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Duffing map
FPGA Design of Encryption Speech System Using Synchronized Fixed-Point Chaotic Maps Based Stream Ciphers
Empirical Analysis of Robust Chaotic Maps for Image Encryption
Generalized Chaotic Maps and Elementary Functions Between Analysis and Implementation
Novel Image Encryption Scheme Based on Chebyshev Polynomial and Duffing Map
The Dynamics of the Fixed Points to Duffing Map
A Period-Doubling Cascade Precedes Chaos for Planar Maps Evelyn Sander and James A
An Algorithm to Automatically Detect the Smale Horseshoes
Lie Methods for Nonlinear Dynamics with Applications to Accelerator Physics
Appendix a Classical Mechanics
A Chaotic-Based Encryption/Decryption Framework for Secure Multimedia Communications
Kumari Meenu.Pdf (9.124Mb)
Encrypting Digitized Voice Signals Using the Chaotic Behavior of a Nonlinear Discrete Time Dynamical System
UC Irvine UC Irvine Electronic Theses and Dissertations
Cryptography Using Multiple Two-Dimensional Chaotic Maps
International Journal of Engineering Sciences
Lozi Giga-Periodic Orbits
Maximizing the Chaotic Behavior of Fractional Order Chen System by Evolutionary Algorithms
Redalyc.Bidimensional Dynamic Maps in Optical Resonators
Top View
6Th Internacional Conference on Nonlinear Science and Complexity 16
Least Significant Bit Steganography Using Hitzl-Zele Chaotic Map 419
Steganography in Color Images with Random Order of Pixel Selection and Encrypted Text Message Embedding
Probing of Quantum Dissipative Chaos by Purity
Construction of Pseudorandom Binary Sequences Using Chaotic Maps
Research Article Novel Image Encryption Scheme Based on Chebyshev Polynomial and Duffing Map
Vapor Liquid
Perpetual Points and Periodic Perpetual Loci in Maps
Topological Entropy for Modified Duffing Map -..:: Ascent Journals
Projective Synchronization of Chaotic Systems Via Backstepping Design
Arxiv:1612.07070V1 [Cond-Mat.Stat-Mech] 21 Dec 2016 Imity Networks
UNIVERSITY of CALIFORNIA, IRVINE Parallel Processing Of
Color Image Encryption Based on Chaotic Block Permutation and XOR Operation
Lie Methods for Nonlinear Dynamics with Applications to Accelerator Physics
Non-Strange Chaotic Attractors Equivalent to Their Templates
Attractors of Duffing Map: Application of DLI and 0-1 Test Aysha Ibraheem, Narender Kumar Department of Mathematics, University of Delhi, Delhi-110007, India