About This Architecture

Diffie-Hellman Key Exchange flowchart illustrates the step-by-step process for two parties (A and B) to establish a shared secret key over an insecure channel. Both parties agree on a large prime p and primitive root alpha, then independently generate private keys X_A and X_B, compute public keys Y_A and Y_B using modular exponentiation, and exchange these public values. Each party computes the identical shared key K using the received public key and their own private key, enabling secure symmetric encryption without transmitting the secret. This diagram demonstrates why Diffie-Hellman remains foundational to modern TLS handshakes and VPN protocols. Fork and customize this flowchart to document your organization's key exchange implementation or educational cryptography materials.

People also ask

How does the Diffie-Hellman key exchange allow two parties to compute the same shared secret without transmitting it?

Diffie-Hellman uses modular exponentiation with a shared prime p and primitive root alpha. Each party generates a private key, computes a public key via exponentiation, exchanges public keys, then derives the identical shared secret K using their private key and the received public key. The security relies on the computational difficulty of the discrete logarithm problem.

Diffie-Hellman Key Exchange Flowchart

Autointermediatecryptographykey exchangeDiffie-Hellmansecurity protocolspublic key cryptography
Domain: SecurityAudience: security engineers and cryptography practitioners implementing key exchange protocols
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Created by

July 13, 2026

Updated

August 11, 2026 at 1:22 PM

Type

flowchart

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