Asymmetric-key algorithms

Coppersmith method

The Coppersmith method, proposed by Don Coppersmith, is a method to find small integer zeroes of univariate or bivariate polynomials modulo a given integer. The method uses the Lenstra–Lenstra–Lovász lattice basis reduction algorithm (LLL) to find a polynomial that has the same zeroes as the target polynomial but smaller coefficients. In cryptography, the Coppersmith method is mainly used in attacks on RSA when parts of the secret key are known and forms a base for Coppersmith's attack. (Wikipedia).

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From playlist Mathematics

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Abstract: There are several deterministic factoring algorithms of complexity N^(1/4+o(1)) going back to the 1970s. Last year Hittmeir lowered the exponent to 2/9, and I subsequently improved it further to 1/5. In this talk I will explain the key ideas behind these new algorithms. --------

From playlist Number Theory Down Under 9

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From bits to qubits: a quantum leap for computers by Susan Coppersmith

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Tom Spencer: Introduction to hyperbolic sigma models and Edge Reinforced Random Walk

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From playlist Solve Trigonometric Equations by Factoring

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From playlist 'Great Expectations' Analysis

Related pages

SageMath | Polynomial | Lenstra–Lenstra–Lovász lattice basis reduction algorithm | Zero of a function | PARI/GP | Newton's method | Modular arithmetic | Cryptography | Linear combination | Coppersmith's attack