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Abstract
Abstract- Tree height reduction helps in minimizing the critical path delay and area in datapath rich designs during synthesis. We introduce in this paper, the necessary condi-tions to identify height reducible arithmetic expressions and three graph transformations that make Tree Height Reduc-tion more efficient: (a) Bit-width matching- a technique in which input signals that match in their bit-widths are grouped together so that smaller width arithmetic nodes are created in the graph. (b) Carry / Borrow Optimiza-tion- a graph transformation by which an optimum number of single bit inputs are distributed as carry / borrow to the add / subtract nodes in the graph. (c) Constant grouping- a graph transformation in which constant inputs are grouped together to form a sub-tree of constants. Experiments on industrial designs with these graph transformations coupled with Tree Height Reduction have shown significant improve-ment in critical path delay and area. I.

Publication details
Download http://citeseerx.ist.psu.edu/viewdoc/summary?doi=10.1.1.88.4056
Source http://www.cecs.uci.edu/~papers/vlsid03/DATA/17_03.PDF
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Repository CiteSeerX - Scientific Literature Digital Library and Search Engine (United States)
Type text
Language English