Thomas Attema

Volledige naam

T. Attema

E-mail

Thomas.Attema@cwi.nl

Telefoon

+31 20 592 4384

Kamer

M265

Afdeling(en)

Cryptology

Functie(s)

Researcher - TNO

Thomas Attema

Amadori, A., Attema, T., Bombar, M., Diogo Duarte, J., Dunning, V., Etinski, S., … cryptologen en adviseurs van de AIVD, . (2024). Het PQC-migratie handboek: Richtlijnen voor het migreren naar post-quantumcryptografie.
Amadori, A., Attema, T., Bombar, M., Diogo Duarte, J., Dunning, V., Etinski, S., … AIVD Cryptologists and Advisors, . (2024). The PQC migration handbook: Guidelines for migrating to post-quantum cryptography.
Attema, T., Fehr, S., & Resch, N. (2023). Generalized special-sound interactive proofs and their knowledge soundness. In Theory of Cryptography Conference (TCC) (pp. 424–454). doi:10.1007/978-3-031-48621-0_15
Attema, T., Fehr, S., & Klooss, M. (2023). Fiat–Shamir transformation of multi-round interactive proofs (extended version). Journal of Cryptology, 36(4), 36:1–36:45. doi:10.1007/s00145-023-09478-y
Attema, T. (2023, June). Compressed Σ-protocol theory. Retrieved from http://hdl.handle.net/1887/3619596
Attema, T., Capitao, P., & Kohl, L. (2023). On Homomorphic Secret Sharing from polynomial-modulus LWE. In Public-Key Cryptography (pp. 3–32). doi:10.1007/978-3-031-31371-4_1
Attema, T., Fehr, S., & Klooss, M. (2022). Fiat-Shamir transformation of multi-round interactive proofs. In International Conference on Theory of Cryptography (pp. 113–142). doi:10.1007/978-3-031-22318-1_5
Attema, T., Cascudo, I., Cramer, R., Damgård, I., & Escudero, D. (2022). Vector commitments over rings and compressed Σ-protocols. In Proceedings of the Theory of Cryptography Conference (pp. 173–202). doi:10.1007/978-3-031-22318-1_7
Spini, G., Mancini, E., Attema, T., Abspoel, M., de Gier, J., Fehr, S., … Sloot, P. (2022). New approach to privacy-preserving clinical decision support systems for HIV treatment. Journal of Medical Systems, 46(12), 84:1–84:11. doi:10.1007/s10916-022-01851-x
Attema, T., & Fehr, S. (2022). Parallel repetition of (k_1, ..,k_\mu)-special-sound multi-round interactive proofs. In Advances in Cryptology - CRYPTO 2022 (pp. 415–443). doi:10.1007/978-3-031-15802-5_15