10.16. The potential energy in a particular anisotropic harmonic oscillator with cylindrical symmetry is given by V = {

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10.16. The potential energy in a particular anisotropic harmonic oscillator with cylindrical symmetry is given by V = {

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10 16 The Potential Energy In A Particular Anisotropic Harmonic Oscillator With Cylindrical Symmetry Is Given By V 1
10 16 The Potential Energy In A Particular Anisotropic Harmonic Oscillator With Cylindrical Symmetry Is Given By V 1 (25.75 KiB) Viewed 70 times
10.16. The potential energy in a particular anisotropic harmonic oscillator with cylindrical symmetry is given by V = { ulam (x2 + y2 + wže?] with w, < w; <2w1. (a) Determine the energy eigenvalues and the degeneracies of the three lowest energy levels by using Cartesian coordinates. (b) Solve the energy eigenvalue equation in cylindrical coordinates and check your results in comparison with those of (a).
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