Introduction To Quantum Mechanics
Introduction To Quantum Mechanics
3rd Edition
ISBN: 9781107189638
Author: Griffiths, David J., Schroeter, Darrell F.
Publisher: Cambridge University Press
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Chapter 4, Problem 4.59P
To determine

The expectation value of the product of the given components of the spin angular momentum of the two particles.

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By using the joint eigenstates of eigenstates {|s, m¿}} of Ŝ² and Ŝ, as basis, Find the matrix representation and Dirac form of Ŝx, Ŝy, Ŝz, Ŝ+, §ž and (a) 3 S, for a particle of spin s = 2°
Consider a composite state of spin j1 = s = 1/2 and angular momentum j2 = l = 2 of an electron. Find all the eigenstates of |j1, j2; j,m〉 as the linear combination of product states of spin and angular momentum. Give the values of Clebsch-Gordon coefficients you get from here.
Consider a particle of spin s = 3/2. (a) Find the matrices representing the operators S^ x , S^ y ,S^ z , ^ Sx 2 and ^ S y 2 within the basis of ^ S 2 and S^ z (b) Find the energy levels of this particle when its Hamiltonian is given by ^H= ϵ 0 h 2 ( Sx 2−S y 2 )− ϵ 0 h ( S^ Z ) where ϵ 0 is a constant having the dimensions of energy. Are these levels degenerate? (c) If the system was initially in an eigenstate Ψ0=( 1 0 0 0) , find the state of the system at time
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