Discovering Chaos-Based Communications by Recurrence Quantification and Quantified Return Map Analyses
type: Item
instance of: scholarly article
title: Discovering Chaos-Based Communications by Recurrence Quantification and Quantified Return Map Analyses
zbMATH Open document ID: 1494.94002
DOI: 10.1142/S021812742250136X
author: Vyacheslav G. Rybin
author: Denis N. Butusov
author: Ekaterina Rodionova
author: Timur I. Karimov
author: Valerii Yu. Ostrovskii
author: Aleksandra V. Tutueva
publication date: 2022-08-04T00:00:00Z
Mathematics Subject Classification ID: 94A05
Mathematics Subject Classification ID: 37D45
zbMATH DE Number: 7568077
zbMATH Keywords: return map analysis
zbMATH Keywords: recurrence quantification analysis
zbMATH Keywords: secure communications
zbMATH Keywords: chaos-based communications
zbMATH Keywords: chaotic shift keying
zbMATH Keywords: bifurcation parameter modulation
zbMATH Keywords: symmetry coefficient modulation
describes a project that uses: K2
MaRDI profile type: Publication
cites work: Breaking parameter modulated chaotic secure communication system
cites work: Cryptanalyzing an improved security modulated chaotic encryption scheme using ciphertext absolute value
cites work: SOME BASIC CRYPTOGRAPHIC REQUIREMENTS FOR CHAOS-BASED CRYPTOSYSTEMS
cites work: Improving the security of chaotic encryption by using a simple modulating method
cites work: ON A GENERALIZED LORENZ CANONICAL FORM OF CHAOTIC SYSTEMS
cites work: Generalized Lorenz Canonical Form Revisited
cites work: Q4445348
cites work: Breaking a chaos-based secure communication scheme designed by an improved modulation method
cites work: RETURN-MAP CRYPTANALYSIS REVISITED
cites work: A NEW CHAOTIC ATTRACTOR COINED
cites work: GENERATING MULTISCROLL CHAOTIC ATTRACTORS: THEORIES, METHODS AND APPLICATIONS
cites work: BRIDGE THE GAP BETWEEN THE LORENZ SYSTEM AND THE CHEN SYSTEM
cites work: DYNAMICAL ANALYSIS OF A NEW CHAOTIC ATTRACTOR
cites work: Ambient Backscatter Communication Design over DCSK Signals
cites work: Synchronization in chaotic systems
cites work: Secure Communication Based on Hyperchaotic Chen System with Time-Delay
cites work: Return map analysis of chaotic phase synchronization
cites work: Q3126818
cites work: A Chaotic System with Two Stable Equilibrium Points: Dynamics, Circuit Realization and Communication Application
cites work: A New 4D Four-Wing Memristive Hyperchaotic System: Dynamical Analysis, Electronic Circuit Design, Shape Synchronization and Secure Communication
cites work: Pinning adaptive synchronization of a general complex dynamical network
full work available at URL: s021812742250136x
OpenAlex ID: W4288518781
published in: International Journal of Bifurcation and Chaos in Applied Sciences and Engineering
description: scientific article; zbMATH DE number 7568077