Examples of 'elliptic curve' in a sentence
Meaning of "elliptic curve"
A mathematical concept that refers to a type of curve defined by an equation, often used in cryptography and number theory for its properties related to encryption and security
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- The algebraic set of an equation which equates the square of one variable to a reduced cubic polynomial in another variable, over some field, and such that the discriminant of the reduced cubic is non-zero.
How to use "elliptic curve" in a sentence
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elliptic curve
That elliptic curve seems to be not modular.
Its primary application is in elliptic curve cryptography.
I ran an elliptic curve algorithm to find the key.
Value of the cofactor of the elliptic curve.
And for every elliptic curve there is a modularform.
The group law on an elliptic curve.
An elliptic curve everyone can trust.
The malware uses elliptic curve encryption.
Elliptic curve discrete logarithm problem.
It applies to the domain of elliptic curve cryptography.
Elliptic curve cryptography on smart cards.
Another example is an elliptic curve over a finite field.
Elliptic curve encryption method comprising an error detection.
It states that every rational elliptic curve is modular.
Studies on elliptic curve cryptography engineering.
See also
An example of encryption codes is the elliptic curve encryption.
An elliptic curve is a plane curve defined by a cubic equation.
Such group can be found in supersingular elliptic curve.
Elliptic curve cryptography is fast enough that it really.
Meromorphic functions on an elliptic curve are also known as elliptic functions.
A smooth projective curve of genus one is called an elliptic curve.
It uses a stronger elliptic curve construction which improves security.
This derivative corresponds to the gradient of the elliptic curve.
Initially the elliptic curve parameters must be agreed upon.
We can now prove the associativity of addition for an elliptic curve.
It uses conventional elliptic curve operations and is not patented.
Elliptic curve cryptography.
Progress in elliptic curve cryptography.
Elliptic curve factorisation.
Finding rational points on a general elliptic curve is a difficult problem.
Elliptic curve factorization.
Invalid elliptic curve.
Elliptic curve method.
Unknown elliptic curve.
The elliptic curve is a common group for such operations in cryptography.
Lenstra elliptic curve.
The elliptic curve is defined by the constants a and b used in its defining equation.
Our main focus is on the elliptic curve discrete logarithm problem.
Elliptic curve algorithms work in a cyclic subgroup of an elliptic curve over a finite field.
The problem set in the elliptic curve group is going to be much harder.
Countermeasure method for an electronic component implementing an elliptic curve cryptography algorithm.
And for every elliptic curve there is a modular form.
Please join us for advanced algorithms for fast quadrupling of an elliptic curve point.
Bit elliptic curve.
Then join us for advanced algorithms for fast quadrupling of an elliptic curve point.
Frey elliptic curve.
Therefore this algorithm is incapable of solving discrete logarithms efficiently in elliptic curve groups.
The size of the elliptic curve determines the difficulty of the problem.
The conjecture relies on analytic and arithmetic objects defined by the elliptic curve in question.
So the elliptic curve is the set of points which satisfy an equation like that.
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Examples of using Curve
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Output curve form monophasic rectangular pulse
We are way ahead of the curve in every department
This curve is analyzed to determine the dose
Examples of using Elliptic
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Elliptic reflector with high luminous efficiency
It is related to elliptic curves and modular forms
Elliptic curves are examples for abelian varieties
