2005
DOI: 10.1007/s00165-005-0070-0
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Verification of a sliding window protocol in μ CRL and PVS

Abstract: We prove the correctness of a sliding window protocol with an arbitrary finite window size n and sequence numbers modulo 2 n . The correctness consists of showing that the sliding window protocol is branching bisimilar to a queue of capacity 2 n . The proof is given entirely on the basis of an axiomatic theory, and has been checked in the theorem prover PVS.

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Cited by 29 publications
(20 citation statements)
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“…For the window scaling to be non-trivial, we believe that the size of the window should be at least 2 2 with a scale factor of 2 1 . If a window size of 2 1 with a scale factor of 2 1 would be chosen, the size of the window is either two or zero, meaning that the sending instance can either send its entire window at once, or nothing at all.…”
Section: Resultsmentioning
confidence: 99%
See 1 more Smart Citation
“…For the window scaling to be non-trivial, we believe that the size of the window should be at least 2 2 with a scale factor of 2 1 . If a window size of 2 1 with a scale factor of 2 1 would be chosen, the size of the window is either two or zero, meaning that the sending instance can either send its entire window at once, or nothing at all.…”
Section: Resultsmentioning
confidence: 99%
“…In their specification, the communication media may only lose messages and have a capacity of one. This work was later extended [1] to consider the bidirectional case in which acknowledgements are piggybacked onto data that is sent in the other direction.…”
Section: Window Mediummentioning
confidence: 99%
“…-SWP_m_n: the Sliding Window Protocol [1] on m data items, with window size n. This specifies a onedirectional version of the sliding window protocol. n subsequent data items can be sent and acknowledged in arbitrary order.…”
Section: Designmentioning
confidence: 99%
“…В одной из первых работ [9] о протоколе SWP содержится лишь неформальное доказательство корректности. Формализованная верификация протокола была да-на в [3] с использованием алгебры процессов, а доказательство корректности было автоматизировано с помощью PVS. Однако данное доказательство нельзя считать полным, так как оно использует несколько сложных результатов об алгебрах про-цессов, которые не были доказаны в PVS.…”
Section: заключениеunclassified