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Digital Integrated Circuits A Design Perspective

Digital Integrated Circuits A Design Perspective. Jan M. Rabaey Anantha Chandrakasan Borivoje Nikolic. The Devices. Goal of this chapter. Present intuitive understanding of device operation Introduction of basic device equations Introduction of models for manual analysis

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Digital Integrated Circuits A Design Perspective

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  1. Digital Integrated CircuitsA Design Perspective Jan M. Rabaey Anantha Chandrakasan Borivoje Nikolic The Devices

  2. Goal of this chapter • Present intuitive understanding of device operation • Introduction of basic device equations • Introduction of models for manual analysis • Introduction of models for SPICE simulation • Analysis of secondary and deep-sub-micron effects • Future trends

  3. B A Al SiO 2 p n Cross-section of pn -junction in an IC process A Al A p n B B One-dimensional representation diode symbol The Diode Mostly occurring as parasitic element in Digital ICs

  4. Diode Current --current increases by a factor of 10 for every extra 60 mV of forward bias

  5. Forward Bias

  6. Reverse Bias

  7. Models for Manual Analysis VDon depends upon IS, a value of 0.7 V is typically assumed. IS is proportional to the area of the diode, and a function of the doping levels and widths of the neutral regions 10-17 A/um2.

  8. Junction Capacitance/ Depletion layer capacitance The capacitance decreases with an increasing reverse bias

  9. Secondary Effects 0.1 ) A ( 0 D I –0.1 –25.0 –15.0 –5.0 0 5.0 V (V) D Avalanche Breakdown --The value of Ecrit is approximately 2 *105 V/cm

  10. Diode Model

  11. SPICE Parameters

  12. |V | GS A Switch! An MOS Transistor What is a Transistor?

  13. The MOS Transistor Polysilicon Aluminum

  14. MOS Transistors -Types and Symbols D D G G S S Depletion NMOS Enhancement NMOS D D G G B S S NMOS with PMOS Enhancement Bulk Contact

  15. Threshold Voltage: Concept

  16. The Threshold Voltage

  17. The Body Effect

  18. -4 x 10 6 VGS= 2.5 V 5 Resistive Saturation 4 VGS= 2.0 V Quadratic Relationship (A) 3 VDS = VGS - VT D I 2 VGS= 1.5 V 1 VGS= 1.0 V 0 0 0.5 1 1.5 2 2.5 V (V) DS Current-Voltage RelationsA good transistor

  19. Transistor in Linear

  20. Pinch-off Transistor in Saturation

  21. Current-Voltage RelationsLong-Channel Device

  22. A model for manual analysis

  23. -4 x 10 2.5 VGS= 2.5 V Early Saturation 2 VGS= 2.0 V 1.5 Linear Relationship (A) D I VGS= 1.5 V 1 VGS= 1.0 V 0.5 0 0 0.5 1 1.5 2 2.5 V (V) DS Current-Voltage RelationsThe Deep-Submicron Era

  24. Channel Length Modulation

  25. 5 u = 10 sat ) s / m ( n u x = 1.5 x (V/µm) c Velocity Saturation Scattering, collisions Constant velocity Constant mobility (slope = µ)

  26. Perspective I D Long-channel device squared V = V GS DD Short-channel device linear V V - V V DSAT GS T DS

  27. Mobility Degradation

  28. -4 x 10 -4 x 10 6 2.5 5 2 4 1.5 (A) 3 (A) D D I I 1 2 0.5 1 0 0 0 0.5 1 1.5 2 2.5 0 0.5 1 1.5 2 2.5 V (V) V (V) GS GS ID versus VGS linear quadratic quadratic Long Channel Short Channel * Subthreshold conduction

  29. Subthreshold Slope

  30. -4 -4 x 10 x 10 2.5 6 VGS= 2.5 V VGS= 2.5 V 5 2 Resistive Saturation VGS= 2.0 V 4 VGS= 2.0 V 1.5 (A) (A) 3 D D VDS = VGS - VT I I VGS= 1.5 V 1 2 VGS= 1.5 V VGS= 1.0 V 0.5 1 VGS= 1.0 V 0 0 0 0.5 1 1.5 2 2.5 0 0.5 1 1.5 2 2.5 V (V) V (V) DS DS ID versus VDS Long Channel (Ld=10um) Short Channel(Ld=0.25 um)

  31. -4 x 10 0 -0.2 -0.4 (A) D I -0.6 -0.8 -1 -2.5 -2 -1.5 -1 -0.5 0 V (V) DS A PMOS Transistor VGS = -1.0V VGS = -1.5V VGS = -2.0V Assume all variables negative! VGS = -2.5V

  32. Transistor Model for Manual Analysis

  33. A similar result can be obtained by just averaging the values of the resistance at the end points (and simplifying the result using a Taylor expansion):

  34. MOS CapacitancesDynamic Behavior

  35. Dynamic Behavior of MOS Transistor

  36. Dynamic Behavior of MOS Transistor • The capacitances originate from three sources: the basic MOS structure, the channel charge, and the depletion regions of the reverse-biased pn-junctions of drain and source. • Aside from the MOS structure capacitances, all capacitors are nonlinear and vary with the applied voltage, which makes their analysis hard.

  37. Polysilicongate Source Drain W x x + + n n d d Gate-bulk L d overlap Top view Gate oxide t ox + + n n L Cross section MOS Structure Capacitances :The Gate Capacitance it is useful to have Cox as large as possible lateral diffusion

  38. Gate Capacitance Cut-off Resistive Saturation Most important regions in digital design: saturation and cut-off The gate-capacitance components are nonlinear and varying with the operating voltages. To make a first-order analysis possible, we will use a simplified model with a constant capacitance value in each region of operation.

  39. Gate Capacitance When increasing VGS, a depletion region forms under the gate. This seemingly causes the thickness of the gate dielectric to increase, which means a reduction in capacitance. Capacitance as a function of the degree of saturation Capacitance as a function of VGS (with VDS = 0) The large fluctuation of the channel capacitance around VGS=VT is worth remembering. A designer looking for a well-behaved linear capacitance should avoid operation in this region. [Dally98]

  40. Measuring the Gate Cap

  41. Assignment-4 - Find the gate capacitances of NMOS and PMOS devices used in the inverter of Assignment-1 using SPICE simulations. - Obtain the inverter characteristics by incorporating these capacitances in the simulation. Report any differences.

  42. Diffusion/Junction Capacitance - bottom-plate junction - side-wall junction

  43. Channel-stop implant • Channel-stop implant required to prevent parasitic mosfets. • Prevents conduction between unrelated transistor sources and drains (and wells). Two n+ regions and the FOX from a transistor. FOX is thick, therefore transistor has a large Vth. Nonetheless, a sufficiently positive potential on the interconnect line will turn on the transistor slightly (causing a leakage path). Channel-stop implant raises Vth of parasitic transistor to a very large value.

  44. Since all these capacitances are small-signal capacitances, we normally linearize them and use average capacitances

  45. Linearizing the Junction Capacitance Replace non-linear capacitance by large-signal equivalent linear capacitance which displaces equal charge over voltage swing of interest

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