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Computational Complexity Theoretical Analyses on Cryptographic Algorithms for Computer Security Application

机译:计算机安全应用程序加密算法的计算复杂性理论分析

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We know the ¡§signed-digit recoding algorithm¡¨ has less occurrence probability of the nonzero digit than original binary number representation. The goal of study time-efficient and space-efficient algorithms for modular arithmetic comes from the applications in modern cryptography, such as RSA cryptography and El-Gamal cryptography. Taking the RSA cryptography for example, the public and private keys are functions of a pair of prime numbers, and the encryption and decryption operations are accomplished by modular exponentiation. Fast modular exponentiation algorithms are often considered of practical significance in RSA cryptosystem. By using the technique of recording the common parts in the folded sub strings can improve the efficiency of the binary algorithm, thus can effective reduce the computational complexity of modular exponentiation.
机译:我们知道¡§Signed-Digit Recoding算法,其具有比原始二进制数表示的非零位的概率较少。用于模块化算法的研究时间效率和空间高效算法的目标来自现代密码学中的应用,例如RSA密码学和EL-GARAL密码学。以RSA加密为例,公共和私钥是一对素数的函数,并且通过模块化指数来完成加密和解密操作。快速模块化指数算法通常被认为是RSA密码系统的实际意义。通过使用记录折叠子字符串中的公共部分的技术可以提高二进制算法的效率,因此可以有效降低模块化指数的计算复杂性。

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