- #1
MHD93
- 93
- 0
In the infinite square well, the stationary states solutions form a complete set, and therefore I can write a function such as ( f(x) = -x^2 + x ) as an infinite sum of them,
But this function is, clearly, not a solution of S.E., although it's written as a sum of solutions.
Why is it not a solution? is it because the sum is infinite or what?
But this function is, clearly, not a solution of S.E., although it's written as a sum of solutions.
Why is it not a solution? is it because the sum is infinite or what?