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Description: Miller-Rabin算法判断伪素性-Miller- Rabin Prime algorithm judgment pseudo
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Size: 1024 |
Author: 胡昊 |
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Description: 64位以内Rabin-Miller 强伪素数测试和Pollard rho 因数分解算法的实现-64 within Rabin-Miller-puppet prime testing and Pollard rho factorization algorithm implementation
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Size: 64512 |
Author: 喻林 |
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Description: 数论算法库 C++ 语言实现
代码内容 数论算法库，包括以下算法：
欧几里德算法求a，b的最大公倍数
扩展的欧几里德算法，求出gcd(a,b)和满足gcd(a,b)=ax+by的整数x和y
求解模线性方程 ax ≡ b (mod n) 其中n>0
求解模线性方程组(中国余数定理)
模取幂运算 计算a^b mod n （a,b可能很大）
Miller-Rabin随机性素数测试算法
-Number theory algorithms library C++ Language content code number theory algorithm library, which includes the following algorithms: Euclidean algorithm for a, b of the largest common multiple extended Euclidean algorithm, to derive gcd (a, b) and to meet gcd (a, b) = ax+ by the integer x and y-mode linear equations to solve ax ≡ b (mod n) in which n> 0 solving mode of linear equations (China remainder theorem) mode calculation computing exponentiation a ^ b mod n (a, b may be a lot) Miller-Rabin random prime number testing algorithm
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Size: 9216 |
Author: henry |
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Description: 一个很好用的大整数的类, 最大可支持9999990位的十进制整数，
可进行大整数的加、减、乘、除和取模运算，并带有求大整数的
最大公因数、扩展Euclidean算法、中国剩余定理算法、
Miller-Rabin素性测试算法、随机生成任意位的大整数等函数库，
这个类的动态库曾用于商业软件之中，其可靠性和速度是得到
确认的。用于商业目的可能需要注册。-a good use of the integer type, the biggest 9999990 to support the decimal integer, It can perform large integers, plus or minus, multiplication, addition and modular, with a big round of the largest factions, extended Euclidean algorithm, the Chinese remainder theorem algorithm, Miller- Rabin primality testing algorithm, random generation of arbitrary integer spaces such as libraries, This kind of dynamic library has been used for commercial software, the reliability and speed is affirmed. Used for commercial purposes may require registration.
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Size: 184320 |
Author: 张晓峰 |
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Description: 素性检验，可用于小数据，大量数据不支持啊，谢谢使用-Primality testing, can be used for small data, a large amount of data does not support ah, thank you to use
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Size: 1024 |
Author: 古月 |
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Description: 对Miller-Rabin算法的进一步改进,速度约为0.4秒验证一个素数(CPU为赛扬1.5G)
//本程序使用Miller Rabin方法计算1024位素数（2进制）-Miller-Rabin algorithm for further improvement, the rate of about 0.4 seconds to verify a prime number (CPU to Celeron 1.5G)// This procedure using Miller Rabin method 1024 primes (2 M)
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Size: 3072 |
Author: 张亮 |
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Description: 应用加密算法和认证技术 实验：Solovag-Strassen算法、Lehmann算法和Rabin-Miller算法的素性检测的原理与测试过程。-Application of encryption algorithms and authentication technology experiment: Solovag-Strassen algorithm, Lehmann algorithm and Rabin-Miller primality testing algorithm Principle and testing process.
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Size: 8192 |
Author: 陈寅华 |
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Description: Miller-Rabin Prime Number Test
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Size: 3072 |
Author: Cavin |
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Description: 个人编的rsa的源代码，算出public—private key；其中有Euclid，Extend Euclid的实现，以及Millar-Rabin test的实现，和加密/解密-Rsa personal series of source code, calculate the public-private key including Euclid, Extend Euclid realization, as well as the Millar-Rabin test realization, and the encryption/decryption
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Size: 2048 |
Author: lengyan119 |
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Description: RSA_Robin-miller algorithm
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Size: 3072 |
Author: liang |
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Description: 密码学中的Miller Rabin素性检测算法。人工编写，用这个来学习或者是交作业，绝对是过关利器。-Cryptography Miller Rabin primality testing algorithm. Artificial preparation, use this to learn or交作业is definitely a sharp object boundary.
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Size: 109568 |
Author: maowu |
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Description: 很多密码算法都要随机选择一个大素数，这个是密码学中的MILLER-RABIN算法，判断素性。-Many cryptographic algorithm must randomly select a large prime numbers, this is Cryptography MILLER-RABIN algorithm to determine Primality.
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Size: 7168 |
Author: 汪博峰 |
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Description: Miller-Rabin随机性素数测试，能有效的判断一个小于2^63次方的数是不是素数。-Miller-Rabin prime randomness tests, can effectively determine whether a power of less than 2 ^ 63 is the number of prime numbers.
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Size: 1024 |
Author: jiyaodian |
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Description: Miller rabin素性检测算法源代码-Miller R
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Size: 2048 |
Author: anybodys |
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Description: RSA的最重要特色在于双密钥，它们有特殊的数学形式。RSA的一对密钥有三个基本参数：模n ，公钥b和私钥a 。n和b是公开的，发送信息方用私钥n加密消息，接受方用公钥b能得到解密后的信息，从而确定发送信息方的身份，这就构成了签名机制。对方用公钥将要发送的信息加密，只有拥有私钥的一方才能将信息解密。-RSA is the most important feature of dual-key, they have a special mathematical form. RSA keys of a pair of three basic parameters: modulus n, public key private key b and a. n and b are open to the public to send a message encrypted using the private key n message recipient using the public key can be decrypted b after information, send a message to determine the identity of parties, which constitute a signature. The other side will use public key encryption to send information that only those with the private key of the party can decrypt the information.
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Size: 3072 |
Author: Rebecca |
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Description: 求质数的算法之Miller-Rabin费马小定理-Prime number for the Miller-Rabin algorithm of Fermat' s Little Theorem
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Size: 1024 |
Author: li shu |
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Description: Miller-Rabin test for simple numbers.
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Size: 4096 |
Author: steph |
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Description: Miller-Rabin算法 随机算法 求素数-Miller-Rabin Ramdom Algorithm
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Size: 118784 |
Author: zhuo |
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Description: 1.Rabin-Miller算法的素性检测的原理与测试过程。
2. 有算法流程，用程序设计语言将算法过程编程实现。
3. 对输入的随机数，选择素性检测算法进行素性检测。-1.Rabin-Miller primality testing algorithm principle and the testing process. 2. There are algorithms process programming language with the process of programming the algorithm. 3. To enter the random number, select the primality testing algorithm for primality testing.
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Size: 17408 |
Author: zouna |
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Description: Rabin-Karp algorithm
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Size: 1024 |
Author: Vivek Patole |
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