International audienceThis paper presents a new, compact, canonical graph-based representation, called Taylor expansion diagrams (TEDs). It is based on a general non-binary decomposition principle using Taylor series expansion. It can be exploited to facilitate the verification of high-level (RTL) design descriptions. We present the theory behind TEDs, comment upon its canonicity property and demonstrate that the representation has linear space complexity. Its application to equivalence checking of high-level design descriptions is discussed
Ordered Binary Decision Diagrams (OBDDs) have found widespread use in CAD applications such as form...
Traditional OBDD-based methods of automated verification suffer from the drawback that they require ...
This paper presents an algorithm for variable ordering for Taylor Expansion Diagrams (TEDs). First w...
Taylor Expansion Diagram (TED) is a compact, wordlevel, canonical representation for data flow compu...
Abstract – Formal verification of complex digital systems requires a mechanism for efficient represe...
An original technique to transform functional representation of the design into a structural represe...
International audienceAn original technique to transform functional representation of the design int...
This thesis extends the work and application of Taylor Expansion Diagrams (TED) as a framework for h...
We introduce a new graphical representation for multiplicative and exponential linear logic proof-st...
This paper describes an efficient method to perform factorization of DSP transforms based on Taylor ...
Abstract. In this paper we give a short overview of the decision diagrams, and define a special clas...
Optimization of designs specified at higher levels of abstraction than gate-level or register-transf...
A new approach to sequential verification of designs at different levels of abstraction by symbolic ...
International audienceThis paper describes a systematic method and an experimental software system f...
A new approach to sequential verification of designs at different levels of abstraction by symbolic ...
Ordered Binary Decision Diagrams (OBDDs) have found widespread use in CAD applications such as form...
Traditional OBDD-based methods of automated verification suffer from the drawback that they require ...
This paper presents an algorithm for variable ordering for Taylor Expansion Diagrams (TEDs). First w...
Taylor Expansion Diagram (TED) is a compact, wordlevel, canonical representation for data flow compu...
Abstract – Formal verification of complex digital systems requires a mechanism for efficient represe...
An original technique to transform functional representation of the design into a structural represe...
International audienceAn original technique to transform functional representation of the design int...
This thesis extends the work and application of Taylor Expansion Diagrams (TED) as a framework for h...
We introduce a new graphical representation for multiplicative and exponential linear logic proof-st...
This paper describes an efficient method to perform factorization of DSP transforms based on Taylor ...
Abstract. In this paper we give a short overview of the decision diagrams, and define a special clas...
Optimization of designs specified at higher levels of abstraction than gate-level or register-transf...
A new approach to sequential verification of designs at different levels of abstraction by symbolic ...
International audienceThis paper describes a systematic method and an experimental software system f...
A new approach to sequential verification of designs at different levels of abstraction by symbolic ...
Ordered Binary Decision Diagrams (OBDDs) have found widespread use in CAD applications such as form...
Traditional OBDD-based methods of automated verification suffer from the drawback that they require ...
This paper presents an algorithm for variable ordering for Taylor Expansion Diagrams (TEDs). First w...