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D
17

Diffie-Hellman

A key-exchange method that lets two parties establish a shared secret over an insecure channel without ever transmitting the secret itself, foundational to setting up encrypted connections like TLS.

Diffie-Hellman solves the key distribution problem: through a clever use of modular math, two parties each combine public and private values to independently compute the same shared secret, which an eavesdropper on the channel cannot derive. That shared secret then keys symmetric encryption. Its ephemeral variants provide forward secrecy, and the elliptic-curve form (ECDH) is widely used in modern TLS for efficient, secure key agreement.

Introduced in: Cryptography Essentials

Examples

  • Two parties agreeing on a shared encryption key over an open network.
  • Using ephemeral Diffie-Hellman in TLS to provide forward secrecy.
  • Establishing a session key without ever sending it across the wire.

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E
15