3.] Angular Momenta A Dirac particle's equation of motion is given by (Pxox+pyoy) = EY, x=id = id Øy where p, and p, are the momentum operators, and ox and oy are the Pauli spin matrices along the x and y direction and is a two component wavefunction. By converting the problem to radial coordinates, find the wavefunctions and energies of the particles with angular moment 1=0,1 and 2.
3.] Angular Momenta A Dirac particle's equation of motion is given by (Pxox+pyoy) = EY, x=id = id Øy where p, and p, are the momentum operators, and ox and oy are the Pauli spin matrices along the x and y direction and is a two component wavefunction. By converting the problem to radial coordinates, find the wavefunctions and energies of the particles with angular moment 1=0,1 and 2.
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![3.] Angular Momenta
A Dirac particle's equation of motion is given by
(Pxox+pyoy) = EY,
x=y=
where p, and p, are the momentum operators, and ox and oy are the Pauli spin matrices along
the x and y direction and Y is a two component wavefunction. By converting the problem to
radial coordinates, find the wavefunctions and energies of the particles with angular moment
1=0,1 and 2.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F5aa0c8c0-d76a-4b04-8cd2-f507c5a8b407%2F356fa04f-28ea-474d-8d12-cfd6706c5067%2Fotbvgti_processed.jpeg&w=3840&q=75)
Transcribed Image Text:3.] Angular Momenta
A Dirac particle's equation of motion is given by
(Pxox+pyoy) = EY,
x=y=
where p, and p, are the momentum operators, and ox and oy are the Pauli spin matrices along
the x and y direction and Y is a two component wavefunction. By converting the problem to
radial coordinates, find the wavefunctions and energies of the particles with angular moment
1=0,1 and 2.
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