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PHYSICAL ELECTRONICS(ECE3540) CHAPTER 8 THE PN JUNCTION DIODE - PowerPoint PPT Presentation

PHYSICAL ELECTRONICS(ECE3540) CHAPTER 8 THE PN JUNCTION DIODE CHAPTER 8 THE PN JUNCTION DIODE 1 Tennessee Technological University Wednesday, October 23, 2013 Brook Abegaz The PN Junction Diode Chapter 4 : we considered the


  1. PHYSICAL ELECTRONICS(ECE3540) CHAPTER 8 –THE PN JUNCTION DIODE CHAPTER 8 –THE PN JUNCTION DIODE 1 Tennessee Technological University Wednesday, October 23, 2013 Brook Abegaz

  2. The PN Junction Diode  Chapter 4 : we considered the semiconductor in equilibrium and determined electron and hole concentrations in the conduction and valence bands, respectively.  The net flow of the electrons and holes in a semiconductor generates current . The process by which these charged particles move is called transport .  Chapter 5 : we considered the two basic transport mechanisms in a semiconductor crystal: drift: the movement of charge due to electric fields, and diffusion: the flow of charge due to density gradients. 2 Tennessee Technological University Wednesday, October 23, 2013

  3. The PN Junction Diode  Chapter 6 : we discussed the behavior of non- equilibrium electron and hole concentrations as functions of time and space.  We developed the ambi-polar transport equation which describes the behavior of the excess electrons and holes.  Chapter 7 : We considered the situation in which a p-type and an n-type semiconductor are brought into contact with one another to form a PN junction. 3 Tennessee Technological University Wednesday, October 23, 2013

  4. The PN Junction Diode  Previous Chapters : we have been considering the properties of the semiconductor material by calculating electron and hole concentrations in thermal equilibrium and determined the position of the Fermi level.  Previous Chapter : We considered the non- equilibrium condition in which excess electrons and holes are present in the semiconductor.  We discussed the electrostatics of the PN junction in thermal equilibrium and under reverse bias.  We determined the built-in potential barrier in thermal equilibrium and calculated the electric field in the space charge region. We also considered the junction capacitance. 4 Tennessee Technological University Wednesday, October 23, 2013

  5. The PN Junction Diode  Chapter 8 : We will consider the PN junction with a forward-bias voltage applied and will determine the current-voltage characteristics. The potential barrier of the PN junction is lowered when a forward bias voltage is applied, allowing electrons and holes to flow across the space charge region.  When holes flow from the p region across the space charge region into the n region, they become excess minority carrier holes and are subject to excess minority carrier diffusion, drift, and recombination.  Likewise, when electrons from the n region flow across the space charge region into the p region, they become excess minority carrier electrons and are subject to these same processes. 5 Tennessee Technological University Wednesday, October 23, 2013

  6. The PN Junction Diode  When a sufficiently large reverse-bias voltage is applied across a PN junction, breakdown can occur, producing a large reverse-bias current in the junction, which can cause heating effects and catastrophic failure of the diode.  Zener diodes, however, are designed to operate in the breakdown region. Breakdown puts limits on the amount of voltage that can be applied across a PN junction.  When a forward-bias voltage is applied to a PN junction, a current will be induced in the device. We initially consider a qualitative discussion of how charges flow in the PN junction and then consider the mathematical derivation of the current-voltage relationship. 6 Tennessee Technological University Wednesday, October 23, 2013

  7. Reverse and Forward Applied Bias Fig. 8.1: Energy band diagram of a PN Junction under reverse and forward bias 7 Tennessee Technological University Wednesday, October 23, 2013

  8. Qualitative Description of Charge Flow in a PN Junction We can qualitatively understand the mechanism of the current in a  PN Junction by considering the energy band diagrams. In the last chapter, we argued that the potential barrier seen by the electrons holds back the large concentration of electrons/holes in the n/p region and keeps them from flowing into the p/n region. The potential barrier, then, maintains thermal equilibrium.  The potential of the n region is positive with respect to the p region so the Fermi energy in the n region is lower than that in the p region. The total potential barrier is now larger than for the zero- bias case. We argued in the last chapter that the increased potential barrier continues to hold back the electrons and holes so that there is still essentially no charge flow and hence essentially no current. 8 Tennessee Technological University Wednesday, October 23, 2013

  9. Qualitative Description of Charge Flow in a PN Junction When a positive voltage is applied to the p region with respect to  the n region, the Fermi level in the p region is lowered than that in the n region. The total potential barrier is now reduced. The smaller potential barrier means that the electric field in the depletion region is also reduced.  The smaller electric field means that the electrons and holes are no longer held back in the n and p regions, respectively. There will be a diffusion of holes from the p region across the space-charge region where they now will flow into the n region. Similarly, there will be a diffusion of electrons from the n region across the space- charge region where they will flow into the p region. The flow of charge generates current through the PN junction. 9 Tennessee Technological University Wednesday, October 23, 2013

  10. The PN Junction Current  The injection of holes into the n region means that these holes are minority carriers. Likewise, the injection of electrons into the p-region means that these electrons are minority carriers.  The behavior of these minority carriers is described by the ambi-polar transport equations that were discussed in Chapter 6. There will be diffusion as well as recombination of excess carriers in these regions. The diffusion of carriers implies that there will be diffusion currents.  The mathematical derivation of the PN junction current- voltage relationship is considered in the next slides. 10 Tennessee Technological University Wednesday, October 23, 2013

  11. Ideal Current-Voltage Relationships  The ideal current-voltage relationship of a PN junction is derived based on four assumptions. The abrupt depletion layer approximation applies. The space charge regions have abrupt boundaries and the semiconductor is neutral outside of the depletion region. 1. The Maxwell-Boltzmann approximation applies to carrier statistics. 2. The concept of low injection applies. 3. The concept of total and individual currents: a) The total current is a constant throughout the entire PN structure. b) The individual electron and hole currents are continuous functions through the PN structure. c) The individual electron and hole currents are constant throughout the depletion region. 11 Tennessee Technological University Wednesday, October 23, 2013

  12. Boundary Conditions  Considering the conduction-band energy through the PN junction in thermal equilibrium, the region contains many more electrons in the conduction band than the p region; the built-in potential barrier prevents this large density of electrons from flowing into the p region. The built-in potential barrier maintains equilibrium between the carrier distributions on either side of the junction.  An expression for the built-in potential barrier was derived in the last chapter and was given as:     kT N N N N           a d a d | | | | ln ln V V     bi Fn Fp t 2 2     e n n i i  If we divide the equation by V t = kT/e, take the exponential of both sides, and then take the reciprocal, we obtain (assuming complete ionization):    2 n eV     i exp bi n N 0 n d   N N kT a d  where n n0 is the thermal-equilibrium concentration of majority carrier electrons in the n region. 12 Tennessee Technological University Wednesday, October 23, 2013

  13. Boundary Conditions  In the p region, we can write: 2 n 0  i n p N a  where n p0 is the thermal-equilibrium concentration of minority carrier electrons. Substitution yields:    eV    exp bi n n 0 0 p n   kT  This equation relates the minority carrier electron concentration on the p side of the junction to the majority carrier electron concentration on the n side of the junction in thermal equilibrium.  If a positive voltage is applied to the p region with respect to the n region, the potential barrier is reduced.  The electric field in the bulk p and n regions is normally very small. Essentially all of the applied voltage is across the junction region. The electric field E app induced by the applied voltage is in the opposite direction to the thermal equilibrium space charge electric field, so the net electric field in the space charge region is reduced below the equilibrium value. 13 Tennessee Technological University Wednesday, October 23, 2013

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