**Ordinary Differential Equations**

by Stephen Wiggins

**Publisher**: University of Bristol 2017**Number of pages**: 146

**Description**:

This book consists of ten weeks of material given as a course on ordinary differential equations (ODEs) for second year mathematics majors at the University of Bristol. Rather than seeking to find specific solutions of ODEs, we seek to understand how all possible solutions are related in their behavior in the geometrical setting of phase space. In other words, this course has been designed to be a beginning course in ODEs from the dynamical systems point of view.

Download or read it online for free here:

**Download link**

(1.2MB, PDF)

## Similar books

**Ordinary Differential Equations: A Systems Approach**

by

**Bruce P. Conrad**

This is a revision of a text that was on the market for a while. It focuses on systems of differential equations. Some popular topics, which were present in the original text, have been left out to concentrate on the initial value problem.

(

**10945**views)

**Nonlinear Analysis and Differential Equations**

by

**Klaus Schmitt, Russell C. Thompson**-

**University of Utah**

The intent of this set of notes is to present several of the important existence theorems for solutions of various types of problems associated with differential equations and provide qualitative and quantitative descriptions of solutions.

(

**13428**views)

**A First Course in Ordinary Differential Equations**

by

**Norbert Euler**-

**Bookboon**

The book consists of lecture notes intended for engineering and science students who are reading a first course in ordinary differential equations and who have already read a course on linear algebra, general vector spaces and integral calculus.

(

**7381**views)

**Differential Equations and Linear Algebra**

by

**Simon J.A. Malham**-

**Heriot-Watt University**

From the table of contents: Linear second order ODEs; Homogeneous linear ODEs; Non-homogeneous linear ODEs; Laplace transforms; Linear algebraic equations; Matrix Equations; Linear algebraic eigenvalue problems; Systems of differential equations.

(

**11343**views)