1996
DOI: 10.1049/el:19961237
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Algorithm based on modified threaded binary tree for estimating delay affected by internal charges in CMOS gates

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Cited by 3 publications
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“…The delay due to the internal charges can be calculated approximately as dt= Q/L= (Q/V7)2R ( 5 ) where I,, is the average current, V, is the voltage swing, R is the effective resistance of the conducting path and Q is the charge stored in the internal nodes. More than one internal nodes may be going to charge or discharge in the series-parallel tree, and these nodes must be taken into account when calculating the switching delay.…”
Section: Vi-327 42 Internal Nodesmentioning
confidence: 99%
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“…The delay due to the internal charges can be calculated approximately as dt= Q/L= (Q/V7)2R ( 5 ) where I,, is the average current, V, is the voltage swing, R is the effective resistance of the conducting path and Q is the charge stored in the internal nodes. More than one internal nodes may be going to charge or discharge in the series-parallel tree, and these nodes must be taken into account when calculating the switching delay.…”
Section: Vi-327 42 Internal Nodesmentioning
confidence: 99%
“…Thus, Eq. 5 is rewritten as Di=E 2R,(QJV,) (6) where Ri is the effective resistance of internal node v, with respect to ground, Qi is the charge stored in the internal node After all, the total delay is summed up by the delay times caused by the effect of overshoot and the internal nodes, including the charge sharing effect [5,6].…”
Section: Vi-327 42 Internal Nodesmentioning
confidence: 99%
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