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- W1503520699 abstract "We propose a cryptosystem modulo p k q based on the RSA cryptosystem. We choose an appropriate modulus p k q which resists two of the fastest factoring algorithms, namely the number field sieve and the elliptic curve method. We also apply the fast decryption algorithm modulo p k proposed in [22]. The decryption process of the proposed cryptosystems is faster than the RSA cryptosystem using Chinese remainder theorem, known as the Quisquater-Couvreur method [17]. For example, if we choose the 768-bit modulus p 2 q for 256-bit primes p and q, then the decryption process of the proposed cryptosystem is about 3 times faster than that of RSA cryptosystem using Quisquater-Couvreur method." @default.
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- W1503520699 date "1998-01-01" @default.
- W1503520699 modified "2023-10-18" @default.
- W1503520699 title "Fast RSA-type cryptosystem modulo p k q" @default.
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- W1503520699 doi "https://doi.org/10.1007/bfb0055738" @default.
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