Boundary Value Problems/Solving inhomogeneous linear ODEs

Return Boundary Value Problems

$\displaystyle y''+p(t)y'+q(t)y=f(t)$ is a second order linear inhomogeneous differential equation. $f(t)\neq 0$ for the complete interval $t\in [c,d]$. An example: $\displaystyle 2y''+3y'+y=sin(2t)$ .

General information on Ordinary Differential Equations may be found at [Ordinary Differential Equations http://en.wikipedia.org/wiki/Ordinary_differential_equation]. We are interested in a specific type: One where the coefficients are constants. $\displaystyle ay''+by'+cy=f(t)$.