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Cryptocoding Based on Quasigroups

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Cryptocoding Based on Quasigroups Synopsis

This book presents the concept of cryptcoding which arises from the need to obtain secure and accurate transmission. Therefore, it is necessary to improve constantly existing and develop new algorithms that will ensure accurate and secure data transfer. This leads to the intensive development of coding theory and cryptography as scientific fields which solve these problems. To ensure efficient and secure data transmission at the same time, the concept of cryptcoding is developed such that the coding and encryption processes are merged into one process. Cryptcodes provide correction of a certain number of errors in the transmitted message and data confidentiality, using only one algorithm. The main research in this field is to define new algorithms for coding that detects and corrects errors, random codes, stream ciphers, block ciphers, pseudo-random generators, hash functions, etc. This monograph examines an application of quasigroups for designing error-correcting cryptcodes, called Random Codes Based on Quasigroups (RCBQ ). These codes are a combination of cryptographic algorithms and error-correcting codes and depend on several parameters. Some modifications (new coding/decoding algorithms) of RCBQ for improving their performances for transmission ordinary messages, images, and audio files trough a binary-symmetric channel, Gaussian channel, and burst channels are considered. Also, authors propose and analyze filter for visually enhance of the decoded images and improving the quality of decoded audio files.

About This Edition

ISBN: 9783031501241
Publication date: 13th January 2024
Author: Daniela Mechkaroska, Aleksandra PopovskaMitrovikj, Verica Bakeva
Publisher: Springer International Publishing AG
Format: Paperback
Pagination: 90 pages
Series: SpringerBriefs in Information Security and Cryptography
Genres: Computer security
Network security
Coding theory and cryptology
Information theory
Network hardware
Data encryption
Set theory
Algebra