1、

The task implement RSA public key encryption algorithm with Montgomery algorithm.

本课题将RSA公钥加密算法用蒙哥马利算法实现.

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2、

Realize ECM generation adopting DES algorithm and realize EMM generationadopting RSA algorithm.

分别采用DES算法和RSA算法,实现了条件接收系统授权控制消息和授权管理消息的生成.

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3、

The following are requests for comparisons of RSA ECC cryptography.

以下是RSA的加密技术比ECC的比较要求.

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4、

RSA and ECC perhaps are the main public-key algorithms.

公开密钥算法主要有RSA和ECC等.

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5、

The safe of RSA algorithm based on difficulty in the factorization.

RSA算法的安全性依赖于大数的因数分解的困难性.

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6、

They founded RSA Data Security Inc. to commercialize their discovery.

他们成立了RSA数据安全公司,使其发明商品化.

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7、

Finally, the implement of RSA algorithm in ACME template is given.

最后给出RSA算法实现的ACME模板 描述.

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8、

Signature algorithm and hash function by the functional composition from RSA.

签名算法由杂凑函数和RSA函数复合而成.

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9、

A new fast RSA algorithm is presented in this popor.

提出了一种新的快速RSA算法.

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10、

RSA key-pair generation depends on the two problems mentioned just now.

RSA密钥对的生成过程直接地涉及以上两大瓶颈计算问题.

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11、

Some files are coded by RSA method.

部分档案已通过RSA方法编码.

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12、

The RSA public-key cryptosystem is one of the widely used public-key cryptosystems.

RSA公钥密码体制是一种被广泛使用的公钥密码体制.

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13、

You can use RSA to crypt the key session of symmetric method.

您可以使用RSA来隐窝的关键会议对称方法.

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14、

RSA algorithm C prepared for your reference.

RSA的算法实现C++编写,供大家参考.

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15、

An improved RSA algorithm is advanced and implemented in Java platform.

本文提出了一种改进的RSA算法并在Java平台中得到了很好的应用.

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16、

The security of the algorithm is mainly based on the difficulty of RSA crack, and the complexity of the algorithm is based on matrix transformations and quadratic function operations.

此算法的安全性主要是基于RSA破解的难度,而算法复杂度基于矩阵变换与基础二次函数运算。

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17、

Implementation of SPA Resistant RSA Exponentiation Algorithm

抵御简单功耗分析的RSA模幂算法实现

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18、
19、

The studies on the relationship between the antithyroid antibodies ( ATA ) and RSA were carried out lately.

对抗甲状腺抗体 ( AntithyroidAntibodies,ATA ) 与妊娠关系的研究开始得比较晚.

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20、

The paper discusses how to improve the algorithms of the exponentiation calculation and the modular calculation to increase the calculation speed of RSA.

文章就如何改进大数乘幂算法和取余算法以提高RSA算法的运算速度进行了探讨。

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