000			a
999			_c29706 _d29706
008			191121b xxu||||| |||| 00| 0 eng d
020			_a9783319735481
082			_a003​.857 _bWAN
100			_aWang, Qianxue
245			_aDesign of digital chaotic systems updated by random iterations
260			_bSpringer _c2018 _acham
300			_axiii, 110 p. _bill. _c24 cm.
365			_b54.99 _cEUR _d82.00
504			_aIncludes bibliographical references.
520			_aThis brief studies the general problem of constructing digital chaotic systems in devices with finite precision from low-dimensional to high-dimensional settings, and establishes a general framework for composing them. The contributors demonstrate that the associated state networks of digital chaotic systems are strongly connected. They then further prove that digital chaotic systems satisfy Devaney{u2019}s definition of chaos on the domain of finite precision. The book presents Lyapunov exponents, as well as implementations to show the potential application of digital chaotic systems in the real world; the authors also discuss the basic advantages and practical benefits of this approach.� The authors explore the solutions to dynamic degradation (including short cycle length, decayed distribution and low linear complexity) by proposing novel modelling methods and hardware designs for two different one-dimensional chaotic systems, which satisfy Devaney{u2019}s definition of chaos. They then extend it to a higher-dimensional digital-domain chaotic system, which has been used in image-encryption technology. This ensures readers do not encounter large differences between actual and theoretical chaotic orbits through small errors.
650			_aElectronic Circuits
650			_aSystems Theory and Control.
650			_aDynamical Systems
650			_aCircuits and​ Components
650			_aCybernetics
650			_aChaotic behavior in systems
650			_aIterative methods
710			_aYu, Simin
710			_aGuyeux, Christophe
942			_2ddc _cBK