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1.Classical Mechanics and Dynamical Systems (Lecture Notes in Pure & Applied Mathematics) by: Robert L. Devaney
September 01, 1981


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Books : Classical Mechanics and Dynamical Systems (Lecture Notes in Pure & Applied Mathematics)
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2.An Introduction to Chaotic Dynamical Systems (Studies in Nonlinearity) by: Robert L. Devaney
June 29, 1989
Average Rating:  out of 5 stars

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Books : An Introduction to Chaotic Dynamical Systems (Studies in Nonlinearity)
This book is a mathematical introduction to the theory of discrete time dynamical systems also known as Map. These systems are based on the successive iteration of the same non-linear function on some values.

The book is divided into three parts. In the first part the one-dimensional maps are considered, giving an overall description of the different behavior of this kind of system, the logistic or quadratic map is the leading example. The theorem of Sarkovskii is explained and general information on bifurcation theory is given. In this part the important connection with symbolic dynamics is also addressed.

The second part is concerned on high order dynamical systems, and the last part is concerned on complex dynamical ... Read More:

3.Differential Equations (Miscellaneous/Catalogs) by: Paul Blanchard, Robert L. Devaney, Glen Hall
March 08, 1998
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Books : Differential Equations (Miscellaneous/Catalogs)
A very complete and comprehensive coverage of differential equations with their practical applications.

For me the thing that sets this book apart from the myriad of text books on the subject, is the fact that it breaks away from the usual student handbook style of writing. There are no quick reference boxed formulae to remember. I no longer feel like a schoolboy when reading the book, but rather that I am genuinely studying for a higher degree. The book outlines all the related topics starting with the fundamentals and working upwards-thus developing a very thorough comprehension of the subject. The theories are further supported by references to prominent mathematicians, engineers and scientists with their contributions and how ... Read More:

4.A First Course in Chaotic Dynamical Systems: Theory and Experiment (Studies in Nonlinearity) by: Robert L. Devaney
September 30, 1992
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Books : A First Course in Chaotic Dynamical Systems: Theory and Experiment (Studies in Nonlinearity)
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I went from knowing absolutlely nothing about dynamical systems to being able to look at a point on the Mandelbrot Set and visualize what the corresponding Julia Set looks like. Ever wonder why weather cannot be predicted accurately?? Read this book...

5.Differential Equations by: Paul Blanchard, Robert L. Devaney, Glen R. Hall
February 17, 2002
Average Rating:  out of 5 stars

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Books : Differential Equations
A very complete and comprehensive coverage of differential equations with their practical applications.

For me the thing that sets this book apart from the myriad of text books on the subject, is the fact that it breaks away from the usual student handbook style of writing. There are no quick reference boxed formulae to remember. I no longer feel like a schoolboy when reading the book, but rather that I am genuinely studying for a higher degree. The book outlines all the related topics starting with the fundamentals and working upwards-thus developing a very thorough comprehension of the subject. The theories are further supported by references to prominent mathematicians, engineers and scientists with their contributions and how ... Read More:

6.An Introduction to Chaotic Dynamical Systems (Studiea in Nonlinearity) by: Robert L. Devaney
March 18, 2003
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Books : An Introduction to Chaotic Dynamical Systems (Studiea in Nonlinearity)
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This book is a mathematical introduction to the theory of discrete time dynamical systems also known as Map. These systems are based on the successive iteration of the same non-linear function on some values.

The book is divided into three parts. In the first part the one-dimensional maps are considered, giving an overall description of the different behavior of this kind of system, the logistic or quadratic map is the leading example. The theorem of Sarkovskii is explained and general information on bifurcation theory is given. In this part the important connection with symbolic dynamics is also addressed.

The second part is concerned on high order dynamical systems, and the last part is concerned on complex dynamical ... Read More:

7.Complex Dynamics: Twenty-Five Years After the Appearance of the Mandelbrot Set (Contemporary Mathematics) from: OUP Oxford
April 27, 2006
Average Rating:  out of 5 stars

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Books : Complex Dynamics: Twenty-Five Years After the Appearance of the Mandelbrot Set (Contemporary Mathematics)
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Prices subject to change.

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This book is a mathematical introduction to the theory of discrete time dynamical systems also known as Map. These systems are based on the successive iteration of the same non-linear function on some values.

The book is divided into three parts. In the first part the one-dimensional maps are considered, giving an overall description of the different behavior of this kind of system, the logistic or quadratic map is the leading example. The theorem of Sarkovskii is explained and general information on bifurcation theory is given. In this part the important connection with symbolic dynamics is also addressed.

The second part is concerned on high order dynamical systems, and the last part is concerned on complex dynamical ... Read More:

8.The Mandelbrot and Julia Sets: A Toolkit of Dynamics Activities by: Robert L. Devaney
2002-10
Average Rating:  out of 5 stars

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Books : The Mandelbrot and Julia Sets: A Toolkit of Dynamics Activities
This book is a mathematical introduction to the theory of discrete time dynamical systems also known as Map. These systems are based on the successive iteration of the same non-linear function on some values.

The book is divided into three parts. In the first part the one-dimensional maps are considered, giving an overall description of the different behavior of this kind of system, the logistic or quadratic map is the leading example. The theorem of Sarkovskii is explained and general information on bifurcation theory is given. In this part the important connection with symbolic dynamics is also addressed.

The second part is concerned on high order dynamical systems, and the last part is concerned on complex dynamical ... Read More:

9.Ecuaciones Diferenciales by: Paul Blanchard, Glen R. Hall, Robert L. Devaney
2000-06
Average Rating:  out of 5 stars

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Books : Ecuaciones Diferenciales
This book is a mathematical introduction to the theory of discrete time dynamical systems also known as Map. These systems are based on the successive iteration of the same non-linear function on some values.

The book is divided into three parts. In the first part the one-dimensional maps are considered, giving an overall description of the different behavior of this kind of system, the logistic or quadratic map is the leading example. The theorem of Sarkovskii is explained and general information on bifurcation theory is given. In this part the important connection with symbolic dynamics is also addressed.

The second part is concerned on high order dynamical systems, and the last part is concerned on complex dynamical ... Read More:

10.Complex Dynamical Systems: The Mathematics Behind the Mandelbrot and Julia Sets (Proceedings of Symposia in Applied Mathematics) from: American Mathematical Society
March 23, 1995
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Books : Complex Dynamical Systems: The Mathematics Behind the Mandelbrot and Julia Sets (Proceedings of Symposia in Applied Mathematics)
Off The Bookshelf's Price: £23.00
Prices subject to change.

Used Price: £15.00

This book is a mathematical introduction to the theory of discrete time dynamical systems also known as Map. These systems are based on the successive iteration of the same non-linear function on some values.

The book is divided into three parts. In the first part the one-dimensional maps are considered, giving an overall description of the different behavior of this kind of system, the logistic or quadratic map is the leading example. The theorem of Sarkovskii is explained and general information on bifurcation theory is given. In this part the important connection with symbolic dynamics is also addressed.

The second part is concerned on high order dynamical systems, and the last part is concerned on complex dynamical ... Read More:

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