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Acronyms that contain the term elliptic curve 

What does elliptic curve mean? This page is about the various possible meanings of the acronym, abbreviation, shorthand or slang term: elliptic curve.

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ECC

Elliptic Curve Cryptography

Computing » Networking

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ECC

Elliptic Curve Cryptography

Computing » Cyber & Security

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ECDSA

Elliptic Curve Digital Signature Algorithm

Computing » Networking

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ECM

Elliptic Curve Method

Academic & Science » Mathematics

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ECDL

Elliptic Curve Discrete Logarithm

Computing » Cyber & Security

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ECES

Elliptic Curve Encryption Scheme

Computing » Cyber & Security

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ECDHE

Elliptic Curve Diffie Hellman Ephemeral

Computing » Cyber & Security

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PSEC

Provably Secure Elliptic Curve

Miscellaneous » Unclassified

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ECDHE

Elliptic Curve Diffie Hellman Exchange

Miscellaneous » Unclassified

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ECOH

Elliptic curve only hash

Miscellaneous » Unclassified

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ECPP

Elliptic Curve Primality Proof

Miscellaneous » Unclassified

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ECPP

Elliptic Curve Primality Proving

Miscellaneous » Unclassified

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ECCP

Elliptic Curve Cryptography Prime

Miscellaneous » Unclassified

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ECCB

Elliptic Curve Cryptography Binary

Miscellaneous » Unclassified

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ECSM

Elliptic Curve Scalar Multiplication

Miscellaneous » Unclassified

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ECC

Elliptic Curve Cryptography

Computing

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ECDH

Elliptic-Curve Diffie–Hellman

Miscellaneous » Unclassified

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ECC

Elliptic Curve Cryptography

Computing » IT

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ECDH

Elliptic Curve Diffie Hellman

Computing » IT

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ECDLP

Elliptic Curve Discrete Logarithm Problem

Computing » IT

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ECDSA

Elliptic Curve Digital Signature Algorithm

Computing » IT

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ECP

Elliptic Curve Group

Computing » IT

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What does elliptic curve mean?

Elliptic curve
In mathematics, an elliptic curve is a smooth, projective algebraic curve of genus one, on which there is a specified point O. An elliptic curve is in fact an abelian variety – that is, it has a multiplication defined algebraically, with respect to which it is a group – and O serves as the identity element. Often the curve itself, without O specified, is called an elliptic curve. Any elliptic curve can be written as a plane algebraic curve defined by an equation of the form: which is non-singular; that is, its graph has no cusps or self-intersections. The point O is actually the "point at infinity" in the projective plane. If y² = P(x), where P is any polynomial of degree three in x with no repeated roots, then we obtain a nonsingular plane curve of genus one, which is thus an elliptic curve. If P has degree four and is square-free this equation again describes a plane curve of genus one; however, it has no natural choice of identity element.

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