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Description: rsa加密过程中需要大数的幂运算后求模，本程序即计算a的b次方的结果对c求模，其中a,b,c均为大自然数,编写rsa加密的朋友可以作为参考(其实就是rsa的精华)-rsa encryption need computing power of large numbers after the seek mode, the procedure to calculate a result of the b-th power of c for mold, which a, b, c are the number of nature, the preparation of rsa encryption friends can serve as a reference ( in fact the essence of rsa)
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Size: 15360 |
Author: showerxu1979 |
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Description: 本代码能实现密码学领域中的大数幂模运算，并且运算效率较高，对进一步实现RSA加密、解密运算的实现有很大的帮助。-This code can achieve in the field of cryptography module computing power of large numbers, and operations more efficient, to further the realization of RSA encryption, decryption operations of great help to realize.
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Size: 193536 |
Author: zhang |
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Description: 文件包括rsa算法原程序及详细注释。可以实现使用1024位以上大素数进行加解密。其中包括大整数的加、减、乘、除、模幂运算，求逆元运算，以及大素数的判定等算法。稍做扩展即可在实际中应用。-Rsa algorithm for the original documents, including procedures and detailed notes. 1024 can be achieved over the use of large prime numbers for encryption and decryption. This includes integer add, subtract, multiply, divide, modulus computing power, and inverse operations, as well as the large prime numbers, such as algorithms to determine. Slightly extended to the application in practice.
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Size: 152576 |
Author: 易天行 |
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Description: 利用大数库写的一个RSA模幂运算的小软件，该软件能够方便的进行RSA模幂运算，并且可以让读者学习大数库的使用方法。-Use of large numbers of a library to write a small RSA Modular Exponentiation software, the software can easily be RSA modular power, and large numbers can help readers learn to use the library.
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Size: 335872 |
Author: 稀有品种 |
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Description: 基于大数因子不可再分的RSA加密系统，因为这里只是用长整型来存储加密数据，如果素数都比较大，在乘方运算时肯定会造成内存溢出，因此这里仅仅只是验证RSA算法的思想的正确性-Can not be divided based on factors of large numbers of the RSA encryption system, because there is a long integer used to store encrypted data, if the prime was relatively large, the power of computing time will definitely lead to memory overflow, so here just thinking of authentication RSA algorithm correctness
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Size: 1571840 |
Author: 刘志伟 |
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Description: 能够进行大数的加减乘除、幂模运算，以及RSA算法-To carry out large numbers of addition, subtraction, power mode operation, as well as the RSA algorithm
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Size: 6144 |
Author: dongbula |
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Description: 大二的时候写的RSA类头文件，集成了大数四则运算、幂模运算、米勒罗宾算法寻找大数等RSA加密必须的算法，详询《密码学原理与实践》-Sophomore writing the RSA class header file, integrated Tarsus four computing power modular arithmetic, Miller-Rabin algorithm must find large numbers RSA encryption algorithm, detailed consultation " Cryptography Principles and Practice"
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Size: 4096 |
Author: 尚钊 |
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Description: 包含大整数类，RSA加解密算法类，以及RSA低加密指数攻击的实现过程。大整数类实现任意大整数（可调整）的运算，重载+、-、*、/运算符，实现模幂、模逆运算，任意次幂、开任意次方运算。RSA类实现自定义密钥的加解密算法，各种转换过程。主函数提供了当公钥e很小时恢复明文的攻击方法。-It contains BigInteger class,RSA encryption algorithm class and the implementation process of RSA low encryption exponent attack.BigInteger class achieves operations of arbitrary large integer(ajustable),overloading+、-、*、/ operator,implementing modular exponentiation,modular inversion,arbitrary power and extraction of arbitrary power.RSA class implements RSA encryption algorithm with custom keys and various tranforming process.The main function provides an attacking method to restore plaintexts while the public key e is very small.
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Size: 2359296 |
Author: 陈亚辉 |
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Description: 随机搜索大素数，随机生成公钥和私钥；
要求使用素性检测算法及高效率求逆和模幂运算 用私钥对任意长度的明文签名 用公钥对签名验证；-Random search large prime Numbers, random public key and a private key
Requires the use of element detection algorithm and efficient inverse power operation and mould With the private key for any plaintext signature length With the public key signature verification
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Size: 6144 |
Author: 胡佳敏 |
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Description: 目前RSA公钥密码体制所采用的模幂运算耗时太多，处理大数据时速度很慢，所以提高运算效率便成为非常重要的研究课题，模重复平方算法通过实现指数约减达到简化计算的目的。-Currently consuming too much power operation mode RSA public-key cryptosystem used when dealing with large data speed is very slow, so improving operational efficiency will become a very important research topic, mold repeated squares algorithm by implementing the index minus about to simplify calculations purposes.
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Size: 1024 |
Author: jy |
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Description: RSA算法中大数幂乘，大素数判断，求逆元，大整数乘法-RSA algorithm in the large number of power multiplier, large prime judgments, seeking inverse yuan, large integer multiplication
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Size: 929792 |
Author: 罗毅 |
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