2021
DOI: 10.1007/978-3-030-70852-8_6
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Efficient Mixing of Arbitrary Ballots with Everlasting Privacy: How to Verifiably Mix the PPATC Scheme

Abstract: The long term privacy of voting systems is of increasing concern as quantum computers come closer to reality. Everlasting privacy schemes offer the best way to manage these risks at present. While homomorphic tallying schemes with everlasting privacy are well developed, most national elections, using electronic voting, use mixnets. Currently the best candidate encryption scheme for making these kinds of elections everlastingly private is PPATC, but it has not been shown to work with any mixnet of comparable ef… Show more

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Cited by 3 publications
(7 citation statements)
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“…We conjecture that the mixing version of [22] achieves all security properties it was designed for originally: practical everlasting privacy, computational privacy under the assumption at least one mix server and at least a threshold of trustees are honest, public verifiability, and accountability. Because Gjøsteen, Haines, and Solberg [30] demonstrate that the PPAT protocol can be instantiated to achieve a performance similar to state-of-the-art NIZKP of shuffle [68], we conclude that the PPAT protocol offers a reasonable solution for secure e-voting with everlasting privacy that can even handle complex ballots.…”
Section: Conceptmentioning
confidence: 83%
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“…We conjecture that the mixing version of [22] achieves all security properties it was designed for originally: practical everlasting privacy, computational privacy under the assumption at least one mix server and at least a threshold of trustees are honest, public verifiability, and accountability. Because Gjøsteen, Haines, and Solberg [30] demonstrate that the PPAT protocol can be instantiated to achieve a performance similar to state-of-the-art NIZKP of shuffle [68], we conclude that the PPAT protocol offers a reasonable solution for secure e-voting with everlasting privacy that can even handle complex ballots.…”
Section: Conceptmentioning
confidence: 83%
“…We study sub-class B-ID-MIX in Sec. 7, where we show that the mixing version of [22] offers the most reasonable approach, including the works built upon it [30,34,61].…”
Section: Identifiable Ballots (B-id)mentioning
confidence: 95%
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