The HV-EKV MOSFET Model

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The HV-EKV MOSFET Model Ecole Polytechnique Fédérale de Lausanne (EPFL), Switzerland EPFL Team Yogesh Singh Chauhan, Costin Anghel, Francois Krummenacher, Adrian Mihai Ionescu and Michel Declercq CMC Meeting, Boston 8 th May 2006 1

Industrial and Academic Collaboration for Model Implementation & Validation R. Gillon, B. Desoete, S. Frere, AMI Semiconductor, Belgium C. Maier Robert Bosch, Germany A. Baguenier Cadence Design Systems, France B. Bakeroot University of Gent, Belgium European Comission Funding ROBUSPIC CMC Meeting, Boston 8 th May 2006 2

Outline Motivation why new HV MOSFET Model Device Architecture and Modeling Strategy Core Low Voltage EKV MOSFET Model Analytical bias dependent drift resistance Strategy for charge evaluation based on V K Validation and Results Most of the results on VDMOS Some results on LDMOS Recent and Ongoing R&D Conclusion CMC Meeting, Boston 8 th May 2006 3

Outline Motivation why new HV MOSFET Model Device Architecture and Modeling Strategy Core Low Voltage EKV MOSFET Model Analytical bias dependent drift resistance Strategy for charge evaluation based on V K Validation and Results Most of the results on VDMOS Some results on LDMOS Recent and Ongoing R&D Conclusion CMC Meeting, Boston 8 th May 2006 4

Motivation Robust HV Model for circuit simulators Physical Compact Model Accuracy in DC & AC Small number of parameters: EKV! Scaling against physical & electrical parameters Convergence and Speed Open Source CMC Meeting, Boston 8 th May 2006 5

Outline Motivation why new HV MOSFET Model Device Architecture and Modeling Strategy Core Low Voltage EKV MOSFET Model Analytical bias dependent drift resistance Strategy for charge evaluation based on V K Validation and Results Most of the results on VDMOS Some results on LDMOS Recent and Ongoing R&D Conclusion CMC Meeting, Boston 8 th May 2006 6

General HV MOSFET Modeling Strategy V G V S V B V K R Drift (V D,V G ) V D EKV MOSFET Model (constant doping) Intrinsic drain potential EKV Model Physically based parameters Less parameters than BSIM CMC Meeting, Boston 8 th May 2006 7

Device Architectures VDMOS : V Dmax =50V, V Gmax =3.3V LDMOS : V Dmax =40-100V, V Gmax =13V CMC Meeting, Boston 8 th May 2006 8

Modeling Strategy Drift Resistance expression Accumulation in Drift 4 RDrift Why not? = R = constant V D =0.5V Low V D 4 R Drift = R Drift0 (1 + θ. V ) Acc V D =0.5V G 3 3 ID (ma) 2 1 0 V D =0.1V 0 1 2 3 V G (V) (red - model & blue - measurement) CMC Meeting, Boston 8 th May 2006 9 ID (ma) 2 1 0 V D =0.1V 0 1 2 3 V G (V)

Modeling Strategy Drift part mainly affects the linear region of the output characteristics. Delayed transition between linear and saturation regime at high V G - velocity saturation in the drift R Drift = R Drift0 (1 + θ. V ) Acc High V D but linear region G R Drift = R Drift0 VD -VK 1 + VSAT 1 + θ. V 20 V G = 2.8V 20 V G = 2.8V Acc G α vsat ID (ma) 15 10 ID (ma) 15 10 5 5 0 V G = 1.2V 0 2 4 6 8 10 V D (V) (red - model & blue - measurement) CMC Meeting, Boston 8 th May 2006 10 0 V G = 1.2V 0 2 4 6 8 10 V D (V)

R Scalable Drift Resistance LDR = ρ NF ( W +ΔW) Drift Length Drift0 Drift0 + : Drain in-sides - : Drain all-around Effect of Temperature αvsat VD -VK 1 + VSAT N 1 RDrift = R Drift0 1± krd 1 1 + T. ΔT (1 + θ AccVG ) NF + NCRIT F ( ) ( α ) Number of Fingers Width and Width Offset CMC Meeting, Boston 8 th May 2006 11

Modeling of Self Heating Effect R th Thermal Resistance C th Thermal Capacitance I D S V DS P AC P D R th C th V GS P D =I DS.V DS µ(t), V T (T) ΔT External Temperature Node Ref: C. Anghel et al., Self-heating characterization and extraction method for thermal resistance and capacitance in HV MOSFETs, IEEE Electron Device Lett., 141-143, 2004 CMC Meeting, Boston 8 th May 2006 12

Modeling of impact Ionization Current Impact ionization in MOSFET EKV Impact ionization in drift I = ( M 1). I avl DS 1 M 1 1 = 2.8X10 M. N. V or M 1 NEFF. V 3 4 DS 73 3 4 eff DS Ref.: P. Rossel et al., "Avalanche Characteristics of MOS Transistors," presented at 21st International Conference on Microelectronics, Yugoslavia, 1997. CMC Meeting, Boston 8 th May 2006 13

V K behavior and Charges AC Modeling Current in EKV Model I DS =I S (i f -i r ), I S =Specific Current Normalized forward Current if vp vs [ln(1 e 2 2 )] Normalized reverse Current 2 = + i = [ln(1 + e 2 )] r v p v k Normalized Charge related to V S (EKV) Normalized Charge related to V K (EKV) Normalized v k (EKV) = i + 0.25 0.5 VK vk = = vp (2. qk + ln( qk)) U T CMC Meeting, Boston 8 th May 2006 14 q q s k = i + 0.25 0.5 Ref: J.-M. Sallese et al., Inversion charge lineariazation in MOSFET modeling and rigorous derivation of the EKV compact model, Solid-State Electronics,pp. 677-683, 2003 f r

V K vs. V G and V D for VDMOS V K Important parameter for design of HV-MOS 2 V D = 5V 2.5 V G = 3V VK(V) 1.5 1 VK (V) 2 1.5 1 0.5 0 V D = 1V 0 1 2 3 0.5 0 V G = 0.5V 0 10 20 30 V D (V) V G (V) Matches with literature Ref: C.H. Kreuzer et al., Physically based description of quasi-saturation region of vertical DMOS power transistors, IEDM,pp. 489-492, 1996 CMC Meeting, Boston 8 th May 2006 15

AC Modeling Charges in MOSFET and Drift region QG = QK + QS + QB + QDrift ( ) Q = W. LC.. U. q = W. LC.. U. i + 0.25 0.5 K ox T k ox T r ( ) Q = W. LC.. U. q = W. LC.. U. i + 0.25 0.5 S ox T s ox T f Q = ( V V ψ ). W. L. C Drift G FB s DR ox Assumptions Ψ S varies linearly across accumulation charge sheet CMC Meeting, Boston 8 th May 2006 16

Outline Motivation why new HV MOSFET Model Device Architecture and Modeling Strategy Core Low Voltage EKV MOSFET Model Analytical bias dependent drift resistance Strategy for charge evaluation based on V K Validation and Results Most of the results on VDMOS Some results on LDMOS Recent and Ongoing R&D Conclusion CMC Meeting, Boston 8 th May 2006 17

Model Validation on 50V VDMOS 10 Transfer Characteristics (I D -V G ) V D =0.5V V D =0.1 to 0.5V 4 V D =0.5V 3 ID (ma) 0.01 1E-05 V D =0.1V ID (ma) 2 1 1E-08 0 1 2 3 V G (V) Weak inversion to Strong inversion transition Subthreshold slope correctly matched Good accuracy CMC Meeting, Boston 8 th May 2006 18 0 V D =0.1V 0 1 2 3 V G (V) (red - model & blue - measurement)

Transconductance for V D =0.1-0.5V 6 1.0E-03 V D =0.5V gm (ma/v) 4 2 V D =0.5V gm (ma/v) 1.0E-05 1.0E-07 V D =0.1V 0 V D =0.1V 0 1 2 3 1.0E-09 0 1 2 3 V G (V) V G (V) Subthreshold slope correctly matched descending slope drift resistance (red - model & blue - measurement) CMC Meeting, Boston 8 th May 2006 19

Output Characteristics 20 V G =3.3V 1E+0 ID (ma) 15 10 5 gds (ma/v) 1E-2 1E-4 V G =2.1V V G =1.8V V G =0.9V 0 V G =1.2V 0 10 20 30 40 1E-6 0 10 20 30 40 V D (V) V D (V) Self-Heating Impact-Ionization Linear region correctly modeled by drift resistance. Self Heating Effect Peaks on g ds (red - model & blue - measurement) CMC Meeting, Boston 8 th May 2006 20

C GD and C GS +C GB vs V G V D =0-3V 6 12 Cgd (pf) 4 2 V D =0 V D =3V Cgs + Cgb (pf) 9 6 3 VD=3V VD=0 0-3.3-2.2-1.1 0 1.1 2.2 3.3 V G (V) 0-3.3-2.2-1.1 0 1.1 2.2 3.3 V G (V) Interpolation function used in drift to be improved (red - model & blue - measurement) CMC Meeting, Boston 8 th May 2006 21

C GD and C GS +C GB vs V D V G =0-2V 10 V G =1.5 & 2V Cgd (pf) 4 2 Cgs + Cgb (pf) 8 6 4 2 0 0 5 10 15 V D (V) 0 0 5 10 15 20 V D (V) (red - model & blue - measurement) CMC Meeting, Boston 8 th May 2006 22

Temperature Scaling ID (ma) 0.8 0.6 0.4 0.2 0 T=30ºC 1.2 T=85ºC 0.8 T=130ºC 0.4 V D =0.1V 0 0 1 2 3 V G (V) (color - model & black - measurement) 0.4 0.3 gm (ma/v) ID (ma) 18 T=30ºC 12 T=130ºC 6 V G =2.7V 0 0 10 20 30 40 V D (V) ID (ma) 0.2 0.1 0 ZTC point 0.9 1 1.1 1.2 V G (V) CMC Meeting, Boston 8 th May 2006 23

Width Scaling 3 V D =0.1V 6 60 V G =2.7V Red - Model Black - Measurement ID (ma) 2 1 W=160µm W=40µm W=20µm 4 2 gm (ma/v) ID (ma) 40 20 W=160µm W=40µm 0 0 1 2 3 0 0 W=20µm 0 10 20 30 40 V G (V) V D (V) CMC Meeting, Boston 8 th May 2006 24

R ON Scaling with number of fingers 2.6 T=30ºC 160 RON (Ω) 2.5 2.4 2.3 120 80 W=40µm 40 W=5000µm 0 0 5 10 15 20 Number of Fingers CMC Meeting, Boston 8 th May 2006 25

R ON Scaling with Temperature W=20µm, 40µm, 160µm, 320µm 1000 W= 20µm RON (Ω) 100 W= 320µm 10 20 60 100 140 Temperature (ºC) CMC Meeting, Boston 8 th May 2006 26

Outline Motivation why new HV MOSFET Model Device Architecture and Modeling Strategy Core Low Voltage EKV MOSFET Model Analytical bias dependent drift resistance Strategy for charge evaluation based on V K Validation and Results Most of the results on VDMOS Some results on LDMOS Recent and Ongoing R&D Conclusion CMC Meeting, Boston 8 th May 2006 27

Model Validation on 40V LDMOS Transfer Characteristics CMC Meeting, Boston 8 th May 2006 28

Model Validation on 40V LDMOS Output Characteristics CMC Meeting, Boston 8 th May 2006 29

Body Current vs. Gate bias 4E-4 V D = 35V 3E-4 IB (A) 2E-4 1E-4 0E+0 V D =25V 0 5 10 15 V G (V) (red - model & black - measurement) CMC Meeting, Boston 8 th May 2006 30

Width Scaling : LDMOS device Transfer Characteristics (a) (b) (c) model (blue) & measurement (red): I D vs. V G - a) minimum width, (b) medium width and (c) maximum width. CMC Meeting, Boston 8 th May 2006 31

Width Scaling : LDMOS device Output Characteristics (a) (b) (c) model (blue) & measurement (red): I D vs. V D for a) minimum width, (b) medium width and (c) maximum width. CMC Meeting, Boston 8 th May 2006 32

Drift Length Scaling : 100V LDMOS CMC Meeting, Boston 8 th May 2006 33

Demonstration of Quasi-Saturation Modeling CMC Meeting, Boston 8 th May 2006 34

Parameter Extraction and Model Calibration @ T=27 C Required characteristics: I D V G1 (I D vs V G for V D =0.1V-0.5V) I D V G2 (I D vs V G for V D =1V-5V) I D V D (I D vs V D for entire V G ) C GD V G @V D =0V C GG V G @V D =0V EKV Parameters Drift Parameters Fitting Parameters SHE DC 10 DC 8 AC 3 3 CMC Meeting, Boston 8 th May 2006 35

Parameter Extraction and Model Calibration DC Model Calibration procedure: Extract VT0 and U0 at low VD voltage (100mV) I D V G1 calibrate VT0, PHI and GAMMA for sub-threshold slope I D V D calibrate PHI, GAMMA, KP(= U0.COX), E0, UCRIT and LAMBDA for saturation current I D V G1 and I D V G2 calibrate Drift parameters: R Drift0, θ Acc for medium-high V G I D V D calibrate Drift parameters: VSAT, α vsat for linear to saturation regime transition. The rest of the EKV parameters default values AC Model Calibration procedure: 3 fitting parameters - transition from inversion to accumulation on C GD vs V G CMC Meeting, Boston 8 th May 2006 36

Outline Motivation why new HV MOSFET Model Device Architecture and Modeling Strategy Core Low Voltage EKV MOSFET Model Analytical bias dependent drift resistance Strategy for charge evaluation based on V K Validation and Results Most of the results on VDMOS Some results on LDMOS Recent and Ongoing R&D Conclusion CMC Meeting, Boston 8 th May 2006 37

Modeling of Lateral Non-uniform Doping in Intrinsic MOSFET A charge based analytical EKV compact model developed Excellent results for DC and AC especially peaks on Capacitances UNPUBLISHED CMC Meeting, Boston 8 th May 2006 38

Model Status vs. CMC Criteria (Must-have model features) 1. Capable for analog and RF IC simulations, which requiresa. Accurate modeling of DC/AC behavior as well as the derivatives of terminal currents and node charges with respect to node voltages for all working modes (off, linear, saturation regions and reverse modes). Charge model has to be charge conservative, and intrinsic charge model has to take into account the effects of voltage drop across the source and drain resistances. b. Accurate modeling of drain extension (drift region) region resistance including velocity saturation. c. Accurate modeling of gate/drain overlap region bias dependent capacitance and resistance. d. Accurate modeling of parasitic effects (gate, source and drain, and substrate resistances, and source/drain-body junction diodes) e. Accurate modeling of the 1/f, thermal, and gate induced noise. CMC Meeting, Boston 8 th May 2006 39

Model Status vs. CMC Criteria (Must-have model features) 2. Capable of modeling accurately with power supplies up to 200 volts and temperature ranges from -50 C to 200 C. 3. Capable of modeling self-heating effects accurately and efficiently, which requires scalable temperature-dependence modeling. 4. Capable of modeling accurately quasi-saturation effects and Gm fall-off in the saturation region, namely, the channel current compressions at higher Vgs when Vds is greater than Vdsat. 5. Capable of modeling accurately Cgd drop at higher external Vgs biases. 6. Capable of accurate modeling of the true asymmetry of the source and drain resistances and the source and drain junctions in IV and CV. 7. Capable of modeling substrate current behavior correctly including the impact ionization taking place in the drain drift extension regions. CMC Meeting, Boston 8 th May 2006 40

Model Status vs. CMC Criteria (Must-have model features) 8. Capable of handling scalability over a wide range of geometries, biases, and temperatures with one set of global model parameter set to cover the entire device matrix provided for model extraction. Provides drain drift region length as an instance parameter. 9. Capable of covering reverse working mode for both symmetric and asymmetric structure ( i.e. when Vds < 0 ) 10. Capable of handing of p-type devices as well as n-type devices. (Tested by Bosch) 11. Capable of prediction correctly breakdown behavior. 12. Good convergence in reasonable scale circuit simulation. CMC Meeting, Boston 8 th May 2006 41

Model Status vs. CMC Criteria (Nice-to-have model features) 1. Capable of modeling accurately a wide array of HV-MOSFET process technologies and device structures, which would include LDMOS and EDMOS (Extended Drain), both symmetrical and asymmetrical, and other drain drift extension structures including, but not limited to, those of various RESURF flavors. 2. Capable of modeling accurately the long-channel DIBL and Rout degradation for drain extended devices. 3. Capable of modeling layout dependent characteristics including multifinger device structures that have separate, merged, and shared source and drain connections, and point and wide source/drain contacts. 4. Capable of modeling body bias dependency of DC and AC characteristics, as well as Vds-dependence of the body bias effects. CMC Meeting, Boston 8 th May 2006 42

Model Status vs. CMC Criteria (Nice-to-have model features) 5. Capable of modeling multiple junctions for complicated LDMOS drain structures. 6. Capable of providing optional temperature node for thermal electrical coupling simulation. 7. Capable of accurately modeling the non-quasi-static effects up to 20GHz. 8. Capable of creating accurate statistical models. 9. Capable of modeling diode breakdown. 10. Capable of modeling parasitic BJT effects. CMC Meeting, Boston 8 th May 2006 43

11. Capable of modeling gate current due to hot carrier in channel and tunneling. 12. Capable of handling body diode model reverse recovery and high-level current injection effect. 13. Capable of handling second breakdown characteristics. 14. Capable of identification of SOA violations. 15. Capable of handling thermal run away. CMC Meeting, Boston 8 th May 2006 44

Conclusion An EKV HV MOSFET model proposed Good performance in DC and AC operations Error (I DS ) ~ 10% Error (g m ) ~ 10% Error (Capacitance) ~ 25% Tested for transient operations Model validated on industrial devices Excellent convergence and scalability Self-Heating effect included No ill convergence Implemented in Verilog-A Platform independent Tested on ELDO, SABER, Spectre, UltraSim simulators Non-uniform doping in intrinsic MOS will be included CMC Meeting, Boston 8 th May 2006 45

Contact Person- Prof. Adrian Mihai Ionescu Institute of Microelectronics and Microsystems, Electronics Laboratory (LEG-2) Room: ELB 335 CH-1015 Lausanne, Switzerland Phone: +41 21 693 3978 / +41 21 693 3975 Fax: +41 21 693 3640 E-mail: Adrian.Ionescu@epfl.ch CMC Meeting, Boston 8 th May 2006 46