - 2009 |
| Event | 15th International Conference on Parallel and Distributed Systems, ICPADS '09 - Shenzhen, Guangdong, China Duration: 8 Dec 2009 → 11 Dec 2009 https://ieeexplore.ieee.org/xpl/conhome/5394475/proceeding |
Publication series
| Name | |
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| ISSN (Print) | 1521-9097 |
Conference
| Conference | 15th International Conference on Parallel and Distributed Systems, ICPADS '09 |
|---|---|
| Place | China |
| City | Shenzhen, Guangdong |
| Period | 8/12/09 → 11/12/09 |
| Internet address |
Research Keywords
- Connectivity
- Fault-free path
- Set of restricted faulty nodes
- Twisted cube
- Unicast
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