Parties d'ouvrages collectifs (1)
  1. 1. Petit, C., & Quisquater, J.-J. (2025). Cayley Hash Functions. In Encyclopedia of Cryptography, Security and Privacy, Third Edition (pp. 326-328). Springer Nature. doi:10.1007/978-3-030-71522-9_126
    2.   Articles dans des revues avec comité de lecture (63)
  2. 1. Gilchrist, V., Marco, L., Petit, C., & Tang, G. (2025). On the security of two blind signatures from code equivalence problems. IACR communications in cryptology, 2(4).
  3. 2. Panny, L., Petit, C., & Stopar, M. (2025). KLaPoTi: An asymptotically efficient isogeny group action from 2-dimensional isogenies. IACR communications in cryptology, 2(3).
  4. 3. Bhattacharyya, R., Kollath, S., & Petit, C. (2025). Code-Based Fully Dynamic Accountable Ring Signatures and Group Signatures Using the Helper Methodology. Lecture notes in computer science, 15659 LNCS, 84-103. doi:10.1007/978-981-96-9098-5_5
  5. 4. Castryck, W., Decru, T., Kutas, P., Laval, A., Petit, C., & Ti, Y. B. (2025). KLPT2: Algebraic Pathfinding in Dimension Two and Applications. Lecture notes in computer science, 16000 LNCS, 167-200. doi:10.1007/978-3-032-01855-7_6
  6. 5. Chen, M., & Petit, C. (2025). Computing the Endomorphism Ring of a Supersingular Elliptic Curve from a Full Rank Suborder. Lecture notes in computer science, 15606 LNCS, 446-474. doi:10.1007/978-3-031-91095-1_16
  7. 6. Kunzweiler, S., Maino, L., Moriya, T., Petit, C., Pope, G., Robert, D., Stopar, M., & Ti, Y. B. (2025). Radical 22-Isogenies and Cryptographic Hash Functions in Dimensions 1,21, 2 and 33. Lecture notes in computer science, 15676 LNCS, 265-299. doi:10.1007/978-3-031-91826-1_9
  8. 7. Cai, S., Chen, M., & Petit, C. (2025). Faster Algorithms for Isogeny Computations over Extensions of Finite Fields. Lecture notes in computer science, 14966 LNCS, 136-155. doi:10.1007/978-3-031-82380-0_4
  9. 8. Decru, T., Fouotsa, T. B., Frixons, P., Gilchrist, V., & Petit, C. (2024). Attacking trapdoors from matrix products. IACR communications in cryptology, 3.
  10. 9. Chen, M., Lai, Y.-F., Laval, A., Marco, L., & Petit, C. (2024). Malleable Commitments from Group Actions and Zero-Knowledge Proofs for Circuits Based on Isogenies. Lecture notes in computer science, 14459 LNCS, 221-243. doi:10.1007/978-3-031-56232-7_11
  11. 10. Booher, J., Bowden, R., Doliskani, J., Boris Fouotsa, T., Galbraith, S. D., Kunzweiler, S., Merz, S. P., Petit, C., Smith, B. D., Stange, K. K., Ti, Y. B., Vincent, C., Voloch, J. F., Weitkämper, C., & Zobernig, L. (2024). Failing to Hash Into Supersingular Isogeny Graphs. Computer journal. doi:10.1093/comjnl/bxae038
  12. 11. Kliuchnikov, V., Lauter, K., Minko, R., Paetznick, A., & Petit, C. (2023). Shorter quantum circuits via single-qubit gate approximation. Quantum, 7, 1208. doi:10.22331/q-2023-12-18-1208
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