applied cryptography

The elliptic curve discrete logarithm of non singular elliptic curve over finite field has no efficient attack up to now, which made it cannot be widely applied in cryptography.

目前，在有限域上非奇异椭圆曲线离散对数问题还没有有效的攻击方法，使其在加密技术中得到了广泛应用。

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Finally, BDH parameter generators using Weil pairing and Tate pairing on supersingular elliptic curves were constructed. The generators could be widely applied to identity-based cryptography.

最后以密码学实践中常用到的超奇异椭圆曲线为例，构造了Weil对和Tate对的BDH参数生成器。

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In chapter 2, the basic algorithms and protocol of applied cryptography are introduced here, including symmetric-key cryptography, public-key cryptography, hash functions and key management protocols.

第二章介绍基本的应用密码学算法和密码协议，包括对称加密算法、非对称加密算法、散列函数、数字签名技术和密钥管理协议。

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"Applied Cryptography" agreement, the original algorithm and C ( 2nd Edition) matching source.

《应用密码学》协议、算法与C原程序（第二版）配套源码。

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The Generator of Pseudorandom Sequences Applied in Cryptography

密码系统中伪随机序列的生成方法

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The result indicates that the combined algorithm carries out an efficient calculation, the elapsed time of 4 096 bits multiple-precision integers modular exponentiation is about 1.5 s, and it will be the base of applied RSA public-key cryptography used in information security.

结果表明，采用这种组合的模幂运算算法具有十分高效的执行效率，4096位多精度整数的模幂计算大约需要1.5s，并可满足RSA的应用对密钥长度的安全需求。

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Randomness test plays an important role in applied cryptography.

随机性检测在密码学中发挥着关键的作用.

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Here the result to RSA cryptography system is applied.

文中把这些结果应用到RSA的比特安全性分析上。

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A Study of Elliptic Curve Applied to Cryptography

应用于密码学的椭圆曲线研究

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