| Title | Conversion of the Diffie-Hellman Key Exchange Algorithm Based on Elliptic Curve Equations to Elliptic Curve Equations with Private Parameters |
| Publication Type | Conference Paper |
| Year of Publication | 2021 |
| Authors | Ahmedova, Oydin, Khudoykulov, Zarif, Mardiyev, Ulugbek, Ortiqboyev, Akbar |
| Conference Name | 2021 International Conference on Information Science and Communications Technologies (ICISCT) |
| Date Published | nov |
| Keywords | Communications technology, Complexity theory, composability, cryptography, Diffie-Hellman, discrete logarithm, elliptic curve, Elliptic curve cryptography, Elliptic curves, information science, key distribution algorithm, Metrics, parameter algebra, Program processors, pubcrawl, resilience, Resiliency, Scalability |
| Abstract | The advantage of cryptographic systems based on elliptical curves over traditional systems is that they provide equivalent protection even when the key length used is small. This reduces the load time of the processors of the receiving and transmitting devices. But the development of computer technology leads to an increase in the stability of the cryptosystem, that is, the length of the keys. This article presents a method for converting elliptic curve equations to hidden parameter elliptic curve equations to increase stability without increasing key length. |
| DOI | 10.1109/ICISCT52966.2021.9670074 |
| Citation Key | ahmedova_conversion_2021 |
Conversion of the Diffie-Hellman Key Exchange Algorithm Based on Elliptic Curve Equations to Elliptic Curve Equations with Private Parameters