CRYPTOGRAPHY

Diffie–Hellman Shared Secret

Both parties obtain the same shared group elements by exchanging public modular powers.

K=(ga)b=(gb)a(modp)K=(g^a)^b=(g^b)^a\pmod p

symbols, variables and units

p: prime number; g: designated subgroup generator; a, b: privacy index.

applicable conditions and boundaries

requires security group parameters, authentication and key derivation; without authentication, it may be subject to man-in-the-middle attacks.

formula source code

The following is a copyable LaTeX expression.

K=(g^a)^b=(g^b)^a\pmod p

Reference and Extended Learning

NIST · Cryptographic Standards and Guidelines ↗

is organized according to model definition and assumptions. Please check actual conditions and original literature before engineering, research and clinical use.

Diffie Hellmankey exchange

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Relevant scientific figures and methodological contributions

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