**Invitation to Dynamical Systems**

by Edward R. Scheinerman

**Publisher**: Prentice Hall College Div 2000**ISBN/ASIN**: 0131850008**ISBN-13**: 9780131850002**Number of pages**: 384

**Description**:

With this unique book, Scheinerman invites readers from a wide range of backgrounds with limited technical prerequisites to explore the beauty and excitement of dynamical systems in particular, and of mathematics in general. The book is designed for readers who want to continue exploring mathematics beyond linear algebra, but are not ready for highly abstract material. Rather than taking a standard mathematical theorem-proof-corollary-remark approach to dynamical systems, it stresses the intuition, ideology, and appreciation that is open to everyone.

Download or read it online for free here:

**Download link**

(3.3MB, PDF)

## Similar books

**Dynamical Systems and Chaos**

by

**Evans M. Harrell II**

Class notes for an introductory course on dynamical systems and chaos for mathematicians, physicists, and engineers. The text concentrates on models rather than proofs in order to bring out the concepts of dynamics and chaos.

(

**9871**views)

**A Short Introduction to Classical and Quantum Integrable Systems**

by

**O. Babelon**

An introduction to integrable systems. From the table of contents: Integrable dynamical systems; Solution by analytical methods; Infinite dimensional systems; The Jaynes-Cummings-Gaudin model; The Heisenberg spin chain; Nested Bethe Ansatz.

(

**6914**views)

**Definitions, Solved and Unsolved Problems, Conjectures, and Theorems in Number Theory and Geometry**

by

**Florentin Smarandache**-

**Amer Research Pr**

A collection of definitions, questions, and theorems such as Smarandache type conjectures, problems, numerical bases, T-numbers, progressions, series, functions, Non-Euclidean geometries, paradoxes, linguistic tautologies, and more.

(

**12099**views)

**Ordinary Differential Equations and Dynamical Systems**

by

**Gerald Teschl**-

**Universitaet Wien**

This book provides an introduction to ordinary differential equations and dynamical systems. We start with some simple examples of explicitly solvable equations. Then we prove the fundamental results concerning the initial value problem.

(

**10688**views)