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FPGA implementation of modified serial montgomery modular multiplication for 2048-bit RSA cryptosystems

机译:FPGA实现修改的串行蒙哥马利模块化倍增2048位RSA密码系统

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RSA (Rivest, Shamir, Adleman) is one of the most widely used cryptographic algorithms worldwide to perform data encryption and decryption. An essential step in RSA computation lies on its modular multiplication which is relatively expensive and time consuming to be implemented in hardware. This paper proposes two modular multiplication architectures based on modified serial montgomery algorithm for 2048-bit RSA. By limiting the integer modulo that has sequence of A094358, a very simple and fast modular multiplication hardware can be developed. The first archictecture which incorporates 2048-bit adders performes better in term of latency (19010 Logic Cells, 2048 clock cycles or 0.0022 s), while the second architecture utilizing multiple smaller 128-bit adders offers less area consumption (8926 Logic Cells, 36864 clock cycles or 0.0031 s). An area multiplied with squared latency (AT) can be used as trade-off parameter for choosing the most suitable design for certain need. For prototyping purpose, we have successfully synthesized and implemented our proposed designs written in VHDL using Altera Quartus II with Cyclone II EP2C70F896C6 FPGA as a target board.
机译:RSA(RIVEST,Shamir,Adleman)是全球最广泛使用的加密算法之一,以执行数据加密和解密。 RSA计算中的一个基本步骤在于其模块化乘法,其在硬件中相对昂贵且耗时。本文提出了基于改进的串行蒙哥拉姆算法的两个模块化乘法架构,用于2048位RSA。通过限制具有A094358序列的整数模型,可以开发出非常简单和快速的模块化乘法硬件。包含2048位加法器的第一个归档在延迟期限(19010逻辑单元,2048时钟周期或0.0022秒)中更好地执行,而利用多个较小的128位加法器的第二架构提供较少的区域消耗(8926个逻辑单元,36864时钟循环或0.0031秒)。乘坐平方延迟(AT)的区域可用作对某些需要选择最合适的设计的权衡参数。对于原型设计目的,我们已成功地合成并实施我们的拟议设计,其使用Altera Quartus II用Cyclone II EP2C70F896C6 FPGA作为目标板。

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