White_M
- 9
- 0
Hello,
What does it means when a particle having mass "m" in a one dimensional potential well has the potential given by:
V(x)=
\stackrel{-\alpha δ(x) for |x|<a}{∞ for |x|≥a}
where δ(x) is the delta function and \alpha is a constant.
I understand that the well boundries have infinite potential but what about the well? Does it have -\alpha potential only for x=0? What is the potential for |X|<a and x≠0? And how do I write the boundry conditions here?
10x!
Y.
What does it means when a particle having mass "m" in a one dimensional potential well has the potential given by:
V(x)=
\stackrel{-\alpha δ(x) for |x|<a}{∞ for |x|≥a}
where δ(x) is the delta function and \alpha is a constant.
I understand that the well boundries have infinite potential but what about the well? Does it have -\alpha potential only for x=0? What is the potential for |X|<a and x≠0? And how do I write the boundry conditions here?
10x!
Y.