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Fermi level in extrinsic semiconductor
Fermi level in extrinsic semiconductor
In extrinsic semiconductor, the number of electrons in the conduction band
and the number of holes in the valence band are not equal. Hence, the
probability of occupation of energy levels in conduction band and valence
band are not equal. Therefore, the Fermi level for the extrinsic semiconductor
lies close to the conduction or valence band.
Fermi level in n-type semiconductor
In n-type semiconductor pentavalent impurity is added. Each
pentavalent impurity donates a free electron. The addition of
pentavalent impurity creates large number of free electrons in
the conduction band.
• At room temperature, the number of electrons in the conduction
band is greater than the number of holes in the valence band. Hence,
the probability of occupation of energy levels by the electrons in the
conduction band is greater than the probability of occupation of
energy levels by the holes in the valence band. This probability of
occupation of energy levels is represented in terms of Fermi level.
Therefore, the Fermi level in the n-type semiconductor lies close to
the conduction band.
The Fermi level for n-type semiconductor is given as
Where EF is the fermi level.
EC is the conduction band.
KB is the Boltzmann constant.
T is the absolute temperature.
NC is the effective density of states in the conduction band.
ND is the concentration of donar atoms.
Fermi level in p-type semiconductor
In p-type semiconductor trivalent impurity is added. Each
trivalent impurity creates a hole in the valence band and ready
to accept an electron. The addition of trivalent impurity creates
large number of holes in the valence band.
• At room temperature, the number of holes in the valence band is
greater than the number of electrons in the conduction band. Hence,
the probability of occupation of energy levels by the holes in the
valence band is greater than the probability of occupation of energy
levels by the electrons in the conduction band. This probability of
occupation of energy levels is represented in terms of Fermi level.
Therefore, the Fermi level in the p-type semiconductor lies close to
the valence band.
The Fermi level for p-type semiconductor is given as
Where NV is the effective density of states in the valence
band.
NA is the concentration of acceptor atoms

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Fermi level in extrinsic semiconductor

  • 1. Fermi level in extrinsic semiconductor Fermi level in extrinsic semiconductor In extrinsic semiconductor, the number of electrons in the conduction band and the number of holes in the valence band are not equal. Hence, the probability of occupation of energy levels in conduction band and valence band are not equal. Therefore, the Fermi level for the extrinsic semiconductor lies close to the conduction or valence band.
  • 2. Fermi level in n-type semiconductor In n-type semiconductor pentavalent impurity is added. Each pentavalent impurity donates a free electron. The addition of pentavalent impurity creates large number of free electrons in the conduction band.
  • 3. • At room temperature, the number of electrons in the conduction band is greater than the number of holes in the valence band. Hence, the probability of occupation of energy levels by the electrons in the conduction band is greater than the probability of occupation of energy levels by the holes in the valence band. This probability of occupation of energy levels is represented in terms of Fermi level. Therefore, the Fermi level in the n-type semiconductor lies close to the conduction band.
  • 4. The Fermi level for n-type semiconductor is given as Where EF is the fermi level. EC is the conduction band. KB is the Boltzmann constant. T is the absolute temperature. NC is the effective density of states in the conduction band. ND is the concentration of donar atoms.
  • 5. Fermi level in p-type semiconductor In p-type semiconductor trivalent impurity is added. Each trivalent impurity creates a hole in the valence band and ready to accept an electron. The addition of trivalent impurity creates large number of holes in the valence band.
  • 6. • At room temperature, the number of holes in the valence band is greater than the number of electrons in the conduction band. Hence, the probability of occupation of energy levels by the holes in the valence band is greater than the probability of occupation of energy levels by the electrons in the conduction band. This probability of occupation of energy levels is represented in terms of Fermi level. Therefore, the Fermi level in the p-type semiconductor lies close to the valence band.
  • 7. The Fermi level for p-type semiconductor is given as Where NV is the effective density of states in the valence band. NA is the concentration of acceptor atoms