Earth system in a nonlinear one. In order to simulate Earth system, we must understand the new advance on nonlinear science. This paper discussed some key problem only from nonlinear science point of view. For example, the scale is hierarchical, there are self-similar and scaling laws between different scale phenomena, the geophysical field is inhomogeneous, etc. The newest concepts of nonlinear science such as attractor, fractal, information and entropy are introduced. The necessary information simulated Earth system can be obtained from a single chaotic times series.Geochemistry & GeophysicsSCI(E)4ARTICLE2144-1533
Throughout the natural sciences the theory of chaos is gaining prominence as a means of explaining t...
Although its roots can be traced to the 19th century, progress in the study of nonlinear dynamical s...
One of the most unexpected results in science in recent years is that quite ordinary systems obeying...
Chaos theory has only recently been related to various phenomena in the earth sciences. Here, using ...
Current physics commonly qualifies the Earth system as ‘complex’ because it includes numerous differ...
Increasingly, geomorphic systems are viewed as nonlinear dynamical systems (NDS) and are examined us...
Atmospheric flows, an example of turbulent fluid flows, exhibit fractal fluctuations of all space-ti...
Abstract. Using the Lorenz equations as an example we show that one chaotic system can be controlled...
During last decades fractal analysis and in a given measure its multifractal generalization(s), have...
Many aspects of nature are essentially unpredictable over the long term, even when quantum effects a...
Goodwin's nonlinear accelerator model with periodic investment outlays is reconsidered and used as a...
We introduce the basic concepts and methods to formalize and analyze deterministic chaos, with links...
Pattern formation is a natural property of nonlinear and non-equilibrium dynamical systems. Geophysi...
This book is conceived as a comprehensive and detailed text-book on non-linear dynamical systems wit...
Book Description: Nonlinear Dynamics of Complex Systems describes chaos, fractal and stochasticities...
Throughout the natural sciences the theory of chaos is gaining prominence as a means of explaining t...
Although its roots can be traced to the 19th century, progress in the study of nonlinear dynamical s...
One of the most unexpected results in science in recent years is that quite ordinary systems obeying...
Chaos theory has only recently been related to various phenomena in the earth sciences. Here, using ...
Current physics commonly qualifies the Earth system as ‘complex’ because it includes numerous differ...
Increasingly, geomorphic systems are viewed as nonlinear dynamical systems (NDS) and are examined us...
Atmospheric flows, an example of turbulent fluid flows, exhibit fractal fluctuations of all space-ti...
Abstract. Using the Lorenz equations as an example we show that one chaotic system can be controlled...
During last decades fractal analysis and in a given measure its multifractal generalization(s), have...
Many aspects of nature are essentially unpredictable over the long term, even when quantum effects a...
Goodwin's nonlinear accelerator model with periodic investment outlays is reconsidered and used as a...
We introduce the basic concepts and methods to formalize and analyze deterministic chaos, with links...
Pattern formation is a natural property of nonlinear and non-equilibrium dynamical systems. Geophysi...
This book is conceived as a comprehensive and detailed text-book on non-linear dynamical systems wit...
Book Description: Nonlinear Dynamics of Complex Systems describes chaos, fractal and stochasticities...
Throughout the natural sciences the theory of chaos is gaining prominence as a means of explaining t...
Although its roots can be traced to the 19th century, progress in the study of nonlinear dynamical s...
One of the most unexpected results in science in recent years is that quite ordinary systems obeying...