SPDℤ2k: Efficient MPC mod 2k for Dishonest Majority
By Ronald Cramer, Ivan Bjerre Damgård, Daniel E. Escudero, Peter Scholl, Chaoping Xing. 2018
192 citations recorded by the source corpus.
Subfields: Artificial Intelligence, Computational Theory and Mathematics
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Artificial Intelligence
- Marcel Keller
- Daniel E. Escudero
- Peter Scholl
- Nikolaj Volgushev
- Tore Kasper Frederiksen
- Ivan Bjerre Damgård
- Yehuda Lindell
- Ariel Nof
In Computational Theory and Mathematics
- Marcel Keller
- Daniel E. Escudero
- Peter Scholl
- Tore Kasper Frederiksen
- Nikolaj Volgushev
- Ivan Bjerre Damgård
- Yehuda Lindell
- Ariel Nof
Citations in the corpus
- Secure Evaluation of Quantized Neural Networks (2019, neutral): “This result further supports all the recent work that has gone into designing fast protocols that work over a ring [15, 17] (as this ring is typically taken to be integers modulo a power of 2).”
- Secure and Efficient Federated Transfer Learning (2019, unknown): “modulo prime, another direction can be an implementation over rings of the form 2 using SPDZ-2k protocol [23].”
- ABY2.0: Improved Mixed-Protocol Secure Two-Party Computation (2020, unknown): “The works of [38,61] proposed efficient SS-based solutions for the dishonest majority setting over fields, which was then extended to the ring setting in [33].”
- New Primitives for Actively-Secure MPC over Rings with Applications to Private Machine Learning (2019, methodology): “[17] that not needing to do modulo reduction of a large prime will have a noticeable impact on practical efficiency.”