'2 1 mod' diaporamas de présentation

On the Unique Games Conjecture

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On the Unique Games Conjecture

874 views • 86 slides

On the Unique Games Conjecture

On the Unique Games Conjecture. Subhash Khot NYU Courant CCC, June 10, 2010. Approximation Algorithms. A C-approximation algorithm for an NP-complete problem computes (C > 1), for problem instance I , solution A(I) s.t. Minimization problems :

646 views • 52 slides

On the Unique Games Conjecture

On the Unique Games Conjecture. Subhash Khot NYU Courant CCC, June 10, 2010. Approximation Algorithms. A C-approximation algorithm for an NP-complete problem computes (C > 1), for problem instance I , solution A(I) s.t. Minimization problems :

621 views • 52 slides

On the Unique Games Conjecture

On the Unique Games Conjecture. Subhash Khot NYU Courant CCC, June 10, 2010. Approximation Algorithms. A C-approximation algorithm for an NP-complete problem computes (C > 1), for problem instance I , solution A(I) s.t. Minimization problems :

577 views • 52 slides

CS/ECE Advanced Network Security Dr. Attila Altay Yavuz

CS/ECE Advanced Network Security Dr. Attila Altay Yavuz. Topic 4 Basic Number Theory Credit: Prof. Dr. Peng Ning. Fall 2014. Outline. GCD Totient (Euler-Phi), relative primes Euclid and Extended Euclid Algorithm Little Fermat, Generalized Fermat Theorem

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Primality and generation of prime numbers

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Cryptography

Cryptography. Lecture 8 : Primality Testing and Factoring Piotr Faliszewski. Attacks on RSA Known digits attacks Low exponent attacks Short plaintext attacks Timing attacks. Practical RSA Exponentiation modulo n Primality testing. Previous Class. Factoring Input: n ? N

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Mathematical Background for Cryptography

Mathematical Background for Cryptography. Dr. Ron Rymon Efi Arazi School of Computer Science IDC, Herzliya. 2005. Pre-Requisites: None. Overview. Modular Arithmetic Relatively Prime Numbers Generating Prime Numbers Factoring. Modular Arithmetic. Fields.

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Garis-garis Besar Perkuliahan

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Introduction to Number Theory

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Introduction to Number Theory

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321 Section, 2-7

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A Set of Three Unsolved (?) Problems in Number Theory

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