Recent content by maethros
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Normalizing the wave function of a free particle
I only want to know how I can normalize it using the Dirac delta function. That is all. I never said that i want to calculate the reflection or transmission coefficient.- maethros
- Post #8
- Forum: Advanced Physics Homework Help
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Normalizing the wave function of a free particle
Thx, but I know how normalization normally works :rolleyes: But not in this case: Free Particle and I HAVE TO use the DELTA FUNCTION.- maethros
- Post #5
- Forum: Advanced Physics Homework Help
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Normalizing the wave function of a free particle
How can i use the 2nd one this in this case? I have the wave function: psi(x) = A*e^ikx + B*e^-ikx with k = sqrt(2mE/h^2). I think I can take A = 1, but then i don't know how to continue.- maethros
- Post #3
- Forum: Advanced Physics Homework Help
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Schrödinger eq. with 3D spherical potential
Hello! I'm trying to solve some old exam exercises to prepare for my qm exam next week. Now I got a question I don't have any idea how to solve it. I hope somebody can help me: "The radial Schrödinger equation in the case of a 3D spherical symmetric potential V(r) can be written in the...- maethros
- Thread
- 3d Potential Schrödinger Spherical
- Replies: 2
- Forum: Advanced Physics Homework Help
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Normalizing the wave function of a free particle
Hello! Can somebody tell me, how it is possible to normalize the wave function of a free particle using the Dirac delta function? Thanks!- maethros
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- Free particle Function Particle Wave Wave function
- Replies: 8
- Forum: Advanced Physics Homework Help
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Graduate Proving Symmetry of Solutions in 1D Potential
I have another question to the same problem: In which situation can the eigenstates be degenerated?- maethros
- Post #4
- Forum: Quantum Physics
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Graduate Proving Symmetry of Solutions in 1D Potential
Great! Thanks for this answer!- maethros
- Post #3
- Forum: Quantum Physics
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Graduate Proving Symmetry of Solutions in 1D Potential
Hi! I read that in an 1D potential, the solution for the Schrödinger equation is always either symmetric or antisymmetric if the potential is a symmetric function: V(x) = V(-x). How can I proof this? Thanks, for ur answers!- maethros
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- 1d Potential Symmetry
- Replies: 7
- Forum: Quantum Physics