Energy band gap for conductors is 0eV (Ideally). Energy band gap for Semiconductors is in the order of few millieV to few eV (say 1.2eV). Energy band gap for Insulators is in the order of few eV (say 5eV).
Relationship between Energy band gap and Temperature,![](data:image/png;base64,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)
Ge: ![](data:image/png;base64,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)
![](data:image/png;base64,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)
Si:![](data:image/png;base64,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)
![](data:image/png;base64,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)
N-type Semiconductor: A small amount of pentavalent impurities such as Arsenic, Antimony or Phosphorous is added to the pure semiconductor (Si or Ge).
P-type Semiconductor: A small amount of trivalent impurities such as Aluminum or Boron is added to the pure semiconductor (Si or Ge).
Conductivity of Semiconductor:
For Intrinsic Semiconductor,
==>![](data:image/png;base64,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)
For N-type Semiconductor,
, ==>
For P-type Semiconductor,
, ==>
Fermi Function:![](data:image/png;base64,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)
Concentration of Electrons in Conduction Band![](data:image/png;base64,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)
Concentration of Holes in Valance Band![](data:image/png;base64,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)
Fermi Level in Intrinsic Semiconductor![](data:image/png;base64,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)
If Effective mass of electron and Effective mass of hole are the same (
) then,
Fermi Level in N-type Semiconductor![](data:image/png;base64,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)
Fermi Level in P-type Semiconductor![](data:image/png;base64,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)
Movement of
with temperature: As temperature of P-type and N-type Semiconductor increases,
progressively moves towards the middle of forbidden energy gap.
At high temperatures all semiconductors behave like intrinsic semiconductors.
Mass-Action law: ![](data:image/png;base64,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)
Charge density in N-type Semiconductor:
and ![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAFAAAAAWCAIAAADYcoyLAAAGfUlEQVR4nGP5//8/w0gCLAPtAHqDgffwp/0F6Wv5dYRenb2vUTcjz4CbkabWDbyHWaV9a9qdtHk/bvY1bDmWtMaVl6bWDbyHOdWctUH0vz//OEW4mWlt3cB7GAL+Pt2+mjWt3oQLIfTraqOe7amOO1sChKiYygeFh/9/uTCr5078zBp1NoTgn6d7Nz7TyjcXgPv2193lTQ0TJiw59ZU3ZOvDVV6CjH9e7Opvnjht/jnF8ISYoppEXcIFwMB7+N+H07P6julU19iKIKfnf6+PrLmjFGIrygQXYlOOrCm6sPnU3+e3tkze89ojVIxFwq2k6fPBU4ZtM1r02ImybsA9/P1MfUTlOmbxVdMZGDh0Kzcuj5cHuen/h9Mrr0j4TpVGceD/L7cvc0XUFWzwr5u89XlQojQzw8/HZ15KWcgS51sG7B7+cW1iuEvBJulJ+wvv1BZPPfJZObRv06I0dQ6KfPbvzb6GqIjmPRqLL1bdrszr33qbxbZt/85Ks4l330/EUP310uoz3C41yqge+fno9GtpR+sYGcvatCnrHsbmKjF/vXuZUT+KC8MAXACbhzk0o2PUizZd2rjha92ic8l70mzT8grCg7YFi+DKIV/2RUg5r/yMVY7ZdfPbXT78DEwijjkJ6m17n85v3J/aeepxbZOuxcxlNwv1DbAE5Pfr6w/9s56rheqR/59vX2E2SOKVMc5zzomctvx2erXi47OvpCxkiI5g7En655Mz9xnU8id1pWoBS5GoEr+yLUfPPv0VLILLXB6nFZ/+ryBk149Hp+7/FXYuntHuJcL04zwLEzOvGA/WeujX/e07Pxq1GaJVycAIfiPrJMXGxOeW58PjO2fhtaLSe5cZDUiIYOwe/nb/3HNOLXMZWJnJyMjAwcfBhE0pCeD/lzvnX3LbxtiKAE36/xVkh5quOCsWlX+e7dvwTCsHqYCGGACO4GROoIOE7HNDhB0XzjrhK/BK2pKECMbq4Z9Pz977K5+hxAmx/eX5i+8FjMylWP+8PtgTEVDzOOf85Salh2vrM5YKFncXeqlwEVdNAuPn/j95b3lwCv755PTdv7IZCiDOz8sNDmVKa7fESUGi+9+bI6vvKATbiaHF/o+Hp97IuEiBo4HXLDNaesGi7qW6jAbRyBH85/nu1qCQ2ZLpyVr/X9298Vo+sbcpSB5R3WHz8Pf7Z59xaxtKgAP/94MNC2/IJ8w252Vg4dHR1QpP+bJh/qWqPn0dBf2YEE+Ib7/sj5J1Wv4Bqz/ZPLa82u7ND4zgu2efc6obQIz9dvf0M3Y1fTCHXadq1xomXpj3/n88vfKymM8kWbTI///51lUWwzRINDBw6ackKU9qnn7We7M0Uu3NwCKhp8wu6l5U32jDzfDv5dowk+AJ2sfK4DU8Fg//enr+7l/5LFAE//9ycVJyx6/s1XXgJtDPJ1eZ3bNzH0TMPvOl+/djITk+aDLncVz2/v8yrP6Fg5+PgREs5yHPCeGcufdHLgUUwX9ebMlxbNHediRXEeKYrxdXn+Z0rlRFT6c/HgJzsJskzOXsGrEZes2lP8yUUHMwsKR4IWYOSUdM4k6xmmmdJ9+VqEsw4fTw94dnnvy+0Rnkvl+Z5+cPifDNhzPMBcHKvz15Liav7JGu1jrzwA3LXxpBJFRU/78CI5hDzUASHG9f751+/O/tieVbHlQHiQmz8KjriMJc8v36hoN/rGZrI3vj/6dzs1snLl1y/dmdmn7OujwHUWByYFUKy7Hu3WyMEsGgjH75t3qoEDy9/GNgYWdBZDpMD/96fv72X4O+46dzFNAkfz659l/bjFNYKcOoqnsZh010IgnlGKNwyL5fITCeUODu39CBh38vbt/kMJSHhx2n6YSHb9A18xmldS4EIhRRZrnUI89T0ZQCM/pzMTOYcd/vHHgs56HPh8/DPx6cfsqmqCaMKfP16XNRWR5GRk7rdOsEj+sx5ZS1RKDg56NznxR8xajU5Pv/+c6lX6qBwuAI/n59Tu1+q6Y9akhpAMOe3y8u3f4hGSaNnoN+Pto9f+HZR563Phro85umx5gvUhOgtKKCuPDu5Xe/DB5+/qfNS3HF9/3+jnmLLn/8ury1dvf/b2+evpfK3jTDVxTZXFQP/3m6rbN65rU/Lza1NOt01AXLIwpKdjnX4hWuUA6nafd+UwpdBwWMYpF7b0dSySxORc+K7a8r8KlB9TCLtFfNaq8a6lg/OAEAm32NNPs2MfwAAAAASUVORK5CYII=)
Charge density in P-type Semiconductor:
and ![](data:image/png;base64,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)
Drift Velocity: ![](data:image/png;base64,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)
Drift Current Density: N-type:
A/cm2 P-type:
A/cm2
Diffusion Current Density:
N-type and P-type respectively :![](data:image/png;base64,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)
Total Current Density:
Einstein Relation for Semiconductor:![](data:image/png;base64,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)
Diffusion Length: ![](data:image/png;base64,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)
Diffusion Co-efficient:![](data:image/png;base64,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)
PN Junction Diode:
Depletion Width (W):![](data:image/png;base64,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)
Contact Potential or barrier voltage:![](data:image/png;base64,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)
Diode Current Equation:![](data:image/png;base64,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)
V is externally applied voltage
Transition or Space Charge or Depletion Region Capacitance
:This occurs in reverse biased condition.![](data:image/png;base64,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)
Diffusion (storage) Capacitance
:![](data:image/png;base64,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)
Effect of Temperature on PN Junction Diode:![](data:image/png;base64,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)
Note: For every 10 degree rise in temperature reverse saturation current gets doubled.
Hall Effect:![](data:image/png;base64,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)
Applications:
- To identify type of semiconductor
- To find mobility
- To find carrier concentration
Zener Diode:
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Varactor Diode/Varcap
|
Tunnel Diode:
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LED:
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PHOTO DIODE:
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LASER:
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BJT: Current Controlled Device (
)
JFET: Voltage Controlled Device(
)
Features and Applications of JFET:
- High input impedance and low output impedance.
- Used as buffer in measuring instruments.
JFET as Voltage Variable Resistor:![](data:image/png;base64,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)
MOSFET:![](data:image/png;base64,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)
Regions of Operation:
This is incomplete
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