Title | ||
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Determination of optimal polynomial regression function to decompose on-die systematic and random variations |
Abstract | ||
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A procedure that decomposes measured parametric device variation into systematic and random components is studied by considering the decomposition process as selecting the most suitable model for describing on-die spatial variation trend. In order to maximize model predictability, the log-likelihood estimate called corrected Akaike information criterion is adopted. Depending on on-die contours of underlying systematic variation, necessary and sufficient complexity of the systematic regression model is objectively and adaptively determined. The proposed procedure is applied to 90-nm threshold voltage data and found the low order polynomials describe systematic variaiation very well. Designing cost-effective variation monitoring circuits as well as appropriate model determination of on-die variation are hence facilitated.
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Year | DOI | Venue |
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2008 | 10.1109/ASPDAC.2008.4484006 | ASP-DAC |
Keywords | Field | DocType |
random variation,on-die variation,suitable model,cost-effective variation monitoring circuit,parametric device variation,optimal polynomial regression function,systematic regression model,on-die spatial variation trend,systematic variation,model predictability,systematic variaiation,appropriate model determination,polynomials,data mining,polynomial regression,predictive models,cost effectiveness,fabrication,regression model,threshold voltage,formal verification,spatial variation,akaike information criterion,algorithm,regression analysis,cmos,cmos integrated circuits | Predictability,Akaike information criterion,Polynomial,Regression analysis,Computer science,Polynomial regression,Electronic engineering,Parametric statistics,Spatial variability,Formal verification | Conference |
ISSN | ISBN | Citations |
2153-6961 | 978-1-4244-1922-7 | 5 |
PageRank | References | Authors |
0.43 | 6 | 4 |
Name | Order | Citations | PageRank |
---|---|---|---|
Takashi Sato | 1 | 13 | 1.63 |
Hiroyuki Ueyama | 2 | 16 | 1.68 |
Noriaki Nakayama | 3 | 30 | 8.95 |
Kazuya Masu | 4 | 120 | 36.37 |