RFC 3526

E35342

RFC 3526 is an Internet standard that defines modular exponential (MODP) Diffie–Hellman groups for use in secure key exchange protocols.

AI illustration

How this image was made

AI-generated illustration of RFC 3526

This AI-generated illustration was produced by black-forest-labs/FLUX.2-dev (1024x1024) from a prompt written by openai/gpt-oss-120b from the entity's label + description.

Prompt

Generate an image of RFC 3526 (RFC 3526 is an Internet standard that defines modular exponential (MODP) Diffie–Hellman groups for use in secure key exchange protocols.)

All labels observed (3)

How this entity was disambiguated

Statements (46)

Predicate Object
instanceOf Internet standard ⓘ
Request for Comments ⓘ
appliesTo IKE Phase 1 ⓘ
IKE Phase 2 ⓘ
category Standards Track ⓘ
defines 2048-bit MODP group ⓘ
3072-bit MODP group ⓘ
4096-bit MODP group ⓘ
6144-bit MODP group ⓘ
8192-bit MODP group ⓘ
MODP Diffie-Hellman groups ⓘ
linked to: RFC 3526

finite field Diffie-Hellman groups ⓘ
prime modulus groups for Diffie-Hellman ⓘ
definesSecurityProperty increased security margin for Diffie-Hellman key exchange ⓘ
field computer networking ⓘ
computer security ⓘ
cryptography ⓘ
intendedFor Internet security protocols ⓘ
secure key exchange protocols ⓘ
language English ⓘ
medium electronic document ⓘ
motivatedBy cryptographic strength requirements for IPsec ⓘ
need for stronger Diffie-Hellman groups ⓘ
obsoletes some MODP groups in earlier IKE specifications ⓘ
publishedBy IETF ⓘ
Internet Engineering Task Force ⓘ
relatesToConcept Diffie-Hellman key exchange ⓘ
key agreement ⓘ
modular exponentiation ⓘ
public key cryptography ⓘ
relatesToProtocol IKE ⓘ
IPsec ⓘ
Internet Key Exchange ⓘ
linked to: IKEv2
series RFC series ⓘ
specifies generators for Diffie-Hellman groups ⓘ
prime moduli for Diffie-Hellman groups ⓘ
standardizes well-known MODP group parameters ⓘ
status Proposed Standard ⓘ
title More Modular Exponential (MODP) Diffie-Hellman groups for Internet Key Exchange (IKE) ⓘ
linked to: RFC 3526
updates RFC 2409 ⓘ
usedIn IPsec deployments ⓘ
VPN implementations ⓘ
secure tunneling solutions ⓘ
usesNumberTheoryConcept large prime moduli ⓘ
safe primes ⓘ
subgroup order ⓘ

How these facts were elicited

Referenced by (3)

Full triples — surface form annotated when it differs from this entity's canonical label.

RFC 3526 → title → More Modular Exponential (MODP) Diffie-Hellman groups for Internet Key Exchange (IKE) ⓘ
linked to: RFC 3526
RFC 3526 → defines → MODP Diffie-Hellman groups ⓘ
linked to: RFC 3526