An Elliptic Curve Cryptographic System Design Architecture with Application to Distributed Simulation

R. Zobel
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Abstract

Distributed simulation, outside of the military area, necessarily operates over the internet, which implies the risk of many forms of attack. Current security systems offer limited protection because of the cost and complexity of using sufficient key length in existing public key encryption schemes. The use of the Discrete Logarithm Problem over elliptic curves defined over finite fields as a basis for trap-door based public key encryption (ECC) appears to offer improved performance with lower cost in terms of processor speed, memory requirement and processing time. This paper provides an outline of ECC and the complexities of a practical implementation of the technology. Some issues regarding choice of EC parameters, security, interoperability and performance are discussed. A proposal is made for a tool set to enable development of a broad range of elliptic function based methods, by providing the top level of required modules. This enables further development of particular encryption schemes in a structured way to meet the particular needs of the cryptographic systems designer. Such cryptographic systems may be considered suitable for supporting distributed interactive simulation, with its stringent timing requirements and particular security problems, and with special reference to mobile systems.
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椭圆曲线密码系统设计体系结构及其在分布式仿真中的应用
在军事领域之外的分布式模拟必须在互联网上运行,这意味着多种形式的攻击的风险。由于在现有的公钥加密方案中使用足够的密钥长度的成本和复杂性,当前的安全系统提供的保护有限。在有限域上定义的椭圆曲线上使用离散对数问题作为基于陷阱门的公钥加密(ECC)的基础,似乎可以在处理器速度、内存需求和处理时间方面以更低的成本提供更高的性能。本文提供了ECC的概述和该技术实际实现的复杂性。讨论了电子电气参数的选择、安全性、互操作性和性能等问题。提出了一种工具集的建议,通过提供所需模块的顶层,可以开发范围广泛的基于椭圆函数的方法。这使得能够以结构化的方式进一步开发特定的加密方案,以满足加密系统设计者的特定需求。这样的密码系统可以被认为适合于支持分布式交互模拟,具有严格的定时要求和特定的安全问题,并且特别参考移动系统。
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