2018
DOI: 10.1007/978-3-319-93638-3_5
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Efficient Bit-Decomposition and Modulus-Conversion Protocols with an Honest Majority

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Cited by 9 publications
(29 citation statements)
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“…The ability to compute q (in shared form), which we refer to as quotient transfer, will play an important role in our division protocol. Kikuchi et al [28] proposed efficient three-party quotient transfer protocols for passive and active security. In this paper, we use their protocols specialized to the following setting; firstly, we use a Mersenne prime p for the field Z p underlying the sharings, and we will use • -sharing for passive security and • -sharing for active security.…”
Section: Quotient Transfer Protocolmentioning
confidence: 99%
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“…The ability to compute q (in shared form), which we refer to as quotient transfer, will play an important role in our division protocol. Kikuchi et al [28] proposed efficient three-party quotient transfer protocols for passive and active security. In this paper, we use their protocols specialized to the following setting; firstly, we use a Mersenne prime p for the field Z p underlying the sharings, and we will use • -sharing for passive security and • -sharing for active security.…”
Section: Quotient Transfer Protocolmentioning
confidence: 99%
“…It means that a secret a should satisfy 2a < p and 4a < p for passive and active security, respectively. These protocols have been implicitly used as building blocks for other protocols in [28], but were not explicitly defined. We thus describe them in Appendix B, as well as a quotient transfer protocol for [•]-sharings, which is a popular way to obtain the carry for binary addition.…”
Section: Quotient Transfer Protocolmentioning
confidence: 99%
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