thanks but isn't this just the general way of variation?
\delta S = \int dt (f(q+\delta q) - f(q))= \int dt \frac{\partial f}{\partial q} \delta q = \int dt \delta q
and there still the same problem remains that I can't find any function that makes \delta S = 0 for every \delta q because...
Homework Statement
"Vary the following actions and write down the Euler-Lagrange equations of motion."
Homework Equations
S =\int dt q
The Attempt at a Solution
Someone said there is a weird trick required to solve this but he couldn't remember. If you just vary normally you get \delta...
Thanks I will look into it. I guess I have to calculate Δx and Δp since I need a correlation how the width in momentum space affects the width in real space and vice versa.
Hello, I have a slight problem with Quantumtheory here.
Homework Statement
I have solved the schrödinger equation in the momentum space for a delta potential and also transferred it into real space. So now I have to find the correlation between the width of the wavefunction in both spaces...