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Secure key transfer protocol using Goldbach sequences.

机译:使用Goldbach序列的安全密钥传输协议。

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摘要

Cryptography has been most successfully deployed in protocols where a client-server relationship exists, such as Secure Socket Layer (SSL) and Transport Layer security (TSL). A data can be encrypted using an encryption algorithm along with a public key. This encrypted data could be read by the node which has the private key of this encrypted data which can decrypt the message. A signature is formed together with a message digest and a private key. It makes it impossible to detect the message digest given a key and also it would be impossible to detect the key given a message digest. Other variations are given in [13],[14].;In this thesis we consider a new way to develop a key distribution protocol using the standard Goldbach conjecture and its constrained forms. According to this conjecture any even number can be represented as a sum of two prime numbers. We have looked at random sequences obtained from the count of partitions of different even numbers and we have derived new variant sequences of this partition random sequence. Random sequences can be good candidates for cryptographic keys [15]-[18] and they have other applications in cryptography. When random sequences from different sources are used, their independence may be checked by a cross correlation analysis [19]-[21].;Goldbach partitions will be shown to have excellent cross correlation properties. We also present the use of Goldbach partitions for a key exchange protocol.
机译:密码术已最成功地部署在存在客户端与服务器关系的协议中,例如安全套接字层(SSL)和传输层安全性(TSL)。可以使用加密算法和公共密钥对数据进行加密。具有该加密数据的私钥的节点可以读取该加密数据,该私钥可以解密该消息。签名与消息摘要和私钥一起形成。这使得不可能在给定密钥的情况下检测消息摘要,并且也将不可能在给定消息摘要的情况下检测密钥。在[13],[14]中给出了其他变化。在本文中,我们考虑了一种使用标准哥德巴赫猜想及其约束形式来开发密钥分发协议的新方法。根据这个猜想,任何偶数都可以表示为两个质数之和。我们研究了从不同偶数分区的计数中获得的随机序列,并推导了该分区随机序列的新变体序列。随机序列可以很好地用作加密密钥[15]-[18],它们在加密技术中还有其他应用。当使用来自不同来源的随机序列时,它们的独立性可以通过互相关分析来检查[19]-[21] 。;戈德巴赫分区将显示具有出色的互相关特性。我们还介绍了将Goldbach分区用于密钥交换协议。

著录项

  • 作者

    Kanchu, Krishnama Raju.;

  • 作者单位

    Oklahoma State University.;

  • 授予单位 Oklahoma State University.;
  • 学科 Computer Science.
  • 学位 M.S.
  • 年度 2013
  • 页码 39 p.
  • 总页数 39
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

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