Safety Verification Proofs for Physical Systems
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Citation: Tony Loeser and Yumi Iwasaki and Richard Fikes. (1998) Safety Verification Proofs for Physical Systems. In KSL-98-14, March,1998.
| Publication techreport ( Edit ) | |
| type | Technical Report |
| bibtype | techreport |
| Bibtex basics | |
| author | Tony Loeser and Yumi Iwasaki and Richard Fikes |
| title | Safety Verification Proofs for Physical Systems |
| number | KSL-98-14 |
| institution | Knowledge Systems, AI Laboratory |
| year | 1998 |
| month | March |
| Bibtex more | |
| Access Paper | |
| abstract | While much progress has been made in verification of discrete systems such as computer programs, work on formal verification of continuous, physical systems has been limited. We present a technique for verification of safety properties of such systems. Our algorithm treats safety as a reachability problem, and attempts to prove that a system cannot evolve from an abstract initial state into a state in which the safety condition does not hold. This approach is inspired by qualitative simulation techniques and makes use of trajectories comprised of a sequence of qualitative states and state transitions. The applicability of the technique, however, is not limited to qualitative problems, as we can use any amount of quantitative math in the system description. This paper describes the technique, presents example problems, and discusses its limitations as well as potential for use in device engineering. |
| KSL Technical Report ID: KSL-98-14 |
Facts about Safety Verification Proofs for Physical SystemsRDF feed
| Abstract | While much progress has been made in verif … While much progress has been made in verification of discrete systems such as computer programs, work on formal verification of continuous, physical systems has been limited. We present a technique for verification of safety properties of such systems. Our algorithm treats safety as a reachability problem, and attempts to prove that a system cannot evolve from an abstract initial state into a state in which the safety condition does not hold. This approach is inspired by qualitative simulation techniques and makes use of trajectories comprised of a sequence of qualitative states and state transitions. The applicability of the technique, however, is not limited to qualitative problems, as we can use any amount of quantitative math in the system description. This paper describes the technique, presents example problems, and discusses its limitations as well as potential for use in device engineering. s potential for use in device engineering. |
| Author | Tony Loeser and Yumi Iwasaki and Richard Fikes + |
| Bibtype | techreport + |
| Has author | Tony Loeser and Yumi Iwasaki and Richard Fikes + |
| Has identifier | KSL-98-14 + |
| Has publishing details | March,1998 + |
| Has title | Safety Verification Proofs for Physical Systems + |
| Has where published | KSL-98-14 + |
| Has year | 1998 + |
| Institution | Knowledge Systems, AI Laboratory + |
| Ksl tr id | KSL-98-14 + |
| Month | March + |
| Number | KSL-98-14 + |
| Process note | NO + |
| Title | Safety Verification Proofs for Physical Systems + |
| Year | 1998 + |
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