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An adaptive cryptosystem on a Finite Field.

Awnon Bhowmik1, Unnikrishnan Menon2

  • 1Department of Mathematics, The City College of New York, New York, NY, United States of America.

Peerj. Computer Science
|September 9, 2021
PubMed
Summary

This study presents a novel adaptive block encryption scheme using a Galois Field trapdoor function for enhanced security and speed. The self-adjusting cryptosystem optimizes parameters autonomously, improving data protection.

Keywords:
Autonomous encryption schemeFinite fieldGalois FieldPrime number theoremProduct Exponent ModuloThreshold cryptography

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Area of Science:

  • Cryptography
  • Number Theory
  • Computer Science

Background:

  • Modern cryptosystems rely on sophisticated trapdoor functions for security.
  • Advancements in computational power necessitate more robust encryption methods.
  • Finite field operations are crucial for efficient cryptographic algorithms.

Purpose of the Study:

  • Introduce a novel adaptive block encryption scheme.
  • Develop a cryptosystem with a robust Galois Field trapdoor function.
  • Enhance security and operational speed in data encryption.

Main Methods:

  • Utilizing product, exponent, and modulo operations within a finite field.
  • Implementing an innovative trapdoor function in the Galois Field.
  • Leveraging the Prime Number Theorem for enhanced security against adversaries.
  • Developing a self-adjusting cryptosystem with autonomous parameter optimization.

Main Results:

  • Demonstrated superior speed and security due to the Galois Field trapdoor function.
  • Showcased an exponential increase in security with larger plaintext lengths.
  • Confirmed feasible runtime operations despite increased security.
  • Experimental analysis revealed trends and relationships between cryptosystem parameters.

Conclusions:

  • The proposed adaptive block encryption scheme offers a significant advancement in cryptographic security and efficiency.
  • The autonomous parameter optimization enhances user experience and security levels.
  • The system's foundation in Galois Field mathematics and the Prime Number Theorem ensures robust protection against modern threats.