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A branching distributed temporal logic for reasoning about entanglement-free quantum state transformations

机译:分支分布式时态逻辑,用于推理无纠缠的量子态转换

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摘要

The Distributed Temporal Logic DTL allows one to reason about temporal properties of a distributed system from the local point of view of the system's agents, which are assumed to execute independently and to interact by means of event sharing. In this paper, we introduce the Quantum Branching Distributed Temporal Logic QBDTL, a variant of DTL able to represent (entanglement-free) quantum state transformations in an abstract, qualitative way. In QBDTL, each agent represents a distinct quantum bit (the unit of quantum information theory), which evolves by means of quantum transformations and possibly interacts with other agents, and n-ary quantum operators act as communication/synchronization points between agents. We endow QBDTL with a DTL-style semantics, which fits the intrinsically distributed nature of quantum computing, we formalize a labeled deduction system for QBDTL, and we prove the soundness and completeness of this deduction system with respect to the given semantics. We give a number of examples and, finally, we discuss possible extensions of our logic in order to reason about entanglement phenomena.
机译:分布式时态逻辑DTL允许从系统代理的本地角度来推断分布式系统的时性,这些代理被假定为独立执行并通过事件共享进行交互。在本文中,我们介绍了量子分支分布式时态逻辑QBDTL,它是DTL的一种变体,能够以抽象,​​定性的方式表示(无纠缠)量子态转换。在QBDTL中,每个代理代表一个不同的量子位(量子信息论的单位),该量子位通过量子变换演化并可能与其他代理相互作用,并且n元量子算符充当代理之间的通信/同步点。我们为QBDTL赋予了DTL风格的语义,这符合量子计算的内在分布性质,我们为QBDTL形成了一个带标签的推论系统,并针对给定的语义证明了该推论系统的正确性和完整性。我们给出了许多示例,最后,我们讨论了逻辑的可能扩展,以便推理出纠缠现象。

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