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biryani
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Question about tunneling diagram in adiabatic quantum computation
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Continuous vs discrete set of eigenvectors for a single particle Hamiltonian
I agree that this happens in the $1/r^2$ case. But is there any general principle that governs whether the spectrum is discrete or continuous? Perhaps some result from functional analysis ?
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Continuous vs discrete set of eigenvectors for a single particle Hamiltonian
Doesn't the Harmonic oscillator have positive energy and still a discrete spectrum?
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