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Applying Pell Numbers for Efficient Elliptic Curve Large Scalar Multiplication

机译:佩尔数在有效椭圆曲线大标量乘法中的应用

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One of the most effective techniques of cryptography is the Elliptic Curve Cryptography (ECC) which is currently used widely. The ECC provides a high level of security with a smaller key size and faster calculation. The scalar multiplication using points on a curve is the main process to generate the key in the ECC. However, the computation time to generate the key significantly increases with a number of arithmetic operations for a large scalar multiplication. Therefore, a new method applying with Pell numbers is presented. This proposed method outperforms traditional binary representation method regarding the computational efficiency for the large scalar multiplication.
机译:加密的最有效技术之一是椭圆曲线密码术(ECC),目前已广泛使用。 ECC通过较小的密钥大小和更快的计算速度提供了高度的安全性。使用曲线上的点进行标量乘法是在ECC中生成密钥的主要过程。但是,对于大标量乘法,生成密钥的计算时间随大量算术运算而显着增加。因此,提出了一种应用佩尔数的新方法。就大标量乘法的计算效率而言,该方法优于传统的二进制表示方法。

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