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Provable secure lightweight hyper elliptic curve‐based communication system for wireless sensor networks

机译:适用于无线传感器网络的安全,轻便,基于超椭圆​​曲线的通信系统

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It is widely believed that hyper elliptic curve cryptosystems (HECCs) are not attractive for wireless sensor network because of their complexity compared with systems based on lower genera, especially elliptic curves. Our contribution shows that for low cost security applications HECs cryptosystems can outperform elliptic curve cryptosystems. The aim of this paper is to propose a discrete logarithm problem-based lightweight secure communication system using HEC. We propose this for different genus curves over varied prime fields performing a full scale study of their adaptability to various types of constrained networks. Also, we propose to evaluate the performance of the protocol for computational times with respect to different genus for main operations like Jacobian, Divisor identifications, key generation, signature generation/verification, message encryption, and decryption by changing the size of the field. A formal security model was established based on the hardness of HEC-Decision Diffie-Hellman (HEC-DDH). Finally, a comparative analysis with ECC-based cryptosystems was made, and satisfactory results were obtained.
机译:人们普遍认为,超椭圆曲线密码系统(HECC)与基于较低属的系统(尤其是椭圆曲线)相比,其复杂性对无线传感器网络没有吸引力。我们的贡献表明,对于低成本安全性应用,HEC密码系统的性能可超过椭圆曲线密码系统。本文的目的是提出一种使用HEC的基于离散对数问题的轻量级安全通信系统。我们针对不同质数场上的不同属曲线提出了这一建议,以全面研究它们对各种类型约束网络的适应性。此外,我们建议针对主要操作(如Jacobian,除数标识,密钥生成,签名生成/验证,消息加密和解密)的主要操作,通过更改字段的大小来评估不同种类的协议的性能。基于HEC决策Diffie-Hellman(HEC-DDH)的硬度,建立了正式的安全模型。最后,对基于ECC的密码系统进行了比较分析,并获得了满意的结果。

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