2007
DOI: 10.1016/j.ins.2007.04.013
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The m-pancycle-connectivity of a WK-Recursive network

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Cited by 18 publications
(11 citation statements)
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“…Several topologies, such as 2D mesh and Torus have been proposed in the field of parallel computing and adopted in NoC research [18]. Recently, an attractive topology called WK-recursive network has received considerable attention in parallel community due to its many favorable properties, such as high degree of regularity, symmetry and efficient communication, scalability, and ease of extendibility [6]. This topology has initially been proposed for VLSI implementation [22] and later adapted as a network topology for parallel computers [5,15,23].…”
Section: Wk-recursive Network: An Overviewmentioning
confidence: 99%
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“…Several topologies, such as 2D mesh and Torus have been proposed in the field of parallel computing and adopted in NoC research [18]. Recently, an attractive topology called WK-recursive network has received considerable attention in parallel community due to its many favorable properties, such as high degree of regularity, symmetry and efficient communication, scalability, and ease of extendibility [6]. This topology has initially been proposed for VLSI implementation [22] and later adapted as a network topology for parallel computers [5,15,23].…”
Section: Wk-recursive Network: An Overviewmentioning
confidence: 99%
“…More precisely, a WK-recursive network with amplitude W and level L, denoted by a WK(W, L), can be recursively constructed [6]. A WK(W, 0) is a vertex with W free edges.…”
Section: Wk-recursive Network: An Overviewmentioning
confidence: 99%
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“…That is why many parallel algorithms have been devised based on them [13,14,16]. Many researchers have discussed how to embed cycles and paths into various interconnection networks [1,3,6,7,9,17,22,23]. A graph is Hamiltonian if it embeds a Hamiltonian cycle that contains each vertex exactly once [4].…”
mentioning
confidence: 99%
“…A new cycle embedding aspect called pancycle-connectivity that combines the concepts of vertex-pancyclicity and panconnectivity has been proposed by Fang et al [7]. A graph G is pancycle-connected if every two distinct vertices x and y of G are contained by a cycle of every length ranging from the length of the smallest cycle that contains x and y to N .…”
mentioning
confidence: 99%