Elliptic curves

Curve448

In cryptography, Curve448 or Curve448-Goldilocks is an elliptic curve potentially offering 224 bits of security and designed for use with the elliptic-curve Diffie–Hellman (ECDH) key agreement scheme. Developed by Mike Hamburg of Rambus Cryptography Research, Curve448 allows fast performance compared with other proposed curves with comparable security. The reference implementation is available under an MIT license. The curve was favored by the Internet Research Task Force Crypto Forum Research Group (IRTF CFRG) for inclusion in Transport Layer Security (TLS) standards along with Curve25519. In 2017, NIST announced that Curve25519 and Curve448 would be added to "Special Publication 800-186", which specifies approved elliptic curves for use by the US Federal Government. A 2019 draft of FIPS 186-5 confirms this claim. Both are described in RFC 7748. The name X448 is used for the DH function. (Wikipedia).

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WTF is a Bézier Curve?

What is a Bézier curve? Programmers use them everyday for graphic design, animation timing, SVG, and more. #shorts #animation #programming Animated Bézier https://www.jasondavies.com/animated-bezier/

From playlist CS101

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Spherical 4R mechanism 2c

Modification of "Spherical 4R mechanism 2a" and "Spherical 4R mechanism 2b". Because it is a combination of two spherical 4R joints, angles between line connecting two joint centers and the shaft axles must be set equal to each other in order to get constant velocity.

From playlist Mechanisms

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From playlist everything

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From playlist 强化学习

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Spherical 4R mechanism 2f

Persian joint. It is a modification of "Spherical 4R mechanism 2e" by adding more connecting rods for balancing. Acute angle between input and output shafts is 60 deg. Because it is a combination of two spherical 4R joints, angles between line connecting two joint centers and the shaft

From playlist Mechanisms

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From playlist 强化学习

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工程师谈强化学习 Part 4 | 行走机器人示例

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From playlist 强化学习

Related pages

Edwards curve | Elliptic-curve Diffie–Hellman | Poly1305 | Nothing-up-my-sleeve number | Solinas prime | Curve25519 | Cryptography