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Optimization Modulo Theories with Linear Rational Costs

机译:具有线性有理成本的优化模理论

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In the contexts of automated reasoning (AR) and formal verification (FV), important decision problems are effectively encoded into Satisfiability Modulo Theories (SMT). In the last decade, efficient SMT solvers have been developed for several theories of practical interest (e.g., linear arithmetic, arrays, and bit vectors). Surprisingly, little work has been done to extend SMT to deal with optimization problems; in particular, we are not aware of any previous work on SMT solvers able to produce
机译:在自动推理(AR)和形式验证(FV)的上下文中,重要的决策问题被有效地编码为可满足性模理论(SMT)。在过去的十年中,针对一些实际感兴趣的理论(例如,线性算术,阵列和位向量)开发了有效的SMT求解器。令人惊讶的是,几乎没有做任何工作来扩展SMT来处理优化问题。特别是,我们不知道以前有任何关于SMT求解器的工作能够产生

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