Question: Java Programming! Please help me. I am getting no responses for this question. Question Reposted: Java Programming. Just code needed, not answers to question. Please

Java Programming!

Please help me. I am getting no responses for this question.

Question Reposted:

Java Programming! Please help me. I am getting no responses for this

Java Programming. Just code needed, not answers to question. Please give me the code for this program all the way up to the step where it asks repeat this for l = 1, 2, 3" Thank you! Use the second order Verlet method as presented in class to solve for the eigenvalues of the hydrogen atom with potential V(r) = -1/r. Working in atomic units (length in Bohr radus and energy in Hartree, (1/2) Hartree = 13.6 ev) corresponding to setting h2/m 1. To compute the first few eigenvalues of each angular momentum l = l 0, 1, 2, 3, use the following artificial hard wall method. Let's pretend that the nucleus is fixed at the origin and is enclosed by an infinite spherical wall at r = C. That is, the radial wave function must obey the condition u(r = C) = 0. First, pick l = 0 and construct a do-loop to systematical increases the energy e from -1 to 0 (spanning the entire spectrum of the hydrogen atom) in steps of 0.001. At each value of e, starting at the origin, set u(0) = u_0 = 0.0, dr = 0.01, u1 (dr) = 0.01, u_u = (n * dr), and integrate the radial wave function out to r = 25 (use double precision). Whenever the wave function crosses zero, (that is, whenever u_n * u_n-1

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