Elliptic Curve Diffie–Hellman (ECDH) is a key-agreement technique that applies the discrete-logarithm problem to elliptic curves. Instead of modular exponentiation, each participant repeatedly adds a generator point to itself; the resulting shared elliptic-curve point becomes the basis for a shared secret. section 8.3.1
ECDH follows the Diffie–Hellman pattern: participants exchange public values while keeping private scalars secret, then independently derive the same shared result. ECDH is identified as the primary key-exchange method in TLS 1.3; an ephemeral variant provides perfect forward secrecy, but its details are deferred. section 8.3.1


