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Hyperstream Processing Systems: Nonstandard Modeling of Continuous-Time Signals

机译:超流处理系统:连续时间信号的非标准建模

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We exploit the apparent similarity between (discrete-time) stream processing and (continuous-time) signal processing and transfer a deductive verification framework from the former to the latter. Our development is based on rigorous semantics that relies on nonstandard analysis (NSA). Specifically, we start with a discrete framework consisting of a Lustre-like stream processing language, its Kahn-style fixed point semantics, and a program logic (in the form of a type system) for partial correctness guarantees. This stream framework is transferred as it is to one for hyperstreams-streams of streams, that typically arise from sampling (continuous-time) signals with progressively smaller intervals-via the logical infrastructure of NSA. Under a certain continuity assumption we identify hyperstreams with signals; our final outcome thus obtained is a deductive verification framework of signals. In it one verifies properties of signals using the (conventionally discrete) proof principles, like fixed point induction.
机译:我们利用(离散时间)流处理和(连续时间)信号处理之间的明显相似性,并将演绎验证框架从前者转移到后者。我们的开发基于依赖非标准分析(NSA)的严格语义。具体来说,我们从一个离散的框架开始,该框架由类似Lustre的流处理语言,其Kahn风格的定点语义以及用于部分正确性保证的程序逻辑(以类型系统的形式)组成。该流框架按原样转移到流的超流,通常是通过NSA的逻辑基础结构,该流通常是由间隔逐渐减小的采样(连续时间)信号产生的。在一定的连续性假设下,我们用信号识别超流。由此获得的最终结果是信号的演绎验证框架。其中使用定点感应之类的(常规离散)证明原理来验证信号的属性。

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