Results 261 to 270 of about 40,983 (302)
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Spectral Theory of Dynamical Systems

1987
In this chapter, we deal with dynamical systems to which we apply the foregoing results. In particular, we give a spectral characterization of the differentmixing properties (weak, mild, strong). All the results are well-known, and we omit the classical proofs for which we refer to [61,93,111,139,145,151,193,197,200,241] or others.
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Dynamical Systems: Basic Theory

2002
The basic concept underlying the study of dynamics in infinite dimensional spaces is that of a semiflow, or as it is sometimes called, a semigroup. This semiflow is a time-dependent action on the ambient space, which we assume to be a complete metric space W, for example, a Banach space or a Frechet space.
George R. Sell, Yuncheng You
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Complex Dynamic Systems Theory

2020
Complexity theorists are fundamentally concerned with describing and tracing emerging patterns in dynamic systems in order to explain change and growth. Furthermore, E. Morin distinguishes between general complexity and restricted complexity, the former being philosophical and the latter methodological.
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Dynamic systems theory

2020
Barbara M. Newman, Philip R. Newman
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Complexity Theory and Dynamic Systems Theory

2017
Abstract In this contribution, the history and use of the two labels Complexity Theory (CT) and Dynamic Systems Theory (DST) are presented. Although they have a different ontology, there does not seem to be a reason for choosing one or the other to refer to the same phenomenon.
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Dynamic Systems Control Theory.

1977
Abstract : The areas of research cover a diverse spectrum for deterministic and stochastic differential games through identification and filtering all the way to system synthesis. For further information on details refer to the final report. (Author)
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Dynamic Systems Theory

2017
John P. Connell   +2 more
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Dynamical systems theory

2023
Cavenago, Francesco   +3 more
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Theory of Dynamic Systems

2000
The theory of dynamic systems was treated in a fundamental way by K. Kupfmuller, [1], to derive the general relationships between input and output quantities in telecommunications. Later it was extended to automatic controller design and evolved, along with information theory and the theory of automata, into mathematical kybernetics, with applications ...
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