**Examples of differential equations, with rules for their solution**

by George A. Osborne

**Publisher**: Boston, Ginn & Company 1899**ISBN/ASIN**: 5518668287**Number of pages**: 76

**Description**:

This work has been prepared to meet a want felt by the author in a practical course on the subject, arranged for advanced students in Physics. It is intended to be used in connection with lectures on the theory of Differential Equations and the derivation of the methods of solution. Many of the examples have been collected from standard treatises, but a considerable number have been prepared by the author to illustrate special difficulties, or to provide exercises corresponding more nearly with the abilities of average students.

Download or read it online for free here:

**Download link**

(multiple formats)

## Similar books

**A Friendly Introduction to Differential Equations**

by

**Mohammed K A Kaabar**

The book covers: The Laplace Transform, Systems of Homogeneous Linear Differential Equations, First and Higher Orders Differential Equations, Extended Methods of First and Higher Orders Differential Equations, Applications of Differential Equations.

(

**11918**views)

**Integration and Differential Equations**

by

**R.S. Johnson**-

**BookBoon**

Part I introduces the standard techniques of elementary integration and, in some cases, takes the ideas a little further. In Part II, ordinary differential equation are explored, and the solution methods for some standard types are explained.

(

**11748**views)

**Second-order Ordinary Differential Equations**

by

**R.S. Johnson**-

**Bookboon**

This text provides an introduction to all the relevant material normally encountered at university level: series solution, special functions, Sturm-Liouville theory and the definition, properties and use of various integral transforms.

(

**10114**views)

**Linearization via the Lie Derivative**

by

**Carmen Chicone, Richard Swanson**-

**American Mathematical Society**

The proof of the Grobman-Hartman linearization theorem for a flow at a hyperbolic rest point proceeds by establishing the analogous result for hyperbolic fixed points of local diffeomorphisms. We present a proof that avoids the discrete case.

(

**9598**views)