Portfolio SAT and SMT Solving of Cardinality Constraints in Sensor Network Optimization

Gergely Kovásznai, Krisztián Gajdár, L. Kovács
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引用次数: 1

Abstract

Wireless Sensor Networks (WSNs) serve as the basis for Internet of Things applications. A WSN consists of a number of spatially distributed sensor nodes, which cooperatively monitor physical or environmental conditions. In order to ensure the dependability of WSN functionalities, several reliability and security requirements have to be fulfilled. In previous work, we applied OMT (Optimization Modulo Theories) solvers to maximize a WSN's lifetime, i.e., to generate an optimal sleep/wake-up scheduling for the sensor nodes. We discovered that the bottleneck for the underlying SMT (Satisfiability Modulo Theories) solvers was typically to solve satisfiable instances. In this paper, we encode the WSN verification problem as a set of Boolean cardinality constraints, therefore SAT solvers can also be applied as underlying solvers. We have experimented with different SAT solvers and also with different SAT encodings of Boolean cardinality constraints. Based on our experiments, the SAT-based approach is very powerful on satisfiable instances, but quite poor on unsatisfiable ones. In this paper, we apply both SAT and SMT solvers in a portfolio setting. Based on our experiments, the MiniCARD+Z3 setting can be considered to be the most powerful one, which outperforms OMT solvers by 1-2 orders of magnitude.
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组合SAT和SMT求解传感器网络优化中的基数约束
无线传感器网络是物联网应用的基础。WSN由多个空间分布的传感器节点组成,这些节点协同监测物理或环境条件。为了保证无线传感器网络功能的可靠性,必须满足若干可靠性和安全性要求。在之前的工作中,我们应用OMT(优化模理论)求解器来最大化WSN的生存期,即为传感器节点生成最佳的睡眠/唤醒调度。我们发现底层SMT(可满足模数理论)求解器的瓶颈通常是解决可满足的实例。在本文中,我们将WSN验证问题编码为一组布尔基数约束,因此SAT求解器也可以用作底层求解器。我们已经尝试了不同的SAT求解器以及布尔基数约束的不同SAT编码。根据我们的实验,基于sat的方法在可满足的情况下非常强大,但在不可满足的情况下却相当差。在本文中,我们在投资组合设置中应用了SAT和SMT求解器。根据我们的实验,MiniCARD+Z3设置可以被认为是最强大的设置,它比OMT求解器高出1-2个数量级。
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