Proceedings of the 21st Edition of the Great Lakes Symposium on Great Lakes Symposium on VLSI 2011
DOI: 10.1145/1973009.1973061
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Fitting standard cell performance to generalized Lambda distributions

Abstract: It is well known that random fluctuations in integrated circuit manufacturing introduce variations in circuit performance. While a lot of effort has been spent on circuit variability, fitting performance parameter distributions has not been extensively examined. Our work analyzes whether the Generalized Lambda Distribution suits approximating circuit performance characteristics. We focus on statistical standard cell characterization as an important step towards statistical gate-level and system-level analyses.… Show more

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Cited by 3 publications
(3 citation statements)
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References 13 publications
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“…When considering an m-dimensional random variable X, we may focus on an arbitrary component X i or on the interdependency between the components X i and X j . Validity of probability distributions due to moments α i,3 and α i,4 ; adapted from [12] and [13] The distribution of a single random component X i is described by its probability density function (PDF) f Xi (x i ), its cumulative distribution function (CDF) F Xi (x i ), or its quantile function…”
Section: A Probability Basicsmentioning
confidence: 99%
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“…When considering an m-dimensional random variable X, we may focus on an arbitrary component X i or on the interdependency between the components X i and X j . Validity of probability distributions due to moments α i,3 and α i,4 ; adapted from [12] and [13] The distribution of a single random component X i is described by its probability density function (PDF) f Xi (x i ), its cumulative distribution function (CDF) F Xi (x i ), or its quantile function…”
Section: A Probability Basicsmentioning
confidence: 99%
“…Therefore we present a more general method for multivariate modeling using rank correlations [10], [11]. We approximate marginal distributions using the Generalized Lambda Distribution (GLD) [12] which has been applied to distributions of standard cell performance characteristics [13].…”
Section: Introductionmentioning
confidence: 99%
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