Fast minimization time, compact area and low delay are important issues in logic circuit design. In order to orchestrate these main goals, in this paper we propose a new four level logic form ({\em Generalized EXOR-Projected Sum of Products}, in short {\em GEP-SOP}) with low delay and compact area. Even if the problem of finding an optimal GEP-SOPs is computationally hard, we propose an efficient approximation algorithm that gives guaranteed near optimal solutions. A wide set of experimental results confirms that the GEP-SOP forms are often more compact than the SOP forms, and their synthesis is always a very fast reoptimization phase after SOP minimization
Exclusive-Sums-Of-Products (ESOPs) play an important role in logic synthesis and design-for-test. Th...
This paper introduces a new bounded multi-level algebraic form, called Projected Sum of Products (P-...
Generalized Shannon decomposition with remainder restructures a logic function into subsets of point...
Fast minimization time, compact area and low delay are important issues in logic circuit design. ...
Fast minimization time, compact area low delay are important issues in logic circuit design. In orde...
We define a new algebraic form for Boolean function representation, called EXOR-Projected Sum of Pro...
We define a new algebraic form for Boolean function representation, called EXOR-Projected Sum of Pro...
In this paper we introduce a new algebraic form for Boolean function representation, called EXOR-Pro...
In this paper we introduce a new algebraic form for Boolean function representation, called \emph{E...
We propose a new algebraic four-level expression called k-EXOR-projected sum of products (kEP-SOP). ...
We propose a new algebraic four-level expression called k-EXOR-projected sum of products (kEP-SOP). ...
Compact area, low delay, and fast synthesis time are important issues in logic circuit design. In or...
Multi-level logic synthesis yields much more compact expressions of a given Boolean function with re...
Multi-level logic synthesis yields much more compact expressions of a given Boolean function with re...
Multi-level logic synthesis yields much more compact expressions of a given Boolean function with re...
Exclusive-Sums-Of-Products (ESOPs) play an important role in logic synthesis and design-for-test. Th...
This paper introduces a new bounded multi-level algebraic form, called Projected Sum of Products (P-...
Generalized Shannon decomposition with remainder restructures a logic function into subsets of point...
Fast minimization time, compact area and low delay are important issues in logic circuit design. ...
Fast minimization time, compact area low delay are important issues in logic circuit design. In orde...
We define a new algebraic form for Boolean function representation, called EXOR-Projected Sum of Pro...
We define a new algebraic form for Boolean function representation, called EXOR-Projected Sum of Pro...
In this paper we introduce a new algebraic form for Boolean function representation, called EXOR-Pro...
In this paper we introduce a new algebraic form for Boolean function representation, called \emph{E...
We propose a new algebraic four-level expression called k-EXOR-projected sum of products (kEP-SOP). ...
We propose a new algebraic four-level expression called k-EXOR-projected sum of products (kEP-SOP). ...
Compact area, low delay, and fast synthesis time are important issues in logic circuit design. In or...
Multi-level logic synthesis yields much more compact expressions of a given Boolean function with re...
Multi-level logic synthesis yields much more compact expressions of a given Boolean function with re...
Multi-level logic synthesis yields much more compact expressions of a given Boolean function with re...
Exclusive-Sums-Of-Products (ESOPs) play an important role in logic synthesis and design-for-test. Th...
This paper introduces a new bounded multi-level algebraic form, called Projected Sum of Products (P-...
Generalized Shannon decomposition with remainder restructures a logic function into subsets of point...