2005
DOI: 10.1016/j.dam.2004.08.008
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On sequential diagnosis of multiprocessor systems

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Cited by 17 publications
(12 citation statements)
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“…The augmented version of the algorithm applied to arbitrary interconnection graphs on N vertices has diagnosability Ω (N 1 3 ). Recently Yamada et al [16] improved the lower bound into t (n)= Ω 2 n / √ n , applying the result of Kleitman [10], which states that λ(n, 2 n−1 + 1) ≥ n n/2 − 1 and hence m(n) = Ω 2 n / √ n . They also obtained the upper bound…”
Section: Problemmentioning
confidence: 97%
“…The augmented version of the algorithm applied to arbitrary interconnection graphs on N vertices has diagnosability Ω (N 1 3 ). Recently Yamada et al [16] improved the lower bound into t (n)= Ω 2 n / √ n , applying the result of Kleitman [10], which states that λ(n, 2 n−1 + 1) ≥ n n/2 − 1 and hence m(n) = Ω 2 n / √ n . They also obtained the upper bound…”
Section: Problemmentioning
confidence: 97%
“…Proof As noticed in [16], it is sufficient to prove the theorem for the case when n is a power of 2. Let n = 2 k and let B 1 , .…”
Section: Lemmamentioning
confidence: 99%
“…(ii) (Yamada et al [16]) Given integer n ≥ 3 we have m(H n ) ≥ n ⌊ n 2 ⌋ and hence the degree of sequential diagnosability of the n-cube t(H n ) > n ⌊ n 2 ⌋ An important parameter in sequential diagnosis is the number of tests and repair iterations needed to locate all the faulty units within the system (see [5], [15]). Thus, reducing the number of iterations is an important task in implementation of a diagnosis scheme.…”
Section: Lemmamentioning
confidence: 99%
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