Elliptic Curve Cryptography for Developers


Elliptic Curve Cryptography for Developers
Author: Michael Rosing (Author)
Publisher finelybook 出版社:‏ Manning
Publication Date 出版日期:‏ 2024-05-28
Language 语言: English
Print Length 页数: 387 pages
ISBN-10: 1633437949
ISBN-13: 9781633437944

Book Description


Learn how to implement smaller, more secure public key protocols with this accessible guide to Elliptic Curve Cryptography.
Elliptic Curve Cryptography for Developers introduces a powerful alternative to the prime number-based RSA encryption standard based on the mathematics of elliptic curves. This book empowers anyone who knows basic calculus to implement state-of-the-art cryptographic protocols that are smaller and more secure than RSA-based systems. It gradually introduces the concepts and subroutines you’ll need to master with diagrams, flow charts, and accessible language.
Elliptic Curve Cryptography for Developers includes:

  • Clear, well-illustrated introductions to key ECC concepts
  • Implementing efficient digital signature algorithms
  • State of the art zero knowledge proofs
  • Blockchain applications with ECC-backed security


Elliptic Curve Cryptography (ECC) is the powerful security protocol used for everything from credit card transitions to the blockchain. The results are amazing; ECC delivers zero knowledge proofs and aggregated multi-signatures with smaller key sizes than the prime number-based RSA standard. This reader-friendly book guides you step-by-step until you’re ready to write embedded systems code with advanced mathematical algorithms.
About the book
Elliptic Curve Cryptography for Developers teaches you how to turn the advanced math of ECCs into code for your cryptographic applications. Author Mike Rosing expertly helps you to rise to the ECC challenge, dispensing with the deep math and focusing on the minimum theory you need to get the job done.
Each chapter covers new mathematical concepts, all clearly illustrated with graphics, example code, and exercises to build your understanding of the complex ideas. Finally, you’ll put all your ideas into action by building two hands-on blockchain software projects. By the time you’re done reading, you’ll know the basics and be ready to take the step to more advanced capabilities.
About the reader
For readers with some knowledge of mathematics, such as from high school calculus or an undergraduate engineering degree.
About the author
Mike Rosing’s career spans high energy physics to telephone switch engineering. Working at Argonne National Lab as a high-energy physicist, he helped construct a Wakefield particle accelerator. For the past 20 years he worked in several companies on various projects, including developing vision devices for the blind, radar for measuring heart rate in cattle, and modeling high speed signaling on computer boards. He holds a patent and is author on many technical publications.

About the Author

Mike Rosing’s career spans high energy physics to telephone switch engineering. Working at Argonne National Lab as a high-energy physicist, he helped construct a Wakefield particle accelerator. For the past 20 years he worked in several companies on various projects, including developing vision devices for the blind, radar for measuring heart rate in cattle, and modeling high speed signaling on computer boards. He holds a patent and is author on many technical publications.

Amazon page

Elliptic Curve Cryptography for Developers MEAP V06
Copyright
Welcome
Brief contents
Chapter 1: Pairings over elliptic curves
Part 1: Basics
Chapter 2: Description of finite field
Chapter 3: Explaining the core ofelliptic curve mathematics
Chapter 4: Key exchange using elliptic curves
Chapter 5: Prime field elliptic curve digital signatures explained
Chapter 6: Finding good cryptographic elliptic curves
Chapter 7: Description of finite field polynomial math
Chapter 8: Multiplication of polynomials explained
Chapter 9: Computing powers of polynomials
Chapter 10: Description of polynomial division using Euclid’s algorithm
Chapter 11: Creating irreducible polynomials
Chapter 12: Taking square roots of polynomialsp
Chapter 13: Finite field extension curves described
Chapter 14: Finding low embedding degree elliptic curves
Chapter 15: General rules of elliptic curve pairing explained
Chapter 16: Weil pairing defined
16.5 Answer to exercise
Chapter 17: Tate pairing defined

Elliptic Curve Cryptography for Developers (MEAP V06) 9781633437944.rar
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