Integrated Circuits & Systems

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1 Federal University of Santa Catarina Center for Technology Computer Science & Electronics Engineering Integrated Circuits & Systems INE 5442 Lecture 11 MOSFET part 2 guntzel@inf.ufsc.br

2 I D -V DS Characteristics of NMOS (I-V Curves) I D (A 6 x 10-4 VGS = 2.5 V V DS = V GS - V T Resistive Saturation V GS = 2.0 V V GS = 1.5 V V GS = 1.0 V Quadratic dependence on V GS I D (A x V DS = V GS - V T V GS V DSAT = κ(v GT )V GT Velocity Saturation = 2.5 V V GS = 2.0 V V GS = 1.5 V V GS = 1.0 V Linear dependence on V GS V DS (V) Long-channel NMOS (W/L = 1.5 and L d =10 µm) V DS (V) Short-channel NMOS (W/L=1.5 and L d =0.25 µm) Slide 11.2

3 I D -V GS Characteristics of NMOS (I-V Curves) 6 x 10-4 V DS = 2.5 V (NMOS devices are saturated) 2.5 x 10-4 I D (A) Subthreshold conductance quadratic V GS (V) Long-channel NMOS (W/L = 1.5 and L d =10 µm) I D (A Subthreshold conductance linear quadratic V GS (V) Short-channel NMOS (W/L=1.5 and L d =0.25 µm) Slide 11.3

4 I D -V DS Characteristics of PMOS 0! x 10!-4! V GS = -1.0V I D (A -0.2! -0.4! -0.6! V GS = -1.5V V GS = -2.0V The polarities of all voltages and currents are reversed -0.8! V GS = -2.5V -1! -2.5! -2! -1.5! -1! -0.5! 0! V DS (V) Short-channel PMOS (W d =0.375 and L d =0.25 µm, W/L=1.5 ) Slide 11.4

5 MOSFET NMOS x PMOS (I-V Curves) I D (A Minimum-size (short-channel) NMOS and PMOS (W d =0.375 and L d =0.25 µm, W/L=1.5 ) -4 x V DS = V GS - V T V GS V DSAT = κ(v GT )V GT Velocity Saturation = 2.5 V V GS = 2.0 V V GS = 1.5 V I D (A -0.2! -0.4! -0.6! 0! x 10!-4! V GS = -1.0V V GS = -1.5V V GS = -2.0V 0.5 V GS = 1.0 V -0.8! V GS = -2.5V V DS (V) Velocity saturation is less pronounced in PMOS (due to higher value of critical electrical field, resulting from smaller mobility of holes) Slide ! -2.5! -2! -1.5! -1! -0.5! 0! V DS (V)

6 Simple Model for Manual Analysis A Single Current Source Using First-Order Expressions G S D B Employs 5 parameters, which are positive for NMOS and negative for PMOS: λ k' n V T0, V DSAT,,, γ Slide 11.6

7 Simple Model versus Spice Minimum-size NMOS (W d =0.375 and L d =0.25 µm, W/L=1.5 ) 2.5 x 10-4 V DS =V DSAT Linear Velocity Saturated I D (A) V DS =V GT V DSAT =V GT Saturated V DS (V) Slide 11.7

8 Parameters for Manual Analysis Minimum-size NMOS (W d =0.375 and L d =0.25 µm) V T0 (V) (V 0.5 ) V DSAT (V) k (A/V 2 ) (V -1 ) NMOS x PMOS x γ λ Notice: parameters to match well in the (V DS =2.5V, V GS =2.5V) region of 0.25µm NMOS Slide 11.8

9 Determining the I-D Curves of PMOS Experimental setup - V GS S 1 [0,3.3] step 0,5 V G 2 D 3 B I D V DS VDD = 3.3 V - [0,3.3] step 0,050 V Slide 11.9

10 Determining the I-D Curves of PMOS Circuit description (SPICE) PMOS1.cir SpiceOpus (c) 6 -> source PMOS1.cir SpiceOpus (c) 7 -> dc v m v SpiceOpus (c) 8 -> plot i(v3) xlabel VD[V] ylabel ID[A] Also available NMOS1.cir Slide 11.10

11 Determining the I-D Curves of PMOS SpiceOpus (c) 1 -> source PMOS1.cir SpiceOpus (c) 2 -> setplot new New plot V GS =-3.3 V Current const Constant values (constants) SpiceOpus (c) 3 -> dc v m v SpiceOpus (c) 4 -> plot 1000*i(v3) xlabel VD[V] ylabel ID [ma] V GS =-2.8 V V GS =-2.3 V V GS =-1.8 V V GS =-1.3 V Slide 11.11

12 The Transistor as a Switch ( Zero-Order Model ) Non-ideal switch Actual NMOS S V GS V T V GS R on? D What is the value of R on? Abrupt transition from on to off? & Galup, Schneider 2010 Slide 11.12

13 The Transistor as a Switch ( Zero-Order Model ) V DD V DS (V DD V DD /2) I D V DS > V DSAT : transistor is in velocity saturation I DSAT or with Resistance is inversely proportional to W/L Slide 11.13

14 The Transistor as a Switch Simulated R eq x V DD For V DD >> V T + V DSAT /2, R eq is practically independent of V DD Once V DD achieves V T, R eq increases significantly! Slide 11.14

15 The Transistor as a Switch R eq of NMOS and PMOS Transistors in 0.25 µm (W/L=1, L=L min ) V DD (V) NMOS (kω) PMOS (kω For larger devices, divide R eq by W/L Slide 11.15

16 Dynamic Response of MOS Transistor Is a function of time it takes to (dis)charge: its intrinsic capacitances interconnect lines and load capacitances Origin of intrinsic capacitances: The basic MOS structure The channel charge The depletion regions of reverse-biased pn-junctions of drain and source Capacitance values depends on the applied voltages (nonlinear capacitors) Slide 11.16

17 MOS Gate Capacitance If: No lateral diffusion Transistor in cut-off C gate = C ox x WL where C ox = ε ox t ox Slide 11.17

18 MOS Structure Capacitances Top view Polysilicon gate x d x d Lateral diffusions (Area = x d x W) W Overlap capacitances (linear): C GS0 = C GD0 = = C ox x d W = C 0 W Cross section t ox L d L Gate-bulk overlap Gate oxide where C 0 = C gs0 or C gd0 = overlap capacitance per unit transistor L d = designed length; L = effective length Slide 11.18

19 Gate Capacitance (Piece-Wise Linear Model) Operation region Cut-off Linear Saturation C GCB C GCS C GCD C GC = C GCB +C GCS +C GCD C G Cutoff C ox WL 0 0 C ox WL C ox WL + 2C o WL Linear 0 C ox WL/2 C ox WL/2 C ox WL C ox WL + 2C o WL Saturation 0 (2/3) C ox WL 0 (2/3) C ox WL (2/3) C ox WL + 2C o WL Most important regions in digital design: saturation and cut-off Slide 11.19

20 Gate Capacitance C GC as a function of V GS (V DS = 0 thus, linear mode) C GC as a function of the degree of saturation V T Transistor is off (cap between gate and body) Degree of saturation Slide 11.20

21 Junction Capacitances (Diffusion Capacitances) Channel-stop implant N A + Side wall W Source N D Bottom x j Side wall L S Substrate N A Channel Slide 11.21

22 MOS Capacitances S G D Field oxide n + C GS C GD C SB C GB C DB n + p-substrate substrate (bulk) contact Slide 11.22

23 MOS Capacitances Consider as NMOS transistor with the following parameters: t ox = 6 nm L= 0.24 μm W= 0.36 μm L D =L S = μm C 0 = 3 x F/m C j0 = 2 x 10-3 f/m2 C jsw0 = 2.75 x F/m Determine the zero-bias value of all relevant capacitances. Slide 11.23

24 Capacitances in a 0.25 µm CMOS Process C ox (ff/μm 2 ) CGD0 (ff/μm) CJ (ff/μm 2 ) m j Φ b (V) CJSW (ff/μm) NMOS PMOS m jsw Φ bsw (V) Slide 11.24

25 References MOSFET 1. RABAEY, J; CHANDRAKASAN, A.; NIKOLIC, B. Digital Integrated Circuits: a design perspective. 2 nd Edition. Prentice Hall, ISBN: WESTE, Neil; HARRIS, David. CMOS VLSI Design: a circuits and systems perspective. Addison-Wesley, 4 th Edition, ISBN Slide 11.25

26 References MOSFET 3. MURTHY, R S Ananda. A Simplified Introduction to Circuit Simulation using SPICE OPUS. September Disponível em 4. TUMA, Tadej; BURMEN, Árpád. Circuit Simulation with SPICE OPUS, Theory and Practice. Ed. Birkhäuse, ISBN Slide 11.26

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