EdDSA Over Galois Field GF(p^m) for Multimedia Data
Y. N. Shivani, A. Srinivas, B. K. Thanmayi, V. Vignesh, B. V. Srividya
Journal of Engineering Research and Reports · pp. 1–7 · Published 30 Apr 2019
10.9734/jerr/2019/v4i416911Abstract
The Edwards-curve Digital Signature Algorithm (EdDSA) was proposed to perform fast public-key digital signatures and thus replace the Elliptic-Curve Digital Signature Algorithm. Its key advantages over the latter include higher performance and straightforward, secure implementation for embedded devices. EdDSA algorithm is implemented over Galois Field. The operations like addition and multiplication in Galois field are different compared to normal addition and multiplication. Hence implementing EdDSA over Galois field provides more security compared to the conventional EdDSA signature. The basics of Galois Field and its application to store data is introduced. The finite field GF (pm) is an indispensable mathematical tool for some research fields such as information coding, cryptology, theory and application of network coding.
Cited by 5
Bismark Tei Asare, Kester Quist-Aphetsi, Laurent Nana · 2021 International Conference on Cyber Security and Internet of Things (ICSIoT) · 2021
Guruprakash Jayabalasamy, Srinivas Koppu · Journal of King Saud University - Computer and Information Sciences · 2022
Aditya Pratap Singh, Er. Piyush Rai, Avadhesh Kumar Dixit · 2023 7th International Conference On Computing, Communication, Control And Automation (ICCUBEA) · 2023
Daiko Ihor, Selivanov Viktor · 2023 13th International Conference on Dependable Systems, Services and Technologies (DESSERT) · 2023
Guruprakash J, Srinivas Koppu · Informatica · 2022
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