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For a GaAs crystal, the polar optical phonon scattering mobility µp0 given by (8.69) can be simplified to

For a GaAs crystal, the polar optical phonon scattering mobility µp0 given by (8.69) can be...-1

where  = h –ωl/kB, a0 = h –2/mq2, and Z0 = /T ; ωl is the angular frequency of the longitudinal optical modes, and χ(Z0) is a quantity defined by Howarth and Sondheimer.5 For pure GaAs, the longitudinal optical phonon temperature is equal to 416 K (i.e., the LO phonon energy h –ωl ≈ 36 meV), and µp0 ≈ 10,000 cm2/(V·s) at 300 K.

The ionized impurity scattering mobility µi is given by

For a GaAs crystal, the polar optical phonon scattering mobility µp0 given by (8.69) can be...-2

The piezoelectric scattering mobility is given by

For a GaAs crystal, the polar optical phonon scattering mobility µp0 given by (8.69) can be...-3

Assuming that Matthiessen’s rule prevails, the total electron mobility for this GaAs crystal can be approximated by

For a GaAs crystal, the polar optical phonon scattering mobility µp0 given by (8.69) can be...-4

Using the above expression, plot the electron mobility versus temperature for this GaAs crystal for 100 K I = 1016, 1017, and 1018 cm−3.

For a GaAs crystal, the polar optical phonon scattering mobility µp0 given by (8.69) can be...-5

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