Book Image

TLS Cryptography In-Depth

By : Dr. Paul Duplys, Dr. Roland Schmitz
Book Image

TLS Cryptography In-Depth

By: Dr. Paul Duplys, Dr. Roland Schmitz

Overview of this book

TLS is the most widely used cryptographic protocol today, enabling e-commerce, online banking, and secure online communication. Written by Dr. Paul Duplys, Security, Privacy & Safety Research Lead at Bosch, and Dr. Roland Schmitz, Internet Security Professor at Stuttgart Media University, this book will help you gain a deep understanding of how and why TLS works, how past attacks on TLS were possible, and how vulnerabilities that enabled them were addressed in the latest TLS version 1.3. By exploring the inner workings of TLS, you’ll be able to configure it and use it more securely. Starting with the basic concepts, you’ll be led step by step through the world of modern cryptography, guided by the TLS protocol. As you advance, you’ll be learning about the necessary mathematical concepts from scratch. Topics such as public-key cryptography based on elliptic curves will be explained with a view on real-world applications in TLS. With easy-to-understand concepts, you’ll find out how secret keys are generated and exchanged in TLS, and how they are used to creating a secure channel between a client and a server. By the end of this book, you’ll have the knowledge to configure TLS servers securely. Moreover, you’ll have gained a deep knowledge of the cryptographic primitives that make up TLS.
Table of Contents (30 chapters)
1
Part I Getting Started
8
Part II Shaking Hands
16
Part III Off the Record
22
Part IV Bleeding Hearts and Biting Poodles
27
Bibliography
28
Index

4.2 Symmetric cryptosystems

To recap from Chapter 2, Secure Channel and the CIA Triad, confidentiality is achieved using functions fK : ℳ→𝒞 that transform the private information m, also referred to as plaintext, into a scrambled message c = fK(m), referred to as ciphertext. Here, fK is an encryption function. It maps a plaintext m from some larger set ℳ, the plaintext space, to a ciphertext c which, in turn, is an element of some larger set 𝒞, the cipher space.

The functions fK must be bijections, so that we can form the inverse functions, denoted by fK−1, which transform the ciphertexts back to the original plaintexts. The inverse functions are the decryption functions. The bijectivity of the fK also means that ℳ and 𝒞 have the same number of elements.

In order to specify a complete symmetric cryptosystem, we need to define all of its ingredients:

  • The plaintext space ℳ and the cipher space 𝒞

  • The keyspace...