1990
DOI: 10.1109/43.45874
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An analysis of the aliasing probability of multiple-input signature registers in the case of a 2/sup m/-ary symmetric channel

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Cited by 54 publications
(8 citation statements)
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“…Starting from equation (3) and summing over lengths K = 1, K = 2, we obtained the series (1 -p)r-W-lpW ~ K(1 -p)tr (12) K=I Since p is a probability between 0 and 1, the series in (12) has a closed form and (12) reduces to (1 -p)L-WpW-2 (13) For p = 0 it is safe to ignore the convergence problems of the series in (12) since (3) is 0 for p = 0 and W > 0. Starting from equation (3) and summing over lengths K = 1, K = 2, we obtained the series (1 -p)r-W-lpW ~ K(1 -p)tr (12) K=I Since p is a probability between 0 and 1, the series in (12) has a closed form and (12) reduces to (1 -p)L-WpW-2 (13) For p = 0 it is safe to ignore the convergence problems of the series in (12) since (3) is 0 for p = 0 and W > 0.…”
Section: Vol(ep) ---The Normalized Value Of V(ep) Obtained By Multiplmentioning
confidence: 99%
“…Starting from equation (3) and summing over lengths K = 1, K = 2, we obtained the series (1 -p)r-W-lpW ~ K(1 -p)tr (12) K=I Since p is a probability between 0 and 1, the series in (12) has a closed form and (12) reduces to (1 -p)L-WpW-2 (13) For p = 0 it is safe to ignore the convergence problems of the series in (12) since (3) is 0 for p = 0 and W > 0. Starting from equation (3) and summing over lengths K = 1, K = 2, we obtained the series (1 -p)r-W-lpW ~ K(1 -p)tr (12) K=I Since p is a probability between 0 and 1, the series in (12) has a closed form and (12) reduces to (1 -p)L-WpW-2 (13) For p = 0 it is safe to ignore the convergence problems of the series in (12) since (3) is 0 for p = 0 and W > 0.…”
Section: Vol(ep) ---The Normalized Value Of V(ep) Obtained By Multiplmentioning
confidence: 99%
“…12. Error models: -2 %~ symmetric channel error model [9] for the errors associated with the rn-bit address words in the routing process. We assume that the compression device is a MISR [13], shown in FIG.…”
Section: Line Monitoring Melthodmentioning
confidence: 99%
“…The error-jree signature is: The aliasing probability Pal(n) for an MISR can be derived based on the coding theory and is given in [9] :…”
Section: B) the Error Detection! At The Destination In T H E E R R O mentioning
confidence: 99%
See 1 more Smart Citation
“…In [22] a closed form expression for exact aliasing probability is derived for multiple input LFSRs with primitive feedback polynomials for any test length. Iwasaki and Arakawa [23] showed that die aliasing probability over a q-ary symmetric channel does not depend on the polynomial that characterizes the multiple input LFSR. In [26] by modeling the signature analyzer as a two-state (all-zero state and non-zero state) Markov process it is shown that the closed form expression derived for aliasing probability in [22], for multiple input LFSRs with primitive polynomials holds for any Multiple-Input LASR (MILASR) (including all multiple-input LFSRs and a class of linear cellular automata) in which the all-zero state cannot be reached from the non-zero state in the absence of an e m .…”
Section: ) Introductionmentioning
confidence: 99%