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Nonlinear dynamics govern transitions in chaotic systems from "summary" of Chaos by James Gleick

Nonlinear dynamics lie at the heart of chaos theory. This concept encapsulates the idea that small changes can lead to large and unpredictable effects. In chaotic systems, these changes can create transitions that seem sudden and inexplicable. The behavior of such systems is often difficult to predict due to their sensitivity to initial conditions. This sensitivity is a hallmark of nonlinear dynamics, where tiny variations in the starting point can lead to vastly different outcomes. When chaotic systems transition from one state to another, it is the underlying nonlinear dynamics that govern these shifts. These transitions are not linear or predictable, as they can occur in a seemingly random fashion. The behavior of chaotic systems can exhibit patterns that appear irregular and disordered, yet there is an underlying order governed by nonlinear dynamics. This order emerges from the interactions between different components of the system, c...
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    Chaos

    James Gleick

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