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ECE 875: Electronic Devices
Prof. Virginia Ayres Electrical & Computer Engineering Michigan State University
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Lecture 29, 24 Mar 14 Chp 04: metal-insulator-semiconductor junction: GATES Q, E , V/y: WD , Vi Capacitances VM Ayres, ECE875, S14
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Lec 26: p-type Si Use energy band diagram to find:
Electron concentration in channel V requirements: battery = $ E –field/Vi across the insulator: breakdown not good VM Ayres, ECE875, S14
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3: @ ys for known condition 1. Know substrate doping NA or ND
2 Or nn0 Or nn0 Or pp0/nn0 ys for known condition 1. Know substrate doping NA or ND VM Ayres, ECE875, S14
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From Lec 26-27 example: Known condition: n-channel in p-substrate:
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From Lec 27 example: Known condition: p-channel in n-substrate:
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Have: values for ys and Qs :
Therefore have potential drop across the dielectric: Vi = |Qs| d ei Makes sense to evaluate this in strong inversion/accumulation Therefore have battery V
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Example: is this an n-channel or p-channel device?
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Answer: is this an n-channel in p-substrate (NA)
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Lec 26: p-type Si Use energy band diagram to find:
Electron concentration in channel V requirements: battery = $ E –field/Vi across the insulator: breakdown not good VM Ayres, ECE875, S14
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Qs = Qn + Qdepletion = Qn + q (NA or ND) WD
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Qs = Qn + Qdepletion = Qn + q (NA or ND) WD
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Lecture 29, 24 Mar 14 Chp 04: metal-insulator-semiconductor junction: GATES Q, E , V/y: WD , Vi Capacitances VM Ayres, ECE875, S14
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ON to OFF: n-channel in a p-substrate:
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OFF to ON: n-channel in a p-substrate:
ON: Strong inversion Going OFF: intrinsic OFF: Strong accumulation Going OFF: Flatband VM Ayres, ECE875, S14
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Fig 07: n-channel in p-substrate:
OFF ON C / Ci VM Ayres, ECE875, S14
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Intermediate: 1 kHz - 1 MHz High: > 1 MHz
Fig. 07 shows all behaviors. Complication: C-V curves depend on frequency of voltage sweep. Gate voltage: Sweeping Vgate for example ± 4 Volts over and over to turn the channel OFF and ON: binary logic Low: 1- 1 kHz Intermediate: 1 kHz - 1 MHz High: > 1 MHz VM Ayres, ECE875, S14
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Low frequency C-V curves
Start: Low frequency C-V curves VM Ayres, ECE875, S14
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Example: what values are easiest to determine experimentally?
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Answer: @OFF, @ON and minimum
Example: Why so? Answer: compare to slide 18, works for now VM Ayres, ECE875, S14
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Total C: Ci and CD are in series
Note that Qn can be big number Units = C/cm2 E (x) = constant || plate capacitor Ci E (x) = distributed capacitor CD = dQs/dys Total C: Ci and CD are in series VM Ayres, ECE875, S14
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Also true in strong inversion
CD = dQs/dys = large neglect C ≈ Ci Also true in strong inversion VM Ayres, ECE875, S14
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OFF ON C / Ci Can normalize curve to Ci 1.0
I will continue with experimental readings in F/cm2. Fancy C means Farads/Area. OFF ON 1.0 C / Ci VM Ayres, ECE875, S14
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OFF ON Ci = eie0 d C (x 10-7 F/cm2) 2.0 1.73 1.0 0.5
C-V curve for an n-channel in a p-type Si block Low frequency curve: 1 Hz Ci = eie0 d Units: F/cm2 VM Ayres, ECE875, S14
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Ci = eie0 => d = eie0 d Ci OFF ON C (x 10-7 F/cm2)
Important: Use C-V reading to experimentally solve for the gate oxide thickness d: Ci = eie0 => d = eie0 d Ci OFF ON 2.0 1.73 1.0 C (x 10-7 F/cm2) 0.5 C-V curve for an n-channel in a p-type Si block Low frequency curve: 1 Hz VM Ayres, ECE875, S14
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Next: Cmin is easy to identify on the experimental curve:
VM Ayres, ECE875, S14
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