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Question 1 Consider a two dimensional Harmonic oscillator potential which is between two hard walls. The corresponding potential is: V(x.y.z)=infinity if z<0 or z>a V(x.y.z)=(1/2)k (x^2+y^2) if 0

Question 1 Consider a two dimensional Harmonic oscillator potential which is between two hard walls. The corresponding potential is: V(x.y.z)=infinity if z<0 or z>a V(x.y.z)=(1/2)k (x^2+y^2) if 0

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Question 1 Consider a two dimensional Harmonic oscillator potential which is between two hard walls. The corresponding potential is: V(x.y.z)=infinity if z<0 or z>a V(x.y.z)=(1/2)k (x^2+y^2) if 0 <z < a Find the ground state energy and wave function for a particle with mass m in this potential. Attach File Browse My Computer Browse Content Collection Browse Dropbox
Transcribed Image Text:Question 1 Consider a two dimensional Harmonic oscillator potential which is between two hard walls. The corresponding potential is: V(x.y.z)=infinity if z<0 or z>a V(x.y.z)=(1/2)k (x^2+y^2) if 0 <z < a Find the ground state energy and wave function for a particle with mass m in this potential. Attach File Browse My Computer Browse Content Collection Browse Dropbox
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