The energies for the potential of one type of this system are equal to two times the number of loops ofthe wavefunction minus one.
The energies for the potential of one type of this system are equal to two times the number of loops ofthe wavefunction minus one. That wavefunction for one type of this system contains the terms one over thesquare root of two raised to the n times n factorial. The energy levels for that type of this system are relatedto n plus one-half times h-bar omega. The wavefunction for that system contains the Hermite polynomialsand models a simple diatomic molecule. The square root of the spring constant over m is equal to theangular frequency of one type of this system. For 10 points, a displaced mass at the end of a masslessspring is an example of the simple type of what system?
The energies for the potential of one type of this system are equal to two times the number of loops ofthe wavefunction minus one.
harmonic oscillator [or simple harmonic oscillator; or quantum harmonic oscillator]