2005
DOI: 10.1007/978-3-540-30579-8_26
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Optimizing Bounded Model Checking for Linear Hybrid Systems

Abstract: In this document we describe our experimental results for the application of bounded model checking with optimization and explanation learning to linear hybrid systems. Furthermore, we describe termination conditions and their optimizations.Section 1 contains short descriptions of the examples in our test suite. We report on our experimental results in Section 2. The termination conditions are described in Section 3.

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Cited by 15 publications
(18 citation statements)
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“…The transition relation captures two cases: discrete jumps and continuous flows, that must both be represented in the BMC encodings. For a detailed description of the encodings and optimizations see [3].…”
Section: Linear Hybrid Automatamentioning
confidence: 99%
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“…The transition relation captures two cases: discrete jumps and continuous flows, that must both be represented in the BMC encodings. For a detailed description of the encodings and optimizations see [3].…”
Section: Linear Hybrid Automatamentioning
confidence: 99%
“…In an earlier paper [3] we concentrated on how BMC of linear hybrid automata can be accelerated by appropriate encoding of counterexamples as formulas, and by selective conflict learning. Those techniques were introduced in order to improve the CPU running times.…”
Section: Introductionmentioning
confidence: 99%
“…the locations and the discrete transitions) can be easily encoded in S. Here, we do not give the details of the encoding of the discrete locations and discrete transitions of H (see [30,1] for examples of this encoding). In fact, we assume we have a one-to-one mapping between the discrete locations and the discrete transitions of the hybrid automaton and their encoding in the transition system S. (Intuitively, S has a copy of the discrete structure of H).…”
Section: Smt-based Verification Of Hybrid Automatamentioning
confidence: 99%
“…the flow condition µ) is more complex, since it requires to have an explicit solution to the differential equations and to faithfully encode the invariants during the continuous evolution. In practice, the precise encoding can be done only for some very restrictive sub-classes of Linear Hybrid Systems [30,14,1,11]. By compromising precision, relational abstraction provides a general way to encode the continuous dynamics µ for any Linear Hybrid System.…”
Section: Smt-based Verification Of Hybrid Automatamentioning
confidence: 99%
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