On link-disjoint Hamiltonian cycles of Torus networks
Computers & Electrical Engineering
First page number:
Last page number:
The problem of embedding link-disjoint Hamiltonian cycles into torus networks is addressed. The maximum number of link-disjoint cycles is limited to half the degree of the node in a regular network. Simple methods are presented to embed the maximum number of link-disjoint Hamiltonian cycles in an r-dimensional torus network. An algorithm for finding a Hamiltonian cycle in an r-dimensional torus in the presence of a set of faulty links is also given.
Embedded computer systems; Hamiltonian systems; Parallel computers; Routing (Computer network management)
Computer Engineering | Digital Communications and Networking | Electrical and Computer Engineering | VLSI and Circuits, Embedded and Hardware Systems
Use Find in Your Library, contact the author, or interlibrary loan to garner a copy of the item. Publisher policy does not allow archiving the final published version. If a post-print (author's peer-reviewed manuscript) is allowed and available, or publisher policy changes, the item will be deposited.
Zheng, S. Q.
On link-disjoint Hamiltonian cycles of Torus networks.
Computers & Electrical Engineering, 23(1),