Enhancing Cryptographic System Security based on Finite Fields

An analysis of modern research in the field of post-quantum cryptography is carried out, which demonstrates the importance of developing algorithms capable of resisting quantum threats. Alternative approaches to optimizing cryptographic systems based on error correction codes have been explored. It is proposed to use $\boldsymbol{G F}(\boldsymbol{q})$ for the development of stable cryptographic systems, which provides a high degree of randomness and unpredictability of encryption. The use of finite Galois fields for key generation enables the adaptation of security levels to specific needs and requirements by selecting the field size, thereby enhancing the security and efficiency of encryption systems.

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Publication Details

Published
2024-09-19
DOI
https://doi.org/10.1109/acit62333.2024.10712491
Citations
1
Primary Topic
Cryptography and Residue Arithmetic
Type
article
Field-Weighted Citation Impact
0.78
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Enhancing Cryptographic System Security based on Finite Fields

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Enhancing Cryptographic System Security based on Finite Fields

Vasyl Yatskiv, Taras Tsavolyk, Serhii Kulyna, Stepan Ivasiev, Alina Davletova, Volodymyr Drapak
article en
1 citations

Abstract

An analysis of modern research in the field of post-quantum cryptography is carried out, which demonstrates the importance of developing algorithms capable of resisting quantum threats. Alternative approaches to optimizing cryptographic systems based on error correction codes have been explored. It is proposed to use $\boldsymbol{G F}(\boldsymbol{q})$ for the development of stable cryptographic systems, which provides a high degree of randomness and unpredictability of encryption. The use of finite Galois fields for key generation enables the adaptation of security levels to specific needs and requirements by selecting the field size, thereby enhancing the security and efficiency of encryption systems.

Vol. 4244
West Ukrainian National University (UA)
Openalex Percentile: Top 20%
Cryptography and Residue Arithmetic
0.78
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