Gaussian tribonacci̇ numbers and chriptology methods
Is this your thesis?
This record came from a bulk archive import. If it’s yours, link it to your profile.
Abstract (EN)
Cryptography has depended on the mathematical structures of matrices and number sequences to provide secure data transmission throughout history. This paper develops a new encryption procedure that employs Gauss Tribonacci numbers to generate cryptographic matrices. The mathematical properties such as determinant and invertibility of these matrices are further analyzed to assess their effectiveness in the encryption process that they have served as the foundation for.
Author
Fatıma Merve Şeker
How to Cite
Fatıma Merve Şeker (Master Thesis). Gaussian tribonacci̇ numbers and chriptology methods, 2025, Pamukkale University.
Keywords
License
Tüm Hakları Saklıdır
This work is shared under the specified license terms.
More theses from Pamukkale University
- 6 degrees of freedom industrial serial robot design and manufacturing(2024)
- Virtual reality for copd exacerbation: A randomized controlled trial(2023)
- Production of nanofibers with plant extract via electrospinning method and use for sausage coating(2023)
- Variable neighborhood search algorithms for solving electric vehicle routing problems(2023)
- Proposed estimation models for electronic waste (e-waste) quantities under limited data and uncertainty(2023)
- Konya Karahöyük pottery in the Old Assyrian Trade Period(2023)
