MLKEMCipher: Núcleo IND-CCA2 em Tempo Constante, NTT Vetorizada e Redução Barrett
A MLKEMCipher fornece implementações de referência com dependência zero e tempo constante, além de kernels otimizados em assembly para aritmética polinomial de ML-KEM sobre o anel R_q com q = 3329 e n = 256, garantindo segurança IND-CCA2 comprovável.
MLKEMCipher Lattice Arithmetic Pipeline & Vector Processing Topology
Ring R_q polynomial operations, Number Theoretic Transform (NTT), and Montgomery reduction
Central System: Lattice Vector Engine - AVX-512 / NEON Core
Cryptographic Nodes
- Forward NTT Unit
- Pointwise Multiplier
- Inverse NTT (INTT)
- Centered Binomial Sampler
- FO Transform Engine
Architectural Layers & Protocols
- Polynomial Vector Ring R_q (R_q = Z_q[X]/(X^256 + 1), q=3329): Defines modular lattice algebra with k=2 (512), k=3 (768), and k=4 (1024) matrix ranks.
- Number Theoretic Transform (Radix-2 Cooley-Tukey NTT with Twiddle Precomputation): Reduces polynomial multiplication complexity from O(n^2) to O(n log n).
- Fast Modular Reduction (Montgomery Reduction (R = 2^16) & Signed Barrett Reduction): Executes coefficient division and modulo 3329 without hardware divide instructions.
- Fujisaki-Okamoto Transform (IND-CPA to IND-CCA2 Conversion with Implicit Rejection): Re-encrypts decrypted plaintext to verify ciphertext integrity before key extraction.
Key Metrics: q = 3329 (Prime Modulus) | n = 256 (Polynomial Degree) | O(n log n) (Multiplication Complexity) | 0 Branch (Data-Dependent Branches)
Segurança IND-CCA2 de Texto Cifrado Escolhido em Tempo Constante, Aritmética Vetorial Polinomial NTT e Redução Modular Montgomery/Barrett
Referência técnica de engenharia autoritativa para constant-time ind-cca2 chosen-ciphertext security, ntt polynomial vector arithmetic & montgomery/barrett modular reduction em normas NIST FIPS 203/204/205, criptografia em reticulados, mitigação de ataques por canal lateral e infraestrutura resistente a computadores quânticos.
Core Engineering Areas
Technical Articles
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