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this the MONTGOMERY INV routine for the prime field and large numbers for ECC or RSA algorithms. with IAR version 5 or above.-this is the MONTGOMERY INV routine for the prime field and large numbers for ECC or RSA algorithms. with IAR version 5 or above.
Update : 2024-05-14 Size : 13312 Publisher : majid

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基于RSA加解密程序,已调试运行通过,但是只是基本功能-RSA-based encryption and decryption procedures, has been run through the debugger, but only the basic functions. . .
Update : 2024-05-14 Size : 451584 Publisher : 徐建

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一个简单的RSA数字签名,语言c++。 希望对大家有点用-failed to translate
Update : 2024-05-14 Size : 59392 Publisher : lzy

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一篇介绍RSA的英语论文,字数大概5000左右。希望对大家有用-RSA introduced an English language paper, the number of words is probably around 5000. We hope to be useful
Update : 2024-05-14 Size : 1141760 Publisher : lzy

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RSA和DES的一些类~~可以对初学者有些帮助-RSA and DES, a number of categories ~ ~ can be helpful for beginners
Update : 2024-05-14 Size : 8192 Publisher : 104032282

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用Java平台实现的rsa算法写的加密解密于一体的软件,除了具有研究价值外,也有很强的实用价值!-Java platform using the rsa algorithm written in one of the encryption and decryption software, in addition to have research value, but also has a strong practical value!
Update : 2024-05-14 Size : 692224 Publisher : jack

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This program applies Message Digest MD5 Algorithm Developed by Maimouna Al-ammar 5th Year, Computer Engineering Department, University of Damascus Information and Network Security Material
Update : 2024-05-14 Size : 15360 Publisher : Maimouna

RSA Source Code In Pascal
Update : 2024-05-14 Size : 20480 Publisher : Bahar

simple RSA crypt/decrypt
Update : 2024-05-14 Size : 6144 Publisher : Ramazan

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this RSA source code example-this is RSA source code example
Update : 2024-05-14 Size : 3072 Publisher : Ali

le code cryptage RSA en c-le code cryptage RSA en c++
Update : 2024-05-14 Size : 7168 Publisher : khalil

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RSA加密实现源代码-RSA encryption source code to achieve
Update : 2024-05-14 Size : 55296 Publisher : 浮士德

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Contains Rsa and program for magnification of a small image.
Update : 2024-05-14 Size : 3072 Publisher : Allen Joseph R

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RSA算法伪代码,可能还不够成型,仅供大家学习参考用-RSA algorithm pseudo-code, might not be enough shape for them to learn from reference
Update : 2024-05-14 Size : 2048 Publisher : wei

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RSA可视化程序,十分好用,希望大家来用-RSA
Update : 2024-05-14 Size : 22528 Publisher : xx

a true random number generator (TRNG) in hardware which is targeted for FPGA-based crypto embedded systems. All crypto protocols require the generation and use of secret values that must be unknown to attackers.Random number generators (RNG) are required to generate public/private key pairs for asymmetric algorithm such as RSA and symmetric algorithm such as AES.
Update : 2024-05-14 Size : 418816 Publisher : Hassan Abdelaziz

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RSA运算的大数库 语法简洁易懂 实用性强 -RSA BigInt simple and practice
Update : 2024-05-14 Size : 75776 Publisher : topgun

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基于VC++基础上仿射加密\RSA加密\DES加密的文件加密系统-Based on VC++ based on the affine encryption \ RSA encryption \ DES encryption file encryption system
Update : 2024-05-14 Size : 1164288 Publisher : yuchao

Win 32 api visual studio 8 C++ Packer and unpacker exe zip compress Win api RSA
Update : 2024-05-14 Size : 5825536 Publisher : Jishou123

RSA ( Rivest Shamir Adleman )is crypthograph system that used to give a secret information and digital signature . Its security based on Integer Factorization Problem (IFP). RSA uses an asymetric key. RSA was created by Rivest, Shamir, and Adleman in 1977. Every user have a pair of key, public key and private key. Public key (e) . You may choose any number for e with these requirements, 1< e <Æ (n), where Æ (n)= (p-1) (q-1) ( p and q are first-rate), gcd (e,Æ (n))=1 (gcd= greatest common divisor). Private key (d). d=(1/e) mod(Æ (n)) Encyption (C) . C=Mª mod(n), a = e (public key), n=pq Descryption (D) . D=C° mod(n), o = d (private key- RSA ( Rivest Shamir Adleman )is crypthograph system that used to give a secret information and digital signature . Its security based on Integer Factorization Problem (IFP). RSA uses an asymetric key. RSA was created by Rivest, Shamir, and Adleman in 1977. Every user have a pair of key, public key and private key. Public key (e) . You may choose any number for e with these requirements, 1< e <Æ (n), where Æ (n)= (p-1) (q-1) ( p and q are first-rate), gcd (e,Æ (n))=1 (gcd= greatest common divisor). Private key (d). d=(1/e) mod(Æ (n)) Encyption (C) . C=Mª mod(n), a = e (public key), n=pq Descryption (D) . D=C° mod(n), o = d (private key
Update : 2024-05-14 Size : 5120 Publisher : nb
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