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ANURAG COLLEGE OF ENGINEERING
(Approved by AICTE, New Delhi & Affiliated to JNTU-HYD)
Aushapur (V), Ghatkesar (M), Medchal(Dist.), Telangana-501 301.
ANALOG ELECTRONIC
TOPIC: PN-Junction DIODE
Presented By:
B. Raj Kumar
Assistant Professor
Department of ECE
Anurag College of Engineering
Theory of PN Junction Diode
In a piece of semiconductor material, if one half is doped
by P-type impurity and other half is doped by N-type
impurity, a PN junction. Is formed. The plane dividing the
two halves or zones is called PN-Junction Diode.
Density charge
• As shown in the above fig, the N-type material
has high concentration of free electrons.
• While P-type material has high concentration
of holes.
• Therefore, at the junction there is a tendency
for the free electrons to diffuse over P-side
and hoes to the N-side.
• This process is called DIFFUSION.
Calculation of Depletion Width or
Region
• Let us consider the width of depletion region in
the junction (fig 1.1). The region contains space
charge due to the fact that donors on N-side ND
and acceptors on P-side NA have lost their
accompanying electrons and holes.
• Hence an electric field is established which, in
turn, causes a difference in potential energy(qVo)
between the two parts of the specimen. Thus, a
potential is built up across the junction
• Fig 1.1e represents the variation in potential.
Here, the P-side of the Jn is at lower potential
than N-side which means that the electrons
on the P-side have greater potential energy.
• In this analysis, let us consider an Alloy Jn.
• In which there is an abrupt charge from
acceptor ions on P-side to Donor ions on N-
side .
• Assume that the conc. of e-’s & holes in the
depletion region is negligible and that all of
the donors and acceptors are ionized.
• Hence, the region of free space charge may be
described as
• From fig 1.1e, in such a way that V1 & X1 have
negative values. The potential in the space
charge region can be calculated by using
passions equation, which is given by,
• The relevant eqn for the required one
dimensional problem is
• Applying the eqn 3 to the P-side of the jn, we
get
• Integrating the above eqn twice, we get
• From fig1.1e, we have V=0 at X=0, and hence
D=0, when x<X1 on P-side, the potential is
constant, so that
If we apply the same procedure to N-side, we get
• Therefore, the total built-in potential or the
concept potential VO is given by
• We know that the +ve charge on N-side must
be equal in magnitude to the –ve charge on P-
side for neutral specimen. Hence
NAX1= NDX2
• By substuting this relationship in eqn 8 and
using the fact that X1 is –ve quantity, we get
• The total depletion width W=X2-X1 and hence
• By substuting for X2 andX1 , we get
• Hence in alloy jn, the depletion width W is
proportional to (Vo)
• In grown jn, the charge density varies
linearly with distance X (fig 1.1c).
• If a similar analysis is carried out for this jn, it
is found that W varies as
Reference
s
Integrated Electronics, Jacob
Miliman, McGraw-Hill
Education, 2010.
Electronic Devices and
Circuits- S. Salivahanan, N.
Suresh Kumar, McGraw-Hill
Education, 2018.
Electronic Devices and
Circuits theory– Robert L.
Boylestead, Louis Nashelsky,
11th Edition, 2009
PN Junction Diode Theory

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PN Junction Diode Theory

  • 1. ANURAG COLLEGE OF ENGINEERING (Approved by AICTE, New Delhi & Affiliated to JNTU-HYD) Aushapur (V), Ghatkesar (M), Medchal(Dist.), Telangana-501 301. ANALOG ELECTRONIC TOPIC: PN-Junction DIODE Presented By: B. Raj Kumar Assistant Professor Department of ECE Anurag College of Engineering
  • 2. Theory of PN Junction Diode In a piece of semiconductor material, if one half is doped by P-type impurity and other half is doped by N-type impurity, a PN junction. Is formed. The plane dividing the two halves or zones is called PN-Junction Diode.
  • 4. • As shown in the above fig, the N-type material has high concentration of free electrons. • While P-type material has high concentration of holes. • Therefore, at the junction there is a tendency for the free electrons to diffuse over P-side and hoes to the N-side. • This process is called DIFFUSION.
  • 5. Calculation of Depletion Width or Region • Let us consider the width of depletion region in the junction (fig 1.1). The region contains space charge due to the fact that donors on N-side ND and acceptors on P-side NA have lost their accompanying electrons and holes. • Hence an electric field is established which, in turn, causes a difference in potential energy(qVo) between the two parts of the specimen. Thus, a potential is built up across the junction
  • 6. • Fig 1.1e represents the variation in potential. Here, the P-side of the Jn is at lower potential than N-side which means that the electrons on the P-side have greater potential energy. • In this analysis, let us consider an Alloy Jn. • In which there is an abrupt charge from acceptor ions on P-side to Donor ions on N- side . • Assume that the conc. of e-’s & holes in the depletion region is negligible and that all of the donors and acceptors are ionized.
  • 7. • Hence, the region of free space charge may be described as • From fig 1.1e, in such a way that V1 & X1 have negative values. The potential in the space charge region can be calculated by using passions equation, which is given by,
  • 8. • The relevant eqn for the required one dimensional problem is • Applying the eqn 3 to the P-side of the jn, we get • Integrating the above eqn twice, we get • From fig1.1e, we have V=0 at X=0, and hence D=0, when x<X1 on P-side, the potential is constant, so that
  • 9. If we apply the same procedure to N-side, we get
  • 10. • Therefore, the total built-in potential or the concept potential VO is given by • We know that the +ve charge on N-side must be equal in magnitude to the –ve charge on P- side for neutral specimen. Hence NAX1= NDX2 • By substuting this relationship in eqn 8 and using the fact that X1 is –ve quantity, we get
  • 11. • The total depletion width W=X2-X1 and hence • By substuting for X2 andX1 , we get • Hence in alloy jn, the depletion width W is proportional to (Vo) • In grown jn, the charge density varies linearly with distance X (fig 1.1c). • If a similar analysis is carried out for this jn, it is found that W varies as
  • 12. Reference s Integrated Electronics, Jacob Miliman, McGraw-Hill Education, 2010. Electronic Devices and Circuits- S. Salivahanan, N. Suresh Kumar, McGraw-Hill Education, 2018. Electronic Devices and Circuits theory– Robert L. Boylestead, Louis Nashelsky, 11th Edition, 2009