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Radix-3 NTT-Based Polynomial Multiplication for Lattice-Based Cryptography
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2022-726.pdf
Date
2025-01-01
Author
Hassan, Chenar
Yayla, Oğuz
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The lattice-based cryptography is considered a strong candidate amongst many other pro- posed quantum-safe schemes for the currently deployed asymmetric cryptosystems that do not seem to stay secure when quantum computers come into play. Lattice-based algo- rithms possess a time-consuming operation of polynomial multiplication. As it is relatively the highest time-consuming operation in lattice-based cryptosystems, one can obtain fast polynomial multiplication by using number theoretic transform (NTT). In this paper, we focus on and develop a radix-3 NTT polynomial multiplication and compute its computa- tional complexity. In addition, utilizing the ring structure, we propose two parameter sets of CRYSTALS-KYBER, one of the four round-three finalists in the NIST Post-Quantum Competition
Subject Keywords
Number Theoretic Transformation
,
Polynomial Multiplication
,
Kyber
,
Lattice- Based Cryptography
URI
https://eprint.iacr.org/2022/726
https://hdl.handle.net/11511/118001
Journal
Cryptology ePrint Archive
Collections
Graduate School of Applied Mathematics, Article
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C. Hassan and O. Yayla, “Radix-3 NTT-Based Polynomial Multiplication for Lattice-Based Cryptography,”
Cryptology ePrint Archive
, vol. 2, no. 2, pp. 0–0, 2025, Accessed: 00, 2025. [Online]. Available: https://eprint.iacr.org/2022/726.