Correct Hardware Design and Verification Methods: 13th IFIP by Wolfram Büttner (auth.), Dominique Borrione, Wolfgang Paul

By Wolfram Büttner (auth.), Dominique Borrione, Wolfgang Paul (eds.)

This publication constitutes the refereed lawsuits of the thirteenth IFIP WG 10.5 complicated study operating convention on right layout and Verification equipment, CHARME 2005, held in Saarbr?cken, Germany, in October 2005.

The 21 revised complete papers and 18 brief papers offered including 2 invited talks and one educational have been rigorously reviewed and chosen from seventy nine submissions. The papers are prepared in topical sections on practical ways to layout description, video game fixing methods, abstraction, algorithms and methods for dashing (DD-based) verification, actual time and LTL version checking, overview of SAT-based instruments, version relief, and verification of reminiscence hierarchy mechanisms.

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2. Mary Sheeran. Generating Fast Multipliers Using Clever Circuits. In Alan J. Hu and Andrew K. Martin, editors, Formal Methods in Computer-Aided Design (FMCAD), pages 6–20, LNCS, Volume 3312, Springer Verlag, 2004. 3. Sava Krstic and John Matthews. Semantics of the reFLect Language. Principles and Practice of Declarative Programming (PPDP), pages 32–42, ACM Press, 2004. 4. Mark D. Aagaard, Robert B. Jones, and Carl-Johan H. Seger. Lifted-FL: A Pragmatic Implementation of Combined Model Checking and Theorem Proving.

If the corresponding strategy is memoryless (the output of the component depends only on the state of the system and its inputs), it prescribes a replacement behavior for the component that makes the system correct. The method is complete for invariants, and in practice works well for general LTL properties, even though it is not complete. Much work has been done in correcting combinational circuits. Typically, a correct version of the circuit is assumed to be available. ) These approaches are also applicable to sequential circuits, as long as the state space is not re-encoded.

Sklansky. Conditional-sum addition logic. IRE Trans. Electron. , EC-9, 1960. 12. G. Spirakis. Opportunities and challenges in building silicon products at 65nm and beyond. In Design and Test in Europe (DATE). IEEE, 2004. Formalization of the DE2 Language Warren A. Hunt Jr. edu Abstract. We formalized the DE2 hierarchical, occurrence-oriented finite state machine (FSM) language, and have developed a proof theory allowing the mechanical verification of FSM descriptions. Using the ACL2 functional logic, we have defined a predicate for detecting the wellformedness of DE2 expressions.

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