Multivariate Quadratic Quasigroup Polynomial based Cryptosystem in Vanet

  • Authors

    • K. Selvakumar
    • S. Naveen Kumar
    2018-10-02
    https://doi.org/10.14419/ijet.v7i4.10.26767
  • K-means Cluster Head Algorithm, Multivariate Quadratic Quasigroup (MVQQ), Pseudonym Authentication, VANET (Vehicular Ad-Hoc Network).

  • Abstract

    Vehicular Ad-hoc Network (VANET) is a developing transmission system to abet in the everyday organization of vehicular traffic and safety of vehicles (nodes). Unsigned verification is one of the key necessities in VANET gives the confidentiality of the root of the message. Current security conventions in VANET’s gives unsigned verification depends on the two-tier architecture, comprises of two VANET components, particularly nodes and Roadside Units (RsU’s) functioning as the key developing server (KDS). This protocol depends densely on RsU’s to give unsigned identification to the nodes. In this paper, we propose the K-means Cluster Head algorithm which is utilized for guide assortment, for both personal-best (’pbest’) and global-best (’gbest’), are observed a tremendously successful and complete well evaluate to the before existing methods. Here, we also propose an asymmetric encryption algorithm, with emphasis on Multivariate Quadratic Quasigroups (MVQQ) algorithm, in a circumstance of VANET. We set forward prime pseudonyms reasonably make a long time cycle that are worn to interact with semi-confided in experts and alternate pseudonyms with a minor lifetime which are utilized to talk with different nodes.  

     

     

  • References

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  • How to Cite

    Selvakumar, K., & Naveen Kumar, S. (2018). Multivariate Quadratic Quasigroup Polynomial based Cryptosystem in Vanet. International Journal of Engineering & Technology, 7(4.10), 832-836. https://doi.org/10.14419/ijet.v7i4.10.26767

    Received date: 2019-01-29

    Accepted date: 2019-01-29

    Published date: 2018-10-02