**A Friendly Introduction to Differential Equations**

by Mohammed K A Kaabar

2015**ISBN/ASIN**: 1506004539**Number of pages**: 164

**Description**:

In this book, there are five chapters: The Laplace Transform, Systems of Homogeneous Linear Differential Equations (HLDE), Methods of First and Higher Orders Differential Equations, Extended Methods of First and Higher Orders Differential Equations, and Applications of Differential Equations. In addition, there are exercises at the end of each chapter above to let students practice additional sets of problems other than examples.

Download or read it online for free here:

**Download link**

(multiple formats)

## Similar books

**The Contraction Mapping Principle and Some Applications**

by

**Robert M. Brooks, Klaus Schmitt**-

**American Mathematical Society**

These notes contain various versions of the contraction mapping principle. Several applications to existence theorems in differential and integral equations and variational inequalities are given. Also discussed are Hilbert's projective metric.

(

**4556**views)

**Lectures on Differential Equations**

by

**Craig A. Tracy**-

**University of California**

From the table of contents: Pendulum and MatLab; First Order Equations; Second Order Linear Equations; Difference Equations; Matrix Differential Equations; Weighted String; Quantum Harmonic Oscillator; Laplace Transform, etc.

(

**5631**views)

**Ordinary Differential Equations**

by

**Wong Yan Loi**-

**National University of Singapore**

From the table of contents: First Order Differential Equations; Linear Differential Equations; Second Order Linear Differential Equations; Linear Differential Systems; Power Series Solutions; Fundamental Theory of Ordinary Differential Equations.

(

**4994**views)

**Periodic Solutions for Evolution Equations**

by

**Mihai Bostan**-

**American Mathematical Society**

We study the existence and uniqueness of periodic solutions for evolution equations. We analyze the one-dimensional case, then for arbitrary dimensions. We consider linear symmetric operators. We prove the same results for non-linear operators.

(

**3995**views)