'Field gf' diaporamas de présentation

Simple Extractors for all Min-Entropies

Simple Extractors for all Min-Entropies. R.Shaltiel and C.Umans. Definitions. Def (min-entropy): The min-entropy of a random variable X over {0, 1} n is defined as:

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Simple Extractors for all Min-Entropies

Simple Extractors for all Min-Entropies. R.Shaltiel and C.Umans. Definitions. Def (min-entropy): The min-entropy of a random variable X over {0, 1} n is defined as:

612 views • 61 slides

Network Coding and its Applications in Communication Networks

502 views • 40 slides

Introduction to Finite Field

Yunghsiang S. Han Graduate Institute of Communication Engineering National Taipei University Modified from the lecture notes by Yuh-Ming Huang. Introduction to Finite Field. Introduction to Finite Filed. Def 2.0 ( G , ? ) G: a set

326 views • 31 slides

Introduction to Algebra

Introduction to Algebra. Def 2.0 ( G , ? ) G: a set A binary operation ? on G : a ? b ? G ? a,b ? G. (G is closed under the operation ? ). Def 2.1 Group : (G, ? ) a ? (b ? c) = (a ? b) ? c associative

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Cryptography and Network Security Chapter 4

359 views • 24 slides