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A Complex Number Approach to Elliptic Curve Cryptosystems over Finite Fields Implementations and Experiments : Implementations and Experiments

机译:有限域上椭圆曲线密码系统的复数方法实现与实验:实现与实验

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Network security is a general idea to ensure information transmission over PC and portable systems. Elliptic curve cryptosystems are nowadays widely used in public communication channels for network security. Their security relies upon the complexity of clarifying the elliptic curve discrete alogarithm issue. But, there are several general attacks in them. Elliptic bend number juggling is actualized over complex fields to enhance the security of elliptic curve cryptosystems. This paper starts with the qualities of elliptic curve cryptosystems and their security administrations. At that point we talk about limited field number-crunching and its properties, prime field number-crunching, twofold field math and complex number-crunching, and elliptic bend number-crunching over prime field and parallel field. This paper proposes how to execute the unpredictable number of math under prime field and double field utilizing java BigInteger class. also, we actualize elliptic bend math and elliptic bend cryptosystems utilizing complex numbers over prime field and double field and talk about our trials that got from the usage.
机译:网络安全是确保PC和便携式系统上的信息传输的一般思想。如今,椭圆曲线密码系统已广泛用于公共通信渠道中以实现网络安全。它们的安全性取决于澄清椭圆曲线离散对数问题的复杂性。但是,其中有几种常规攻击。在复杂的字段上实现了椭圆弯曲数杂耍,以增强椭圆曲线密码系统的安全性。本文从椭圆曲线密码系统的质量及其安全性管理入手。到那时,我们讨论有限域号运算及其属性,素数域运算,双重域数学和复数运算以及椭圆形数域对素数场和并行场的运算。本文提出了如何使用java BigInteger类在素数域和双数域下执行不可预测的数学数。同样,我们利用素数域和双数域上的复数来实现椭圆弯曲数学和椭圆弯曲密码系统,并讨论从用法中得到的试验。

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