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Basic electronics Module pn junction to digital electronics, Slides of Basic Electronics

Basic electronics Module pn junction to digital electronics

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2020/2021

Available from 09/30/2021

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Course Content
Overview of semiconductors
PN Junction diode
I-V characteristics of PN diode
Application of PN junction diode
Zener diode
Bipolar junction transistor (BJT) operation
I-V characteristics of BJT
Application of BJT
Operational Amplifier (OPAMP)
Oscillators
Digital electronics
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Course Content

  • Overview of semiconductors
  • PN Junction diode
  • I-V characteristics of PN diode
  • Application of PN junction diode
  • Zener diode
  • Bipolar junction transistor (BJT) operation
  • I-V characteristics of BJT
  • Application of BJT
  • Operational Amplifier (OPAMP)
  • Oscillators
  • Digital electronics

Historical background of electronics

Electronics Historical background 1895First vacuum tube rectifier (diode) 1947First solid state transistor at Bell labs, USA 1995 ---- 100 years Electronics 1997Pentium……. 50 years of Transistor DiodePN junctions in semiconductor Germanium 1947PNP ,NPN transistorField effect transistor (FET) 1960 - 64Integrated circuit

Introduction to Semiconductors

  • Semiconductor is the class of material where the conductivity of the material can be controlled to vary a large order of magnitude Ohm’s law: I = V / R J =E(conductivity) = 1 /   = R A / L= 10 - 4 - 10 - 6- cm (metal)= 10 - 4 - 10 12- cm (semiconductors)= 10 12- cm (insulators) Temperature dependence: Metals: R increases at higher T Semiconductors: R reduces at higher T

Classification of Semiconductor

Semiconductor Elemental compound: Si, Ge Compound Semiconductor : III-V GaAs, InP II-VI CdTe IV-IV SiC Not all the combinations possible because of lattice mismatch etc.. Alloys : Si 1 - x Gex Image source: Google images^9

Bond model of an intrinsic semiconductor

  • Valance electrons - Outermost electrons in orbital concepts - Easiest to break off from the nucleus - Participate in the chemical reactions
  • Why there are electrons/holes?
  • Why the temperature coefficient of the resistivity of semiconductor is – ve for certain range of the temperature?
  • You can get rough idea of the concentration of the carrier ( electron/hole) of the semiconductor

Atomic structure

Ge Si Covalent bonding of Silicon atoms Reference: Electronic devices and circuits by Boylestad Silicon (Si) atomic number:14 1S 2 2S 2 2P 6 3S 2 3P 2, Band gap of Si=1.12eV 12

Bond Model of Electrons and Holes

  • Si atoms connected with two dots represent the two electrons in the covalent bond
  • At absolute zero temperature there are no free electrons for the conduction

Eg (Bond energy for Si-Si covalent bond) for Si at 300K =1.1eV Average thermal energy of particles at 300K =26meV E = KT, where K= Boltzmann constant and Temperature Number of particles required to break Si-Si bond= 1.1eV/0.026eV ~ 42 Suppose the probability a particle collide with atom is A (probability) Probability of such an event is =A 42 Let us take A=0.9 then Probability= (0.9) 42 n i at room temperature for Si is around 10 10 cm

- 3 So in this case A 42 = 10 /5x 22 =1/5x 12

GE108- Basic Electronics

Intrinsic Semiconductor

Ref: Sedra & Smith 2 - D representation of Silicon crystal at 0K

  • At 0K (sufficiently low temperature) all the covalent bonds are intact
  • No electrons available to conduct electric current
  • Semiconductor behaves as an insulator 2
  • Some electrons recombine with the holes this process is called as recombination
  • Recombination rate (R) is proportional to the number of free electrons and holes
  • Generation rate (G) is strongly dependent on the temperature
  • At thermal equilibrium condition R=G So n=p=n i Where n i (intrinsic carrier concentration) is the number of free electrons and holes in a unit volume of intrinsic Si at a given temperature

𝒊

𝟑/𝟐 𝒆 −𝑬𝒈/𝟐𝑲𝑻 B is a material dependent parameter; for Si, B=7.3x 15 cm

  • 3 K - 3/ T is the temperature in Kelvin Eg is the band gap energy; for Si Eg=1.12eV at room temperature K is the Boltzmann constant (8.62x
  • 5 eV/K) Mass action law Product of free electrons and holes concentration is equal to the n i 2 . n.p=n i 2 At room temperature n i for Si =1.5x 10 cm
  • 3

P-type extrinsic semiconductors

  • Acceptor (Boron, In ..) impurity which has vacancy of one electron and accept one electron
  • Acceptor concentrations is N A , which is order of 10 16 - 10 20 cm - 3
  • N A >> n i
  • Free hole concentration p p

≈ N

A For p-type semiconductor p p

  • n p =n i 2 n p =n i 2 /N A Si crystal doped with trivalent element Ref: Sedra & Smith
  • If N D

- N

A

n i then it is n type semiconductor n > N D

– N

A p= n i 2 /n For N D

>> N

A then n=N D and p=n i 2 /N D

  • If N A

- N

D

p i then it p type semiconductor p > N A

– N

D n= n i 2 /p, for N A

>>> N

D then p= N A and n=n i 2 / N A