# Category:Definitions/Ordinary Differential Equations

Jump to navigation
Jump to search

This category contains definitions related to Ordinary Differential Equations.

Related results can be found in Category:Ordinary Differential Equations.

An **ordinary differential equation** (abbreviated **O.D.E.** or **ODE**) is a **differential equation** which has exactly one independent variable.

All the derivatives occurring in it are therefore ordinary.

The general **ODE** of order $n$ is:

- $\map f {x, y, \dfrac {\d x} {\d y}, \dfrac {\d^2 x} {\d y^2}, \ldots, \dfrac {\d^n x} {\d y^n} } = 0$

or, using the prime notation:

- $\map f {x, y, y', y'', \ldots, y^{\paren n} } = 0$

## Subcategories

This category has the following 5 subcategories, out of 5 total.

### F

### L

### Q

### S

## Pages in category "Definitions/Ordinary Differential Equations"

The following 16 pages are in this category, out of 16 total.