Robin Jadoul
Research Subjects
Robin Jadoul has a total of 10 co-authors. Here are the top co-authors by number of shared publications:
- Barry Van Leeuwen
COSIC, KU Leuven
2 shared publications - Nigel Paul Smart
Zama
2 shared publications - Axel Mertens
KU Leuven
1 shared publication - Cyprien Delpech de Saint Guilhem
COSIC, KU Leuven
1 shared publication - Emmanuela Orsini
Bocconi University
1 shared publication - Hilder V. L. Pereira
UNICAMP
1 shared publication
Latest Publications
- Open Access
- 26 October 2026
- Published by International Association for Cryptologic Research in IACR Communications in Cryptology
- Vol. 3 (3)
An Efficient Framework for Collusion Resistant Multiparty FHE
Multiparty fully homomorphic encryption (MPFHE) is a generalization of (multi-key) fully homomorphic encryption ((MK)FHE) that lives on the cusp between multiparty computation (MPC) and FHE, enabling a computation over encrypted data using multiple keys. However, contrary to MKFHE, it seeks to reduce the noise inflation based on the number of parties by allowing the parties to first compute shared data in MPC before executing the computation in FHE. However, many works use specific constructions, e.g. Chang-Li, Koirala et. al., and Ma et. al., reliant on the behaviour of a particular scheme and do not consider security against colluding servers and parties, e.g. Passelègue-Stehlé, Okada-Takagi, and Mouchet et. al. In this work we present a new framework that is secure against collusion between servers and parties and allows the use of a broad spectrum of MPC and FHE protocols, while eliminating the noise inflation based on the participating number of parties. We then show a case study of this using the FINAL scheme and show that we reduce the required key material by 60–99.9% compared to the MKFHE FINAL scheme, FINALLY, and 65–70% compared to the Park-Rovira scheme in all cases, and by up to 71% compared to the AKÖ scheme when there are 4 or more parties. Moreover, we reduce the bootstrapping time for the AKÖ, Park-Rovira, and KMS schemes by 75–99.7%.
- 26 October 2026
- Published by International Association for Cryptologic Research in IACR Communications in Cryptology
- Vol. 3 (3)
Open AccessAn Efficient Framework for Collusion Resistant Multiparty FHE
Multiparty fully homomorphic encryption (MPFHE) is a generalization of (multi-key) fully homomorphic encryption ((MK)FHE) that lives on the cusp between multiparty computation (MPC) and FHE, enabling a computation over encrypted data using multiple keys. However, contrary to MKFHE, it seeks to reduce the noise inflation based on the number of parties by allowing the parties to first compute shared data in MPC before executing the computation in FHE. However, many works use specific constructions, e.g. Chang-Li, Koirala et. al., and Ma et. al., reliant on the behaviour of a particular scheme and do not consider security against colluding servers and parties, e.g. Passelègue-Stehlé, Okada-Takagi, and Mouchet et. al. In this work we present a new framework that is secure against collusion between servers and parties and allows the use of a broad spectrum of MPC and FHE protocols, while eliminating the noise inflation based on the participating number of parties. We then show a case study of this using the FINAL scheme and show that we reduce the required key material by 60–99.9% compared to the MKFHE FINAL scheme, FINALLY, and 65–70% compared to the Park-Rovira scheme in all cases, and by up to 71% compared to the AKÖ scheme when there are 4 or more parties. Moreover, we reduce the bootstrapping time for the AKÖ, Park-Rovira, and KMS schemes by 75–99.7%.
- 4 December 2023
- Published by Springer Nature
- p. 137-157
ZK-for-Z2K: MPC-in-the-Head Zero-Knowledge Proofs for $\mathbb {Z}_{2^k}$- 4 December 2023
- Published by Springer Nature
- p. 137-157
ZK-for-Z2K: MPC-in-the-Head Zero-Knowledge Proofs for $\mathbb {Z}_{2^k}$- 27 March 2022
- Published by Springer Nature
- p. 131-151
MPC for $\mathcal {Q}_2$ Access Structures over Rings and Fields- 27 March 2022
- Published by Springer Nature
- p. 131-151
MPC for $\mathcal {Q}_2$ Access Structures over Rings and Fields