TL;DR
Yes, a secure channel can be established between two strangers without a man-in-the-middle (MitM) attack using the Diffie-Hellman key exchange combined with authentication. This guide explains how to do it practically.
Establishing a Secure Channel
- Key Exchange Protocol: Diffie-Hellman
- Diffie-Hellman allows two parties to generate a shared secret over an insecure channel without ever transmitting the secret itself.
- It relies on mathematical properties of modular exponentiation.
- Generate Key Pairs (Both Peers)
- Exchange Public Keys
- Calculate Shared Secret (Both Peers)
- Authentication: Digital Signatures
- Each peer signs their public key with their private key using a digital signature algorithm (e.g., RSA).
- The other peer verifies the signature using the signer’s public key. This proves the identity of the key owner.
- Sign Public Key (Peer 1)
- Verify Signature (Peer 2)
- Symmetric Encryption: Using the Shared Secret
- Protecting Against Replay Attacks
- Include a nonce (number used once) in each message. This prevents an attacker from re-sending old messages.
- Timestamp messages and reject those that are too old.
Each peer needs to independently generate a private key and corresponding public key.
openssl genrsa -out peer1_private.pem 2048
openssl rsa -in peer1_private.pem -pubout -out peer1_public.pem
(Repeat for Peer 2)
Peers exchange their public keys over the insecure channel. This is safe because only the public key is shared.
Each peer uses their private key and the *other* peer’s public key to calculate a shared secret.
openssl pkeyutl -derive -pkey peer1_private.pem -inkey peer2_public.pem -out peer1_shared_secret
(Repeat for Peer 2, swapping keys)
Diffie-Hellman alone doesn’t prevent a MitM from impersonating one of the peers. We need authentication.
openssl dgst -sha256 -sign peer1_private.pem -out peer1_public.sig peer1_public.pem
openssl dgst -sha256 -verify peer1_public.pem -signature peer1_public.sig
(Repeat for Peer 2, swapping keys)
Once authenticated, use the shared secret to generate a symmetric encryption key (e.g., using KDF – Key Derivation Function).
openssl kdf -pbkdf2 -digest sha256 -salt -iter 10000 peer1_shared_secret -out symmetric_key
Use the symmetric key to encrypt all further communication (e.g., with AES).
Important Considerations
- Key Management: Securely store private keys.
- Random Number Generation: Use a cryptographically secure random number generator for key generation.
- Salt: The salt used in the KDF must be unique and unpredictable.
- Implementation Libraries: Use well-vetted cryptography libraries (e.g., OpenSSL, libsodium) to avoid common pitfalls.

