PPT-A High-Speed Elliptic Curve Cryptographic Processor

Author : myesha-ticknor | Published Date : 2016-04-03

for Generic Curves over GF p Yuan Ma Zongbin Liu Wuqiong Pan Jiwu Jing State Key Laboratory of Information Security Institute of Information Engineering CAS

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A High-Speed Elliptic Curve Cryptographic Processor: Transcript

for Generic Curves over GF p Yuan Ma Zongbin Liu Wuqiong Pan Jiwu Jing State Key Laboratory of Information Security Institute of Information Engineering CAS Beijing China. WHY More teens die from car crashes than any other cause and the first year is the most dangerous WHEN 64 National Teen Driver Safety Week October 1524 2014 WHO High school students age 14 along with their schools communities friends and families u Number Theory and Cryptography. A Pile of Cannonballs A Square of Cannonballs. 1. 4. 9. .. .. .. 1 + 4 + 9 + . . . + x. 2. . = x (x + 1) (2x + 1)/6. x=3:. 1 + 4 + 9 = 3(4)(7)/6 = 14. Itay. . Khazon. Eyal. . Tolchinsky. Instructor: . Barukh. . Ziv. Introduction. Public key cryptography is based on the hardness of several mathematical problems such as factoring and DLP.. The public key protocols in use today are based on the discrete logarithm problem over . This problem can be solved in sub-exponential time.. Elliptic Curve Cryptography. CSCI 5857: Encoding and Encryption. Outline. Encryption as points on ellip. tic curves in space. Elliptic curves and modular arithmetic. Mathematical operations on elliptic curves. w. ith reference to . Lyness. cycles. Jonny Griffiths, UEA, November 2010. a. x. + by + c = 0. Straight line. a. x. 2. + . bxy. + cy. 2. + . dx. + . ey. + f = 0. Conics. Circle, ellipse, parabola, hyperbola, . Curves, Pairings, Cryptography. Elliptic Curves. Basic elliptic . cuves. :. Weierstrass. equation:. , with . . The values . come from some set, usually a field. . Part 1. Sets, Groups, Rings, Fields. Presented by Hans Georg Ritter. Sergei’s 60. th. Birthday. 16 Nov 13. Sergei at Work. 2. r. ecent at Wayne State. Happy . S. ergei. 3. 2008 at . J. aipur. 2002 at MSU. Sergei Exploring the Unknown. & . ECC Diffie-Hellman. Presenter. : Le . Thanh. . Binh. Outline. What is . Elliptic Curve ?. Addition on an elliptic curve. Elliptic Curve Crypto (ECC). ECC Diffie–Hellman . Lets start with a puzzle…. Presented by John . Shu. Shouhuai. . Xu. and Keith . H. arrison. UTSA, Dept. Computer Science. Outline. Introduction. Threat Assessment . Understanding the Attack. Countering Memory Disclosure Attacks. Processor speed. Instruction per second. Clock. The . clock rate. typically refers to the . frequency. at which a chip like a . central processing unit. (CPU), one core of a . multi-core processor. A Pile of Cannonballs A Square of Cannonballs. 1. 4. 9. .. .. .. 1 4 9 . . . x. 2. . = x (x 1) (2x 1)/6. x=3:. 1 4 9 = 3(4)(7)/6 = 14. The number of cannonballs in x layers is. Y. . Eliashberg. , M. Fraser. arXiv:0801.2553v2 [math.GT]. Presented. . by . Ana Nora Evans. University of Virginia. April 28, . 2011. I don’t even know what a knot is!. TexPoint fonts used in EMF. . Daniel Dreibelbis. University of North Florida. Outline. Define the Key Exchange Problem. Define elliptic curves and their group structure. Define elliptic curves mod . p. Define the Elliptic Curve Discrete Log Problem. By. Anil . Choudhary. SPTM. Important Limits. Ca max=165 mm. Cd =100mm if speed more than 100 Kmph . (PCE’s approval). = 75 mm otherwise. Cex. =75 mm. Rmin. =175 m. Rca. and . Rcd. =35mm/s normally but .

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