A study of chaos in dynamical systems (Q2337092)
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| Language | Label | Description | Also known as |
|---|---|---|---|
| English | A study of chaos in dynamical systems |
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A study of chaos in dynamical systems (English)
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19 November 2019
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Summary: The behavior of systems such as periodicity, fixed points, and most importantly chaos has evolved as an integral part of mathematics, especially in dynamical system. This research presents a study on chaos as a property of nonlinear science. Systems with at least two of the following properties are considered to be chaotic in a certain sense: bifurcation and period doubling, period three, transitivity and dense orbit, sensitive dependence to initial conditions, and expansivity. These are termed as the routes to chaos.
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