2020
DOI: 10.1007/978-3-030-64840-4_12
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Secret-Shared Shuffle

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Cited by 18 publications
(26 citation statements)
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“…We note that these contributions are of a very different nature compared to our previous constructions, and add to the body of work on the analysis in idealized models of symmetric primitives for MPC applications [GKWY20,CT21]. Since full evaluations of PPRFs have many applications beyond PCGs, to problems such as zero-knowledge proofs [KKW18, CDG + 20, KZ20, FS21], circuit garbling [HK21], secure shuffling [CGP20] and private information retrieval [CK20, MZRA21], these results are also of independent interest.…”
Section: Our Contributionsmentioning
confidence: 95%
“…We note that these contributions are of a very different nature compared to our previous constructions, and add to the body of work on the analysis in idealized models of symmetric primitives for MPC applications [GKWY20,CT21]. Since full evaluations of PPRFs have many applications beyond PCGs, to problems such as zero-knowledge proofs [KKW18, CDG + 20, KZ20, FS21], circuit garbling [HK21], secure shuffling [CGP20] and private information retrieval [CK20, MZRA21], these results are also of independent interest.…”
Section: Our Contributionsmentioning
confidence: 95%
“…Oblivious Shuffling. There are some works about obliviously sorting an entire array of elements in different application scenarios [17,[36][37][38]. In [17,37], the authors employed homomorphic encryption to realize a shuffling method.…”
Section: Related Workmentioning
confidence: 99%
“…There are some works about obliviously sorting an entire array of elements in different application scenarios [17,[36][37][38]. In [17,37], the authors employed homomorphic encryption to realize a shuffling method. Specifically, [17] suggests a secure shuffling protocol in a outsourced setting, which has the similar functionality of our SOSF protocol.…”
Section: Related Workmentioning
confidence: 99%
“…A random shuffle [7] of a sequence {𝑥 𝑖 } 𝑀 𝑖=1 can be implemented by two OEPs: the sequence is first permuted by a random permutation function 𝜉 0 : [𝑀] → [𝑀] generalized by Alice in private, and then by another random permutation function 𝜉 1 generated by Bob in private. Thus, the sequence is eventually permuted according to 𝜉 1 • 𝜉 0 , but neither party knows anything about this composed permutation.…”
Section: Oblivious Extended Permutation (Oep)mentioning
confidence: 99%