EE-612: Nanoscale Transistors (Advanced VLSI Devices) Spring 2005

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1 EE-612: Nanoscale Transistors (Advanced VLSI Devices) Spring 2005 Mark Lundstrom Electrical and Computer Engineering Purdue University, West Lafayette, IN USA

2 evolution of silicon technology Bell Labs, 1947 Intel,

3 Evolution of silicon technology Minimum Feature Size 100 µ m 1 10 µ m 1K 1M 1 µm 100 nm 1G 1T? 10 nm 1P 1 nm Year 2004 ITRS: 2004: 37 nm 2006: 28 nm 2008: 22 nm 2010: 18 nm 2014: 11 nm 2016: 9 nm 2018: 7 nm 3

4 course objectives» To understand nanoscale MOSFET device physics» To appreciate how device performance affects circuits and systems» To understand device scaling challenges» To be introduced to new material/device approaches 4

5 course prerequisites» Introductory level understanding of semiconductor physics and devices as well as basic electronic circuits. (EE255 and EE305/606 at Purdue) (basic MOS physics, devices, and CMOS circuits will be briefly reviewed) 5

6 course outline Part 1: Sub-micron MOSFETs, Circuits, and Systems 10 weeks 2 exams Part 2: Nanoscale MOSFETs 5 weeks final exam Part 3: Supplemental Seminars online at live 6

7 course text Fundamentals of Modern VLSI Devices Yuan Taur and Tak Ning Cambridge Univ. Press,

8 course grading Exam 1: 25% -classic, long-channel MOSFETs Exam 2: 25% -submicron MOSFETs, circuits and systems Homework: 25% Final: 25% -nanoscale MOSFETs 8

9 course overview Part 1a: -introduction -semiconductor equations / device simulation -1D MOS electrostatics / capacitors -polysilicon gates / non-equilibrium effects MOSFET IV: exact, square law, bulk charge ballistic velocity saturation subthreshold conduction Vt, body effect, effective mobility 9

10 semiconductor equations conservation laws: r D = ρ r ( J q)= G R n r ( J q)= G R p n, p,v ( ) ( ) constitutive relations: r r r D = κε 0 E = κε 0 V ρ = q( p n + N D+ N ) A r r r J n = nqµ n E + qd n n r r r J p = pqµ p E qd p p R = f (n, p) etc. 10

11 device simulation MINIMOS 6.0 * SIMPLE MINIMOS SIMULATION DEVICE CHANNEL=N GATE=NPOLY + TOX=150.E-8 W=1.E-4 L=0.85E-4 BIAS UD=4. UG=1.5 PROFILE NB=5.2E16 ELEM=AS DOSE=2.E15 + TOX=500.E-8 AKEV= TEMP=1050. TIME=2700 IMPLANT ELEM=B DOSE=1.E12 AKEV=12 + TEMP=940 TIME=1000 OPTION MODEL=2-D OUTPUT ALL=YES END 11

12 1D MOS electrostatics (L >> t ox ) V = 0 V = 0 V G qψ S E C x E FG E F E V V = 0 12

13 1D MOS electrostatics accumulation flat band depletion/ inversion qψ S E C E C qψ S E C E FG E F E FG E F E F E FG E V E V E V ψ S < 0 ψ S = 0 ψ S > 0 13

14 Poisson-Boltzmann equation D r = ρ ( J r n q)= G R ( J r p q)= G R ( ) ( ) qψ S E FG E C E F E V d 2 ψ dx = q 2 ε N A e qψ / k BT 1 ( ) n 2 i N A ( e qψ /k BT ) ψ S > 0 14

15 1D MOS electrostatics log 10 Q S ( ψ S ) C/cm 2 qψ S E C ~ e qψ S /2k B T ~ e qψ S /2k B T E F E G E V ~ ψ S ψ S > 0 ψ S 15

16 depletion approximation ρ W x qn A qψ S E C E E G E F E V E S W ψ S > 0 16

17 depletion approximation E E S de dx = qn A ε ψ S = 1 2 E S W ρ W W x W = 2ε Siψ S qn A D S qn A Q S ( ψ S )= qn A W = 2qε Si N A ψ S D S = ε Si E S = ρ S = qn A W 17

18 δ-depletion approximation log 10 Q S ( ψ S ) C/cm 2 qψ S E C ~ e qψ S /2k B T ~ e qψ S /2k B T E F E G E V Q S = 2qN A ε Si ψ S ψ S > 0 2ψ B ψ S 18

19 1D MOS electrostatics C Q i acc FB C ox inv depl V G V T V G above threshold: Q i = C ox ( V GS V T ) 19

20 Inversion layer charge Q = C ( V V )? i ox GS T V GS 1.2V V T = 0.3V Q i C/cm 2 T ox = 1.5 nm Q i q /cm 2 20

21 MOSFET IV: low V DS 0 V G V D Q i ( x)= C ox V GS V T V(x) ( ) I D = W Q i ( x)υ x (x) = W Q i ( 0)υ x (0) I D = W C ox ( V GS V T )µ eff E x E x = V DS L I D = W L µ C V eff ox( V GS T )V DS 21

22 MOSFET IV: high V DS 0 V G V D V( x)= ( V GS V T ) I D = W Q i ( x)υ x (x) = W Q i ( 0)υ x (0) I D = W C ox ( V GS V T )µ eff E x I D = W L µ eff C ox V GS V T ( ) 2 2 ( E x = V V GS T) L 22

23 MOSFET IV I D V GS I D = W 2L µ C V eff ox( V GS T) 2 square law V DS I D = W L µ C V eff ox( V GS T )V DS 23

24 real MOSFETs 130 nm technology (L G = 60 nm) Intel Technical J., Vol. 6, May 16,

25 velocity saturation 1.5V 60nm V/cm velocity cm/s ---> 10 7 υ = µe υ = υ sat 10 4 electric field V/cm ---> 25

26 MOSFET IV: high V DS 0 V G V D I D = W Q i ( x)υ x (x) = W Q i ( 0)υ x (0) I D = W C ox ( V GS V T )υ sat E >>10 4 I D = W υ sat C ox ( V GS V T ) 26

27 real MOSFETs 130 nm technology (L G = 60 nm) I D W Q i (0)υ sat 1.6 ma/µm Intel Technical J., Vol. 6, May 16,

28 MOSFET IV: subthreshold Q i Q i = C ox ( V GS V T ) log 10 Q i Q i = C ox ( V GS V T ) Q i ~ e q ( V GS V T )/k B T V T V G V G 28

29 MOSFET IV: subthreshold 0 V G V D Log 10 I DS --> on-current S > 60 mv/decade off-current V GS --> 29

30 MOSFETs fundamentals For a review, consult: R. F. Pierret, Semiconductor Device Fundamentals, Addison-Wesley. 30

31 course overview Part 1b: -2d electrostatics -channel length / effective channel length -parasitic S/D resistance / gate resistance -MOSFET scaling Vt considerations / channel profile design Interconnects CMOS circuits (digital) CMOS systems and ultimate limits CMOS circuits (RF) 31

32 2D electrostatics reverse short channel effect V T = φ ms + 2ψ B Q S (2ψ B ) C ox V T --> classic short channel effect V T roll-off channel length ---> 32

33 2D electrostatics M. Ieong, et al., Science, Vol. 306, p. 2058, Dec. 17, 2004 electrostatic integrity 33

34 device scaling ~ L Each technology generation: L L 2 A A 2 Number of transistors per chip doubles (scaling) (Moore s Law) 34

35 device scaling Goals of device scaling: shrink size by factor, κ shrink area by κ 2 reduce voltages by factor, κ reduce current by factor, κ result is lower power-delay product, but Off-currents are increasing exponentially! Log 10 I DS --> S > 60 mv/decade V GS --> 35

36 circuits V DD V DD V IN P V OUT V OUT --> N V DD V IN --> 36

37 circuit speed V OUT If C load = C G : V IN C load τ = C GV DD I D (on) L υ 0.5 ps --> f = 2000 GHz! 37

38 interconnects Metal 7 Metal 6 Metal 5 Metal 4 Metal 3 Metal 2 Metal 1 transistor 38

39 speed τ = C LoadV DD I D (on) speed is controlled by the DC on-current 39

40 power P1 1) standby power: N1 I D (off) P off = N G I D (off)v DD P1 V dd I charge 2) dynamic power: V in N1 C L P on =α f C TOT V DD 2 I discharge 40

41 power Power density will increase Power Density (W/cm2) Rocket Nozzle Nuclear Reactor Hot Plate P6 Pentium proc Year Power density too high to keep junctions at low temp 41

42 course overview Part 2: nanoscale MOSFETs -gate capacitance -gate leakage -high-k gate dielectrics -reliability -SOI technology -SOI devices -strained channel MOSFETs -new channel materials Ballistic MOSFETs 42

43 nanoscale CMOS 43

44 gate capacitance 1.2 nm 44

45 gate capacitance Q i = C ( G V GS V ) T C G = C ox C inv C ox + C inv C ox? C ox = ε ox t ox C inv = ε Si t inv Is t ox >> t inv still a good assumption at the nanoscale? 45

46 quantum effects classical n(x) = N C F 1/2 [( E F E C )/k B T] energy--> E F n(x) quantum n(x) ~ sin 2 kx 0 W x W x 46

47 quantum effects n(x) E C E G E F E V ψ S > 0 47

48 gate leakage Jim Hutchby,

49 SOI technology Device physics: -floating body effects, ideal subthreshold swing Device structures: -partially depleted, fully-depleted, UTB, DG, tri-gate, FinFET, M. Ieong, et al., Science, Vol. 306, p. 2058, Dec. 17,

50 strained channel MOSFETs Strained Silicon Silicon germanium Rim, et al., 1998 IEDM 50

51 ballistic MOSFETs L = 10 nm n(x, E) 51

52 course overview Part 3: - a collection of seminars on nanoscale CMOS and beyond 52

53 ultimate CMOS Gate Source Drain TSi=7nm Lgate=6nm L ~ 6 nm IBM (2002) Jim Hutchby, 2003 Berkeley FinFET Intel tri-gate 53

54 carbon nanotube transistors? Source Drain Gate 8nm HfO 2 CNT Pd CNT Pd SiO 2 50nm p ++ Si Stanford, Purdue, Harvard, 2004 Delft,

55 molecular transistors? G D S 55

56 EE-612 at the intersection of: -devices and circuits -microelectronics and nanoelectronics 56

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