Results 211 to 220 of about 22,261 (260)
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Discrete-event dynamic systems

IEEE Transactions on Control Systems Technology, 1999
The supervisory control theory of discrete-event dynamic systems (DEDS), first introduced by Ramadge and Wonham, is based on an automata concept. Given a process, the objective of this theory is to design a supervisor in such a way that the process coupled with the supervisor behaves according to various constraints.
François Charbonnier   +2 more
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Conductance in discrete dynamical systems

Nonlinear Dynamics, 2010
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Fernandes, Sara   +2 more
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ON THE LOGIC OF DISCRETE SYSTEMS DYNAMICS

Kybernetes, 1980
This paper deals with the area of problems concerning the discrete systems dynamics and is also related to Wonham's principle of internal model. The authors consider the case of systems with an invariant subsystem and use the improved modelling tool of the theory of topoi.
Negoita, C. V., Roman, R.
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CHAOTIFICATION OF NONAUTONOMOUS DISCRETE DYNAMICAL SYSTEMS

International Journal of Bifurcation and Chaos, 2011
This paper focuses on the chaotification of nonautonomous discrete dynamical systems in finite-dimensional and general Banach spaces by feedback control techniques. Several chaotification schemes with general controllers and sawtooth function are established, respectively, where the controllers are time-invariant.
Qiuling Huang, Yuming Shi, Lijuan Zhang
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The discrete dynamics of developmental systems

2009 IEEE Congress on Evolutionary Computation, 2009
Operation of developmental systems is in many ways similar to that of discrete dynamic networks. Applying such network analysis to developmental system enables investigation of the dynamic properties of development at different levels. In this work the basins of attraction of a developmental system is explored in order to gain information about the ...
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Invertibility of Discrete-Event Dynamic Systems

Mathematics of Control, Signals, and Systems, 1992
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Cüneyt M. Özveren, Alan S. Willsky
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MEMORY EFFECTS IN DISCRETE DYNAMICAL SYSTEMS

International Journal of Bifurcation and Chaos, 1992
Let fµ(s)=µs(1−s) be the family of logistic maps with parameter µ, 1≤µ≤4. We present a study of the second-order difference equation xn+1=fµ([1−∈]xn+∈xn−1), 0≤∈≤1, which reduces to the well-known logistic equation as ∈=0.
INVERNIZZI, SERGIO, Aicardi F.
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Discrete Linear Dynamical Systems

2013
The theory of dynamical systems is concerned with describing and studying the evolution of systems over time, where a ‘system’ is represented as a vector of variables, and there is a fixed rule governing how the system evolves. Dynamical systems originate in the development of Newtonian mechanics, and have widespread applications in many areas of ...
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Discrete Dynamical Systems

2000
In this chapter we will study sequences defined by recurrence relations of the form x n+1 = f (x n ). This is a topic which has an interesting history and which has seen rapid development in recent years. Its study requires little in the way of mathematical preparation, and there are even interesting applications.
George C. D, Jean Michel F, Henri L
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Discrete Dynamical Systems

2013
This short chapter presents the mathematics of matrix population models. The first section examines discrete linear systems using scalar notation and computer simulations. The simulations lead to the discovery of an asymptotic growth rate and stage structure, which we can determine by ad hoc methods for systems of only two or three components.
Morris W. Hirsch   +2 more
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