'Modular multiplication' diaporamas de présentation

Cardinality and Algebraic Structures

Cardinality and Algebraic Structures. Dr Tijl De Bie Dept. Eng. Maths. email: tijl.debie@gmail.com. Contents. Part I (weeks 1-7) 1 Introduction 2 Combinatorics, permutations and combinations.

954 views • 94 slides

Cardinality and Algebraic Structures

Cardinality and Algebraic Structures. Dr Tijl De Bie Dept. Eng. Maths. email: tijl.debie@gmail.com. Contents. Part I (weeks 1-7) 1 Introduction 2 Combinatorics, permutations and combinations.

947 views • 94 slides

Montgomery multiplication Algorithm

1.02k views • 28 slides

Algorithm 806: SPRNG

347 views • 23 slides

An Optimized Hardware Architecture for the Montgomery Multiplication Algorithm

An Optimized Hardware Architecture for the Montgomery Multiplication Algorithm. Miaoqing Huang Nov. 5, 2010. Outline. Background Optimized hardware architecture Avoid the extra clock cycle delay The overall architecture Each PE focuses on the computation of one word of S

249 views • 18 slides

Implementing a 1024-bit RSA on FPGA

Implementing a 1024-bit RSA on FPGA. Jing Lu Qian Wan. Outline. Motivation System Architecture Implementation Testing. Motivation. Network hosts and devices are threatened by virus, worms, and all sorts of attacks

269 views • 17 slides

Modular Multiplication: C = A * B mod M where A, B < M

Improving Cryptographic Architectures by Adopting Efficient Adders in their Modular Multiplication Hardware Adnan Gutub, Hassan Tahhan Computer Engineering Department, King Fahd University of Petroleum & Minerals.

162 views • 16 slides

Colin D. Walter formerly : co.umist.ac.uk (Manchester, UK) c.walter@umist.ac.uk

Precise Bounds for Montgomery Modular Multiplication and Some Potentially Insecure RSA Moduli. Colin D. Walter formerly : www.co.umist.ac.uk (Manchester, UK) c.walter@umist.ac.uk now : www.comodo.net (Bradford, UK) colin@comodo.net. Motivation.

322 views • 15 slides

Modular Arithmetic

330 views • 10 slides

Arithmetic algorithms

Online Cryptography Course Dan Boneh. Intro. Number T heory. Arithmetic algorithms. Representing bignums. Representing an n-bit integer (e.g. n =2048) on a 64-bit machine

227 views • 7 slides