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Verifying engineering systems using satisfiability modulo theories

Verifying engineering systems using satisfiability modulo theories
使用可满足性模理论验证工程系统
批准号:
536684-2018
负责人:
Ingalls, Colin
金额:
$0.91万
依托单位:
依托单位国家:
加拿大
项目类别:
Engage Plus Grants Program
财政年份:
2018
资助国家:
加拿大
项目状态:
已结题
起止时间:
2018-01-01 至 2019-12-31

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英文摘要
Advances in computing algorithms and computer hardware have made it possible to test models of cyber**physical systems using formal techniques. This has been computationally intractable in the past. For some**industrially-relevant engineering models, we now can prove that a model meets stated requirements. However,**there is still much work to do to make this possible for a large enough set of models such that the techniques**and tools will be adopted by industry. This project will tackle some of those problems by focusing on a set of**models and requirements that are currently intractable. The underlying mathematical problems cannot be**solved quickly enough or at all without further insight. The work proposed in this project will help advance the**state-of-the-art in formal methods testing. The cyber physical systems that are being researched and prototyped**today will have a tremendous impact on society in the near future. Self-driving cars and other vehicles, smart**buildings, smart power grids, and personal physiological monitoring are all poised to change central aspects of**our lives. But one of the biggest challenges they present is how to ensure they are safe and secure, and we**propose to provide tools for testing and verifying these systems. The industry partner is Quantum Research**Analytics (QRA). QRA carries out formal testing of real world systems. We propose to develop the**mathematics and software necessary to expand the range of systems that QRA can test. In particular, we will**expand the number of mathematical theories that can be solved using satisfiablity modulo theories that occur in**actual industry problems that QRA will supply. Graduate students and undergraduate students will also**contribute to this research. We will begin by taking actual industry problems that can not be solved by current**methods, and we will work to solve these problems by adding new theories, or mathematics, to the current**solvers. This will yield an new software with expanded functionality that can be used to formally verify new**systems.
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  • 资助金额:
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