Abstract
The polaron Rashba effect in a parabolic quantum well is studied using LLP variational method. The expression of polaron ground state energy is derived and the relations between the ground state energy with the half well-width and wave vector are discussed, respectively. The results show that the ground state energy is a decreasing function of the half well-width and is an increasing function of the wave vector. Due to the Rashba effect, the ground state energy of zero spin–orbit splits into two branches.
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