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Date : 1990-10-25
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Discrete Dynamical Systems Theory and Applications James ~ The aim of the text is to explain both the wide variety of techniques used to study dynamical systems and their many applications in areas ranging from population growth to problems in genetics This investigation leads to the fruitful concepts of stability strange attractors chaos and fractals
Discrete Event Dynamic Systems Springer ~ The focus of this journal is on general theories and methodologies of discrete event dynamic systems DEDS and their applications as well as on practical problems from which some generally applicable theories or methodologies can be formulated The scope of the journal is defined by its emphasis on the
Discrete Dynamical Systems and Chaotic Machines Theory ~ Discrete Dynamical Systems and Chaotic Machines Theory and Applications shows how to make finite machines such as computers neural networks and wireless sensor networks work chaotically as defined in a rigorous mathematical framework Taking into account that these machines must interact in the real world the authors share their research results on the behaviors of discrete dynamical systems and their use in computer science
Discrete Dynamical Systems Theory and Applications ~ Discrete dynamics is the study of change In particular it shows how to translate real world situations into the language of mathematics With the increase in computational ability and the recent interest in chaos discrete dynamics has emerged as an important area of mathematical study
Special Issue Difference Equations and Discrete Dynamical ~ Discrete dynamic systems are governed by difference equations which may result from discretizing continuous dynamic systems or modeling evolution systems for which the time scale is discrete The discrete dynamic systems are prevalent in signal processing population dynamics numerical analysis and scientific computation economics health sciences and so forth
Dynamical systems theory Wikipedia ~ Dynamical systems theory is an area of mathematics used to describe the behavior of the complex dynamical systems usually by employing differential equations or difference equations When differential equations are employed the theory is called continuous dynamical systems From a physical point of view continuous dynamical systems is a generalization of classical mechanics a generalization where the equations of motion are postulated directly and are not constrained to be Euler
Discrete Event Dynamic Systems Home ~ Discrete Event Dynamic Systems Theory and Applications The focus of this journal is on general theories and methodologies of discrete event dynamic systems DEDS and their applications as well as on practical problems from which some generally applicable theories or methodologies can be formulated
Dynamical Systems Final arXiv ~ Electronics and Computer Engineering Dynamical Systems theory describes general patterns found in the solution of systems of nonlinear equations The theory focuses upon those equations representing the change of processes in time This paper offers the issue of applying dynamical systems methods to a wider circle of Engineering problems
Dynamical Systems with Applications using MATLAB File ~ The text deals with both discrete and continuous systems There are applications in mechanical systems chemical kinetics electric circuits interacting species economics nonlinear optics biology neural networks and materials science for example
Dynamical system Wikipedia ~ The study of dynamical systems is the focus of dynamical systems theory which has applications to a wide variety of fields such as mathematics physics biology chemistry engineering economics and medicine Dynamical systems are a fundamental part of chaos theory logistic map dynamics bifurcation theory
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