- #1
Drokz
- 3
- 0
When trying to solve a problem I arrive at the following equation of motion / Hill equation:
[tex]\frac{d^{2}y}{dx^2} + \frac{4 k_0}{m w^2} cos(2x)y = 0[/tex]
There exists a value x_0 such that for all x>x_0 the motion is stable.
I actually don't know what is meant by this 'stability'. Can someone help, please?
Thanks, Drokz
[tex]\frac{d^{2}y}{dx^2} + \frac{4 k_0}{m w^2} cos(2x)y = 0[/tex]
There exists a value x_0 such that for all x>x_0 the motion is stable.
I actually don't know what is meant by this 'stability'. Can someone help, please?
Thanks, Drokz