We propose a new algebraic four-level expression called k-EXOR-projected sum of products (kEP-SOP). The optimization of a kEP-SOP is NPNP-hard, but can be approximated within a fixed performance guarantee in polynomial time. Moreover, fully testable circuits under the stuck-at-fault model can be derived from kEP-SOPs by adding at most a constant number of multiplexer gates. The experiments show that the computational time is very short and the results are most of the time optimal with respect to the number of products involved. kEP-SOPs also prove experimentally a good starting point for general multilevel logic synthesis
Compact area, low delay, and fast synthesis time are important issues in logic circuit design. In or...
This paper introduces a new bounded multi-level algebraic form, called Projected Sum of Products (P-...
This paper introduces a new bounded multi-level algebraic form, called Projected Sum of Products (P-...
We propose a new algebraic four-level expression called k-EXOR-projected sum of products (kEP-SOP). ...
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...
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...
Fast minimization time, compact area and low delay are important issues in logic circuit design. ...
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...
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...
This paper introduces new algorithms to synthesize reversible functions using EXOR-sum of Products-o...
Compact area, low delay, and fast synthesis time are important issues in logic circuit design. In or...
This paper introduces a new bounded multi-level algebraic form, called Projected Sum of Products (P-...
This paper introduces a new bounded multi-level algebraic form, called Projected Sum of Products (P-...
We propose a new algebraic four-level expression called k-EXOR-projected sum of products (kEP-SOP). ...
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...
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...
Fast minimization time, compact area and low delay are important issues in logic circuit design. ...
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...
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...
This paper introduces new algorithms to synthesize reversible functions using EXOR-sum of Products-o...
Compact area, low delay, and fast synthesis time are important issues in logic circuit design. In or...
This paper introduces a new bounded multi-level algebraic form, called Projected Sum of Products (P-...
This paper introduces a new bounded multi-level algebraic form, called Projected Sum of Products (P-...