Public Key Exchange Archives

What is the significance of the group ( (mathbb{Z}/pmathbb{Z})^* ) in the context of the Diffie-Hellman key exchange, and how does group theory underpin the security of the protocol?

Friday, 14 June 2024 by EITCA Academy

The group plays a pivotal role in the Diffie-Hellman key exchange protocol, a cornerstone of modern cryptographic systems. To understand its significance, one must consider the structure of this group and the mathematical foundations that ensure the security of the Diffie-Hellman protocol. The Group The notation refers to the multiplicative group of integers modulo ,

Published in Cybersecurity, EITC/IS/ACC Advanced Classical Cryptography, Diffie-Hellman cryptosystem, Diffie-Hellman Key Exchange and the Discrete Log Problem, Examination review

Tagged under: Cryptographic Security, Cybersecurity, Discrete Logarithm Problem, Group Theory, Modular Arithmetic, Public Key Exchange

EITCA Academy

EITCA Academy is a part of the European IT Certification framework

Eligibility for EITCA Academy 80% EITCI DSJC Subsidy support

EITCA Academy

LOG IN TO YOUR ACCOUNT

FORGOT YOUR PASSWORD?

CREATE AN ACCOUNT

What is the significance of the group ( (mathbb{Z}/pmathbb{Z})^* ) in the context of the Diffie-Hellman key exchange, and how does group theory underpin the security of the protocol?

Eligibility for EITCA Academy 80% EITCI DSJC Subsidy support