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Symbolic Simulation Methods for Industrial Formal Verification

Autor Robert B. Jones
en Limba Engleză Paperback – 23 oct 2012
Symbolic Simulation Methods for Industrial Formal Verification contains two distinct, but related, approaches to the verification problem. Both are based on symbolic simulation. The first approach is applied at the gate level and has been successful in verifying sub-circuits of industrial microprocessors with tens and even hundreds of thousands of gates. The second approach is applied at a high-level of abstraction and is used for high-level descriptions of designs.
The book contains three main topics:
  • Self consistency, a technique for deriving a formal specification of design behavior from the design itself;
  • The use of the parametric representation to encode predicates as functional vectors for symbolic simulation, an important step in addressing the state-explosion problem;
  • Incremental flushing, a method used to verify high-level descriptions of out-of-order execution.
Symbolic Simulation Methods for Industrial Formal Verification concludes with work on verification of simplified models of out-of-order processors.
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Specificații

ISBN-13: 9781461353959
ISBN-10: 1461353955
Pagini: 172
Ilustrații: XVIII, 151 p.
Dimensiuni: 155 x 235 x 9 mm
Greutate: 0.25 kg
Ediția:Softcover reprint of the original 1st ed. 2002
Editura: Springer Us
Colecția Springer
Locul publicării:New York, NY, United States

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Cuprins

1. Introduction.- 1.1 Motivation and Philosophy.- 1.2 Approach.- 1.3 Verification Realities.- 1.4 Introduction to Symbolic Simulation.- 1.5 Other Approaches.- 1.6 Scope of the Book.- 1.7 Outline.- I Self Consistency.- 2. Self Consistency.- 3. Self Consistency in Practice.- II Parametric Representations.- 4. The Parametric Representation.- 5. Using the Parametric Representation.- III Incremental Flushing.- 6. Background on Processor Verification.- 7. Incremental Flushing.- 8. Conclusions.- Appendices.- Proofs.- A.l Proof of Theorem 3.- A.2 Proof of Theorem 5.- A.3 Statement and Proof of Lemma 1.- A.4 Proof of Theorem 8.