|
Showing 1 - 8 of
8 matches in All Departments
The book focuses on fractal control and applications in various
fields. Fractal phenomena occur in nonlinear models, and since the
behaviors depicted by fractals need to be controlled in practical
applications, an understanding of fractal control is necessary.
This book introduces readers to Julia set fractals and Mandelbrot
set fractals in a range of models, such as physical systems,
biological systems and SIRS models, and discusses controllers
designed to control these fractals. Further, it demonstrates how
the fractal dimension can be calculated in order to describe the
complexity of various systems.Offering a comprehensive and
systematic overview of the practical issues in fractal control,
this book is a valuable resource for readers interested in
practical solutions in fractal control. It will also appeal to
researchers, engineers, and graduate students in fields of fractal
control and applications, as well as chaos control and
applications.
This book focuses on universal nonlinear dynamics model of
mesoscale eddies. The results of this book are not only the
direct-type applications of pure mathematical limit cycle theory
and fractal theory in practice but also the classic combination of
nonlinear dynamic systems in mathematics and the physical
oceanography. The universal model and experimental verification not
only verify the relevant results that are obtained by Euler's form
but also, more importantly, are consistent with observational
numerical statistics. Due to the universality of the model, the
consequences of the system are richer and more complete. The
comprehensive and systematic mathematical modeling of mesoscale
eddies is one of the major features of the book, which is
particularly suited for readers who are interested to learn fractal
analysis and prediction in physical oceanography. The book benefits
researchers, engineers, and graduate students in the fields of
mesoscale eddies, fractal, chaos, and other applications, etc.
The book focuses on fractal control and applications in various
fields. Fractal phenomena occur in nonlinear models, and since the
behaviors depicted by fractals need to be controlled in practical
applications, an understanding of fractal control is necessary.
This book introduces readers to Julia set fractals and Mandelbrot
set fractals in a range of models, such as physical systems,
biological systems and SIRS models, and discusses controllers
designed to control these fractals. Further, it demonstrates how
the fractal dimension can be calculated in order to describe the
complexity of various systems.Offering a comprehensive and
systematic overview of the practical issues in fractal control,
this book is a valuable resource for readers interested in
practical solutions in fractal control. It will also appeal to
researchers, engineers, and graduate students in fields of fractal
control and applications, as well as chaos control and
applications.
This book focuses on the control of fractal behaviors in nonlinear
dynamics systems, addressing both the principles and purposes of
control. For fractals in different systems, it presents revealing
studies on the theory and applications of control, reflecting a
spectrum of different control methods used with engineering
technology. As such, it will benefit researchers, engineers, and
graduate students in fields of fractals, chaos, engineering, etc.
This book focuses on the control of fractal behaviors in nonlinear
dynamics systems, addressing both the principles and purposes of
control. For fractals in different systems, it presents revealing
studies on the theory and applications of control, reflecting a
spectrum of different control methods used with engineering
technology. As such, it will benefit researchers, engineers, and
graduate students in fields of fractals, chaos, engineering, etc.
This book focuses on universal nonlinear dynamics model of
mesoscale eddies. The results of this book are not only the
direct-type applications of pure mathematical limit cycle theory
and fractal theory in practice but also the classic combination of
nonlinear dynamic systems in mathematics and the physical
oceanography. The universal model and experimental verification not
only verify the relevant results that are obtained by Euler's form
but also, more importantly, are consistent with observational
numerical statistics. Due to the universality of the model, the
consequences of the system are richer and more complete. The
comprehensive and systematic mathematical modeling of mesoscale
eddies is one of the major features of the book, which is
particularly suited for readers who are interested to learn fractal
analysis and prediction in physical oceanography. The book benefits
researchers, engineers, and graduate students in the fields of
mesoscale eddies, fractal, chaos, and other applications, etc.
This book addresses a special topic in the field of nonlinear
dynamical systems, develops a new research direction of
surface chaos and surface bifurcation. It provides a clear
watershed for original nonlinear chaos and bifurcation research.
The novel content of this book makes nonlinear system research more
systematical and personalized. This book introduces the chaos and
bifurcation behavior of surface dynamics in the sense of Li Yorke,
the basic properties, Lyapunov exponent and Feigenbaum constant of
nonlinear behavior of surface, and obtained the wave behavior of
chaotic process in surface motion, the control of surface chaos and
bifurcation, and the wide application of surface chaos in
engineering technology. Through this book, readers can obtain more
abundant and novel contents about surface chaos and surface
bifurcation than the existing mixed fitting bifurcation of plane
curve and space curve, which can also expand the realm and vision
of research.
This book addresses a special topic in the field of nonlinear
dynamical systems, develops a new research direction of surface
chaos and surface bifurcation. It provides a clear watershed for
original nonlinear chaos and bifurcation research. The novel
content of this book makes nonlinear system research more
systematical and personalized. This book introduces the chaos and
bifurcation behavior of surface dynamics in the sense of Li Yorke,
the basic properties, Lyapunov exponent and Feigenbaum constant of
nonlinear behavior of surface, and obtained the wave behavior of
chaotic process in surface motion, the control of surface chaos and
bifurcation, and the wide application of surface chaos in
engineering technology. Through this book, readers can obtain more
abundant and novel contents about surface chaos and surface
bifurcation than the existing mixed fitting bifurcation of plane
curve and space curve, which can also expand the realm and vision
of research.
|
|