2013
DOI: 10.1007/s11227-013-0883-1
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Parallel construction of independent spanning trees and an application in diagnosis on Möbius cubes

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Cited by 40 publications

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“…Indeed, all ISTs constructed in here are isomorphic and have height n + 1, which is the same as the height of those in [7,10]. To the best of our knowledge, for class of networks without node-symmetry, the present paper is the first to employ the fully parallelized approach for constructing ISTs.…”
Section: Discussion
mentioning
confidence: 87%
“…Also, this conjecture has been confirmed for several restricted classes of graphs, e.g., graphs related to planarity [18,19,25,26], graphs defined by Cartesian product [6,27,29,30,34,40,44], variations of hypercubes [5,[8][9][10]24,32,33,38,49], special Cayley graphs [22,23,28,39,42,43], and chordal ring [21,41]. In particular, [5,[7][8][9][10][32][33][34]40,49] are published after 2012.…”
Section: Introduction
mentioning
confidence: 80%
“…First of all, we would like to give a brief introduction on what the previous algorithm in [7] is doing. Then, we show the comparison of execution time and measured speedup between the previous algorithm and the new one.…”
Section: Results
mentioning
confidence: 99%
“…Cheng et al [7] provided the following algorithm, called PMCIST (see Fig. 4), to construct n ISTs rooted at an arbitrary node x on M Q n based on the descending circular permutation n − 1, n − 2, .…”
Section: Results
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confidence: 99%
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