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Quantum confinement becomes important at small dimensions. In one dimension, quantum confinement ...

Quantum confinement becomes important at small dimensions. In one dimension, quantum confinement becomes important at Δx = (h^2/m*kBT)1/2 where m* is either the mass of the electron or mass of the hole.

(a) Calculate the dimension at which quantum confinement becomes significant for n-type and p-type gallium arsenide at 300 K.

(b) How many layers are needed for quantum confinement of electrons or holes?

Information you might want to use: Gallium arsenide has an electron effective mass of 0.067 me and a hole effective mass of 0.082 me. The crystal structure of gallium arsenide consists of layers of GaAs each 0.327 nm in thickness.

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Fr Ntype Semicanductor rmas af electun or ho le 6. 626X1032 3 6.626 X 1834)- CDOP 37.67 mm --Now-for-Ga As一.crystst Thicknesser needed far quantuso Canfinement Parelectors 6.22 7 127,46 127 Laper needed 4s holes fr quaのわmcn4のement is Iz

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