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Design of Optimized Modular Multiplier Using Montgomery Algorithm for RSA Cryptosystem

机译:基于蒙哥马利算法的RSA密码系统优化模乘设计

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Modular multiplication plays a vital role in RSA Cryptography and Elliptical Curve Cryptography. We have implemented a 256-bit Modular multi plier using Montgomery Reduction Algorithm in VHDL. The output of the Montgomery multiplier is Z = X~* Y R~(-1) mod M. Our main aim is to calculate the area required for the modular multiplier using Montgomery reduction algorithm. It is a full-featured circuit including Carry save Adders, shift registers, multiplexers, parallel registers component and are too big to fit into a single Altera Stratix Device on the Field Programmable platform, so that we are unable to test them in real hardware. However, each sub-component was simulated in Model-Sim SE 6.0 and Altera Quartus II 8.0 and proved functionally correct.
机译:模块化乘法在RSA密码术和椭圆曲线密码术中起着至关重要的作用。我们已经在VHDL中使用蒙哥马利简化算法实现了256位模块化乘法器。蒙哥马利乘法器的输出为Z = X〜* Y R〜(-1)modM。我们的主要目的是使用蒙哥马利归约算法计算模块化乘数所需的面积。它是一个功能齐全的电路,包括进位保存加法器,移位寄存器,多路复用器,并行寄存器组件,而且体积太大,无法容纳在现场可编程平台上的单个Altera Stratix器件中,因此我们无法在真实的硬件中对其进行测试。但是,每个子组件均在Model-Sim SE 6.0和Altera Quartus II 8.0中进行了仿真,并证明其功能正确。

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