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Method and System for Authentication and Key Agreement through One Time Quantum Symmetric Key based on Elliptic Curve Diffie Hellman Algorithm

机译:通过基于椭圆曲线Diffie Hellman算法的一个时间量子对称密钥来认证和密钥协议的方法和系统

摘要

The present invention relates to a method and system for authentication and key agreement using a one-time quantum symmetric key based on an elliptic curve Diffie Hillman. In the present invention, the first device is a secret key and a quantum random number And create Public key And the first device is a quantum random number As public key Performing an electronic signature (SIG_a) for the first device, and the public key And the algorithm type and the step of transmitting the digital signature (SIG_a) to the second device, and the second device is a quantum random number as a secret key. And the public key And the second device is a quantum random number As public key The step of performing an electronic signature (SIG_b) for the second device, and the public key And transmitting the electronic signature (SIG_b) to the first device, and the first device The digital signature (SIG_b) is verified through And verifying the digital signature (SIG_a) through.
机译:本发明涉及一种用于认证和基于椭圆曲线Diffie Hillman的一次性量子对称密钥的认证和密钥协定的方法和系统。在本发明中,第一设备是秘密密钥,并且量子随机数,并且创建公钥,第一设备是作为对第一设备的电子签名(SIG_A)的公钥和公钥的量子随机数,以及公钥和公钥将数字签名(SIG_A)发送到第二设备的算法类型和步骤,以及第二设备是作为秘密密钥的量子随机数。公钥和第二设备是量子随机数,作为公钥对第二设备执行电子签名(SIG_B)的步骤,以及将电子签名(SIG_B)发送到第一设备,以及第一个设备通过和验证数字签名(SIG_B)并验证数字签名(SIG_A)。

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