Abstract
Three floating-point arithmetic chips have been implemented in 1.5-/spl mu/m NMOS technology utilizing several novel circuit designs. The theories behind two of these are presented. A method is presented for constructing balanced delay trees that have a better area-time product than binary trees; one important application of these trees is in the construction of fast multipliers. Also presented is a technique for doing redundant digital division that lends itself to implementation in combinatorial VLSI.
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