Sentences with phrase «nonlinear systems theory»

As I said to Barry above, what I am saying is that the consensus is wrong, and that the Austrian School and those that understand nonlinear systems theory are right.

Not exact matches

And his book suggests that scientists should address the obvious metaphysical implications of twentieth - century physics: e.g., Einstein and quantum mechanics and the more recent developments in the field of chaos theory and nonlinear systems.

Chaos theory, or nonlinear dynamics, is a mathematical way of determining the effects of small changes on systems so complex they look random.

While in Tampere, he did research in nonlinear systems, image recognition and classification, image correspondence, computational learning theory, multiscale and spectral methods, and statistical signal processing.

This revolution has brought new understanding of nonlinear dynamics, complex systems, chaos theory, catastrophe theory.

Similarly, contraction theory can be systematically and simply extended to address classical questions in hybrid nonlinear systems.

The three - body problem is of course at the center of Chaos theory and climate research has long acknowledged that the climate is a dynamical system existing on the edge of spatio - temperal chaos and that the complexity of multiple interacting positive and negative feedbacks make it so particularly complex and nonlinear.

IMO, the standard 1D energy balance model of the Earth's climate system will provide little in the way of further insights; rather we need to bring additional physics and theory (e.g. entropy and the 2nd law) into the simple models, and explore the complexity of coupled nonlinear climate system characterized by spatiotemporal chaos.

We can not solve the many body atomic state problem in quantum theory exactly any more than we can solve the many body problem exactly in classical theory or the set of open, nonlinear, coupled, damped, driven chaotic Navier - Stokes equations in a non-inertial reference frame that represent the climate system.

The cornerstone is the theory of random dynamical systems, which allows us to probe the detailed geometric structure of the random attractors associated with nonlinear, stochastically perturbed systems.