Final answer:
The Diffie-Hellman Key Exchange algorithm consists of several steps: agreeing on a shared prime number and base, privately choosing random numbers, computing and exchanging public keys, and independently computing the shared secret key.
Step-by-step explanation:
The Diffie-Hellman Key Exchange algorithm consists of the following steps:
- Both parties agree on a shared prime number, p, and a base, g.
- Each party privately chooses a random number, a and b, respectively.
- Both parties compute and exchange their respective public keys:
- Party A computes A = g^a mod p and sends it to Party B.
- Party B computes B = g^b mod p and sends it to Party A.
Both parties independently compute the shared secret key:
- Party A computes s = B^a mod p.
- Party B computes s = A^b mod p.
Both parties now have the same secret key, s, which can be used for secure communication.