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P2 Unifying Compositional Verification and Certified Compilation with a Three-Dimensional Refinement Algebra

用三维精化代数统一组合式验证与认证编译
POPL 9(POPL)2025匹配度 3/10 · 该论文属于程序验证与认证编译的形式语义工作,与用户关注的“形式化验证”有间接交集;但它不涉及 LLM/Agent、静态分析、浮点程序分析或贝叶斯程序分析,也未体现 AI 与 PL 的交叉,因此与研究画像核心方向匹配度较低。引用 3 inbox
Yu Zhang, Jérémie Koenig, Zhong Shao, Yuting Wang
crossref: 2026-09-10

AI 速览

一句话:提出三维精化代数及其组合语义框架,并在 Coq 中统一组合式验证与认证编译。

形式验证是构建可靠系统的黄金标准,但大规模异构系统的验证仍超出当前技术能力,亟需能兼容并衔接多种程序验证与认证编译技术的组合式方法。现有组合语义工具常依赖简单且专用的操作模型,难以互操作。本文提出一个组合式语义框架,其核心是三维精化代数:精化可跨程序模块、抽象层次与系统状态组件进行组合。该框架在 Coq 证明助手中机械化,作者通过多个用例展示其能容纳广泛的验证技术,并为组合验证与认证编译提供统一语义基础。

问题
研究问题:如何为大规模、异构系统提供可组合的形式验证,并让不同程序验证与认证编译技术能够相互接口。
方法
方法:提出组合式语义框架,其核心是跨程序模块、抽象层次和系统状态组件的三维精化代数,并在 Coq 中机械化。
评估
评估:在 Coq 证明助手中实现该框架,并通过多个用例展示其容纳多种验证技术的能力。
原文摘要(Abstract)

Formal verification is a gold standard for building reliable computer systems. Certified systems in particular come with a formal specification, and a proof of correctness which can easily be checked by a third party. Unfortunately, verifying large-scale, heterogeneous systems remains out of reach of current techniques. Addressing this challenge will require the use of compositional methods capable of accommodating and interfacing a range of program verification and certified compilation techniques. In principle, compositional semantics could play a role in enabling this kind of flexibility, but in practice existing tools tend to rely on simple and specialized operational models which are difficult to interface with one another. To tackle this issue, we present a compositional semantics framework which can accommodate a broad range of verification techniques. Its core is a three-dimensional algebra of refinement which operates across program modules, levels of abstraction, and components of the system’s state. Our framework is mechanized in the Coq proof assistant and we showcase its capabilities with multiple use cases.

链接与引用

DOI 原文 · PDF(开放获取) · DBLP

BibTeX
@article{ZhangKSW25,
  title = {Unifying Compositional Verification and Certified Compilation with a Three-Dimensional Refinement Algebra},
  author = {Yu Zhang and Jérémie Koenig and Zhong Shao and Yuting Wang},
  journal = {Proceedings of the ACM on Programming Languages},
  volume = {9},
  number = {POPL},
  year = {2025},
  doi = {10.1145/3704900}
}