Image encryption and decryption schemes using linear and quadratic fractal algorithms and their systems

Anatoliy Kovalchuk, Ivan Izonin, Christine Strauss, Mariia Podavalkina, Natalia Lotoshynska, Nataliya Kustra

Veröffentlichungen: Beitrag in FachzeitschriftArtikelPeer Reviewed

Abstract

Image protection and organizing the associated processes is based on the assumption that an image is a stochastic signal. This results in the transition of the classic encryption methods into the image perspective. However the image is some specific signal that, in addition to the typical informativeness (informative data), also involves visual informativeness. The visual informativeness implies additional and new challenges for the issue of protection. As it involves the highly sophisticated modern image processing techniques, this informativeness enables unauthorized access. In fact, the organization of the attack on an encrypted image is possible in two ways: through the traditional hacking of encryption methods or through the methods of visual image processing (filtering methods, contour separation, etc.). Although the methods mentioned above do not fully reproduce the encrypted image, they can provide an opportunity to obtain some information from the image. In this regard, the encryption methods, when used in images, have another task - the complete noise of the encrypted image. This is required to avoid the use of visual imaging techniques. The paper describes the use of RSA algorithm elements in fractal quadratic transformations and fractal transform systems for encrypting / decrypting grayscale images. The values of pixel intensities in the matrix of such images are known to be in the range from 0 to 255. Noise functions in both methods were linear.

OriginalspracheEnglisch
Seiten (von - bis)139-150
Seitenumfang12
FachzeitschriftCEUR Workshop Proceedings
Jahrgang2533
PublikationsstatusVeröffentlicht - 1 Jan. 2019
Veranstaltung1st International Workshop on Digital Content and Smart Multimedia, DCSMart 2019 - Lviv, Ukraine
Dauer: 23 Dez. 201925 Dez. 2019

ÖFOS 2012

  • 102017 Kryptologie
  • 102029 Praktische Informatik
  • 101028 Mathematische Modellierung

Zitationsweisen