Chaos Theory

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Chaos Theory

A theory stating that seemingly unrelated events affect each other in a predictable, mathematical way. In investing, chaos theory is used to predict future stock prices using information that does not seem to affect prices directly, such as trading volume and trader sentiment. Computing these factors using chaos theory is as complex as it is controversial.
References in periodicals archive ?
Atepor, "Investigation of the nonlinear dynamics of a partially cracked plate," in Proceedings of the 7th International Conference on Modern Practice in Stress and Vibration Analysis, vol.
After years of accumulation and development, there are too many methods to solve the numerical solution of nonlinear dynamic systems; the main methods are as follows: perturbation method [3], averaging method [4], Runge-Kutta method [5], Euler method [6], gradient method [7] and so on.
Nonlinear Dynamics was advised ahead of the deal by tax specialists at Deloitte in Newcastle, which has been advisor to the company for the last 15 years.
The good performance of the mixed degenerate shell finite element with drilling degrees of freedom (DDSE) in linear and nonlinear static analysis problems is in the basis of the present work concerned with its extension to nonlinear dynamic regime.
Some of the Navy's highest priorities, such as improved communications, increased bandwidth, improved sensors, and more effective countermeasures for dealing with improvised explosive devices, are currently being addressed by nonlinear dynamics technology.
In medicine, chaos and nonlinear dynamics have been used to investigate complex problems plaguing cardiology, neurology, epidemiology, endocrinology, immunology, gerontology, otolaryngology (voice), and other disciplines.
This book is the visual way into chaos theory and nonlinear dynamics.
As a subfield of the sciences of complexity, nonlinear dynamics examines both the internal and contextual elements that both energize, enervate, and alter system dynamics.
Nonlinear dynamics refers to the concept that a certain system is governed by nonlinear parameters.
The Duffing Equation provides a reference text for postgraduate and students and researchers of mechanical engineering and vibration / nonlinear dynamics as well as a useful tool for practising mechanical engineers.
The undergraduate textbook introduces the basic results of classical and contemporary dynamics and approaches approximate methods of nonlinear dynamics as the minimum tools necessary for practicing engineers and theoretical physicists.
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