In this paper we characterize and study a new class of regular Boolean functions called D-reducible. A D-reducible function, depending on all its n input variables, can be studied and synthesized in a space of dimension strictly smaller than n. A D-reducible function can be efficiently decomposed, giving rise to a new logic form, that we have called DRedSOP. This form is often smaller than the corresponding minimum SOP form. Experimental evidence shows that such functions are rather common and D-reducibility can be tested very quickly.

DRedSOP: Synthesis of a new class of regular functions

BERNASCONI, ANNA;
2006-01-01

Abstract

In this paper we characterize and study a new class of regular Boolean functions called D-reducible. A D-reducible function, depending on all its n input variables, can be studied and synthesized in a space of dimension strictly smaller than n. A D-reducible function can be efficiently decomposed, giving rise to a new logic form, that we have called DRedSOP. This form is often smaller than the corresponding minimum SOP form. Experimental evidence shows that such functions are rather common and D-reducibility can be tested very quickly.
2006
0769526098
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11568/104327
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