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Incremental Linearization for Satisfiability and Verification Modulo Nonlinear Arithmetic and Transcendental Functions

机译:可满足性的增量线性化和验证模非线性算术和超越函数

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摘要

Satisfiability Modulo Theories (SMT) is the problem of deciding the satisfiability of a first-order formula with respect to some theory or combination of theories; Verification Modulo Theories (VMT) is the problem of analyzing the reachability for transition systems represented in terms of SMT formulae. In this article, we tackle the problems of SMT and VMT over the theories of nonlinear arithmetic over the reals (NRA) and of NRA augmented with transcendental (exponential and trigonometric) functions (NTA).
机译:可满足性模理论(SMT)是决定一阶公式相对于某些理论或理论组合的可满足性的问题;验证模理论(VMT)是分析以SMT公式表示的过渡系统的可达性的问题。在本文中,我们通过实数上的非线性算术(NRA)以及使用先验(指数和三角)函数(NTA)增强的NRA解决了SMT和VMT的问题。

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