Elliptic Curve Cryptography for Developers by Michael Rosing
English | December 3rd, 2024 | ISBN: 1633437949 | 352 pages | True EPUB (Retail Copy) | 8.44 MB
Make your public key protocols smaller and more secure with this accessible guide to Elliptic Curve Cryptography.

Elliptic Curve Cryptography for Developers introduces the mathematics of elliptic curves-a powerful alternative to the prime number-based RSA encryption standard. You'll learn to deliver zero-knowledge proofs and aggregated multi-signatures that are not even possible with RSA mathematics. All you need is the basics of calculus you learned in high school.
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
The book gradually introduces the concepts and subroutines you'll need to master with diagrams, flow charts, and accessible language. Each chapter builds on what you've already learned, with step-by-step guidance until you're ready to write embedded systems code with advanced mathematical algorithms.
About the technology
The Elliptic Curve Cryptography (ECC) protocol secures everything from credit card transactions to the blockchain. With a little C code, high school calculus, and the techniques in this book, you can implement ECC cryptographic protocols that are smaller and more secure than the RSA-based systems in common use today.
About the book
Elliptic Curve Cryptography for Developers teaches you how ECC protocols work and how to implement them seamlessly in C code. Unlike academic cryptography books, this practical guide sticks to the minimum math and theory you need to get the job done. Author Mike Rosing illustrates each concept with clear graphics, detailed code, and hands-on exercises. As you go, you'll practice what you learn by building two encryption systems for a blockchain application.
What's inside
* Efficient digital signature algorithms
* Zero-knowledge proofs
* ECC security for blockchain applications

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