Multiparty Computation with Low Communication, Computation and Interaction via Threshold FHE
By Gilad Asharov, Abhishek Jain, Adriana López-Alt, Eran Tromer, Vinod Vaikuntanathan, Daniel Wichs. International Conference on the Theory and Application of Cryptographic Techniques, 2012
519 citations recorded by the source corpus.
Subfields: Artificial Intelligence, Computational Theory and Mathematics
View Paper: https://www.semanticscholar.org/paper/8d8b8afb8b8204ec30b9f333b79fe1deeabfc8a3
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In Artificial Intelligence
- David E. Evans
- Thomas Schneider
- Mike Rosulek
- Marcel Keller
- Farinaz Koushanfar
- Hao Chen
- Kim Laine
- Vladimir Kolesnikov
In Computational Theory and Mathematics
- David E. Evans
- Thomas Schneider
- Mike Rosulek
- Nigel P. Smart
- Marcel Keller
- Yehuda Lindell
- Vladimir Kolesnikov
- Farinaz Koushanfar
Citations in the corpus
- Simple Encrypted Arithmetic Library - SEAL v2.1 (2016, methodology): “[4]) can be used together with the heuristic noise growth estimates implemented in SEAL v2.”
- Multiparty Computation from Somewhat Homomorphic Encryption (2012, background): “In recent independent work [24, 2, 16], Meyers at al.”
- A Pragmatic Introduction to Secure Multi-Party Computation (2019, background): “Since the work of Aumann and Lindell (2007), significant progress in efficient OT has produced several extremely efficient malicious OT protocols (Asharov et al.”
- Chameleon: A Hybrid Secure Computation Framework for Machine Learning Applications (2018, background): “, [5]) or extending Yao’s garbled circuit protocol (e.”
- Fast Private Set Intersection from Homomorphic Encryption (2017, background): “[5]) implies that in order to achieve 2−λ statistical distance between output ciphertexts of different executions, it suffices to add encryptions of zero with noise λ + log2 n + log2 α bits larger than an upper bound on the noise in the original outputs of the computation.”
- Simple Encrypted Arithmetic Library v2.3.0 (2017, methodology): “[3]) can be used together with the heuristic noise growth estimates implemented in SEAL v2.”
- GGHLite: More Efficient Multilinear Maps from Ideal Lattices (2014, methodology): “This technique, also called “smudging,”was previously used in other applications [3,10,2,4].”