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Graduate Expectation values for expanded wave functions
Im not sure what your point is (maybe I am just very bone-headed). I know how to expand the product of 2 sums. Thats not the problem. The problem is inserting 2 different expressions for the same wave function. Like putting it your way: \Phi = \psi1 + \psi2 + \psi3...\psin When calculating...- betba
- Post #5
- Forum: Quantum Physics
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Graduate Expectation values for expanded wave functions
But why use 2 different sums for the same wave function? \Phi is equal to Ʃncnψn, not Ʃmcmψm. Or cleary it is, but then n = m?? Then why not just only use n in the first place?- betba
- Post #3
- Forum: Quantum Physics
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Graduate Expectation values for expanded wave functions
So I'm a little confused on the notation when working with wave functions constructed as a linear combination of an orthornormal basis set. Like on the form: \Phi=Ʃn cnψn If I want to find the expectation value represented by the operator O for the state described by \Phi, I would...- betba
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- Expectation Expectation values Functions Wave Wave functions
- Replies: 6
- Forum: Quantum Physics