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Electronic Circuits II Woo-Young Choi Dept. of Electrical and Electronic Engineering Yonsei University Lecture 38: Project #2 Review

Electronic Circuits II - Yonseitera.yonsei.ac.kr/class/2020_1_1/lecture/Lect 38 Project... · 2020. 7. 8. · Electronic Circuits 2 (20/1) W.-Y. Choi Lect. 38: Project #2 Review 3

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  • Electronic Circuits II

    Woo-Young Choi

    Dept. of Electrical and Electronic Engineering

    Yonsei University

    Lecture 38: Project #2 Review

  • Electronic Circuits 2 (20/1) W.-Y. Choi

    Lect. 38: Project #2 Review

    2

    I. Student Presentations

    II. Grading Policy

    1. 김성령

    2. 박준영

    3. 여민준

    4. 오동현

  • Electronic Circuits 2 (20/1) W.-Y. Choi

    Lect. 38: Project #2 Review

    3

    Homework: Due 10 am, 6/17

    Describe how you could have improved

    your design. Minimum one paragraph.

    Next (last) lecture on 6/17 Wed.

    Lecture 39: Project #3 Design Guide

    Lecture 40: Wrap up. Zoom at 11am

    (ID: 946 4650 3775)

  • PRESENTATION

    PROJECT 2

    2016142179 오동현

  • Multi-feedback BandPass filter

    - It needs only one OPAMP!

  • < Q = 7.5 >

    < Q = 1.5 >

  • < Q = 7.5 >

    < Q = 1.5 >

  • Schematic Diagram of my OPAMP

  • Current Mirror & Differential Amp

  • Simplify Voltage Gain Equation

    • Assume 𝑟𝑂𝑁 = 𝑟𝑂𝑃

    • 𝐴𝑣 = 𝑔𝑚𝑁 ∗ 𝑟𝑂𝑁||𝑟𝑂𝑃

    ≅ 𝑔𝑚𝑁 ∗𝑟𝑂𝑁2

    = 2𝜇𝑛𝐶𝑜𝑥 ∗𝑊

    𝐿∗ 𝐼𝐷 ∗

    1

    2𝜆𝐼𝐷

    =𝜇𝑛𝐶𝑜𝑥

    2𝜆2𝐼𝐷∗𝑊

    𝐿≅

    1

    𝜆(𝑉𝐺𝑆−𝑉𝑡ℎ)

  • λ Simulations(L=2u, W=100u, Vgs=0.6V, 0.75V, 0.9V)

    • Purple line :

    Id = 1.17 mA

    • Yellow line :

    Id = 605 uA

    • Green line :

    Id = 223 uA

  • Degenerated Common Source stage

    • 𝐴𝑣 ≅ −𝑔𝑚𝑃(𝑟𝑜𝑃| 𝑟𝑜𝑁

    • When it comes to voltage gain,

    almost same as above differential amplifier case.

    • It needs low current to take high voltage gain.

  • Source Follower Stage

    • 𝐴𝑣 ≅ 1

    • Output Impedance = 1

    𝑔𝑚,13|| 𝑟𝑂,15

    1

    𝑔𝑚,13=

    1

    2𝜇𝑛𝐶𝑜𝑥∗𝑊

    𝐿∗𝐼𝐷

    , 𝑟𝑂,15=1

    2𝜆𝐼𝐷

    • Buffer : It reduces output impedance.

    Large 𝐼𝐷 leads to small output impedance.

  • Bandwidth ( Miller Effect )

    •𝑤𝑝~1

    𝑅𝑠∗(𝐶1∗𝐴𝑣)

    𝐴𝑣 ≅ 𝑔𝑚𝑁(𝑟𝑜𝑁| 𝑟𝑜𝑃 ~1

    𝜆(𝑉𝐺𝑆−𝑉𝑡ℎ)(differential amp & CS) 𝐴𝑣 ≅ 1 (SF)

    • Large 𝐼𝐷 leads to wide bandwidth

  • Bandpass filter with designed OPAMP

  • Result

    • Designed

    OPAMP

    • Ideal

    OPAMP

  • DifferenceAC sweep simulation result of bandpass filter

    • Designed

    OPAMP

    • Ideal

    OPAMP

  • Improvement

    Attach bypass filter at output node

  • The Result of advanced OPAMP

  • < dvanced designed OPAMP >< original designed OPAMP >

  • The Drawback of advanced OPAMP

    Small Bandwidth

  • ELECTRONIC CIRCUIT2Name : Seong Ryoung Kim

    Major : Business & EEE(Double Major)

  • INDEX

    1. Filter Design with ideal Op-amp

    2. Operational Amplifier

    3. Filter Design with my Op-amp

  • 1.FILTER WITH IDEAL OP-AMP

    - Need to recover the original signal near 300KHz

    - band-pass filter or bandpass filter (BPF)

  • 1.FILTER WITH IDEAL OP-AMP

    - Because we cannot use inductor, I use inductor simulator instead.

    - I don’t use the way to cascade two 1st order filters(Biasing problem, no complex conjugate poles)

  • 1.FILTER WITH IDEAL OP-AMP

    - Firstly, choose C1=C2=0.1nF

    (This means L=0.002814477 because makes ω0=1

    𝐿𝐶=1884955.592rad/s(=2πf0 = 2π ∗ 300000) where L =

    R1R3C4R5

    𝑅2)

    - Secondly, choose R1=R3=R5=5000Ω

    - Thirdly, choose R2=4441.32198Ω in order to make L=0.002814477

    - Lastly, we can change Q-factor by changing R6

  • 1.FILTER WITH IDEAL OP-AMP

    - R6 = 1000, 2000, 5000, 10000, 20000, 50000, 100000

    - Q = 0.19, 0.38, 0.94, 1.88, 3.77, 9.42, 18.85

    - As Q increases, this filter has sharper frequency

    response, smaller 3-dB banwidth(filter BW, not op-

    amp), lower peak point

    - Works well

    1. Frequency response 2. Time domain result

    3. Frequency domain result

  • 2. OPERATIONAL AMPLIFIER

    Operation Amplifier

    - Rin=∞, Rout=0, Av=very large(Vin-=Vin+, I-=I+=0A)

    Source Follower

    Why do I use OTA and SF to design op-amp?

    - OTA has very large gain and Rin=∞, but ithas very large Rout=ron//rop

    - SF can have Av=1 and very small Rout

  • 2. OPERATIONAL AMPLIFIER

    1 2 3 4

    - It is impossible to design the op-amp

    satisfying all given specifications at once

    - I design source follower by using NMOS

    with PMOS load

    (This is not a current mirror because of

    PMOS load)

    - After many attempts, I think it is difficult

    to meet the condition of Rout

  • 2. OPERATIONAL AMPLIFIER

    1 2 3 4

    - Fix Iref=500uA and W1=9.99um in part1

    - In part1&4, I maximize W9=100u in

    order to satisfy Rout

  • 2. OPERATIONAL AMPLIFIER

    Length of gate L1=L2=L3=L4=L5=L6=L7=L8=L9=L10=0.25um

    Width of gateW1=9.99um, W2=7.99um, W3=W4=90um, W5=W6=10um, W

    7=5.79um, W8=20.134um, W9=100um, W10=80um

    Av 40.143dB > 40dB

    Bandwidth 102.365MHz > 100MHz

    Output impedanc

    e90.627Ω< 100 Ω @DC

    Power Consumpti

    on2.959mW(=about 1.480*2mW) < 10mW

    1. Gain & BW 2. Power

    3. Rout

    Summary of my design result

  • 3. FILTER DESIGN WITH MY OP-AMP

    - R6 = 1000, 2000, 5000, 10000, 20000, 50000, 100000

    - Q = 0.19, 0.38, 0.94, 1.88, 3.77, 9.42, 18.85

    - As Q increases, this filter has sharper frequency

    response, smaller 3-dB banwidth(filter BW, not op-

    amp), lower peak point

    - At low frequencies, the frequency response has flat

    shape different from the ideal filter with ideal op-

    amp

    1. Frequency response

  • 3. FILTER DESIGN WITH MY OP-AMP2. Time domain result 3. Frequency domain result

    - My filter restores original signal from corrupted signal well at high frequencies

    - But it has the limitation in that it cannot filter low frequencies

    - This is the difference between the ideal filter and my designed filter

  • 3. FILTER DESIGN WITH MY OP-AMP

    Ideal Op-apm My designed Op-amp

    - Rin=∞- Rout=0

    - Av=very large(106->120dB)(Vin-=Vin+, I-=I+=0A)

    - Rin=∞- Rout=90.627Ω- Av=40.143dB

    - Although I lower the Rout to improve my

    designed filter, I cannot get a desired

    result

    - So I improve my filter by enlarging gain

  • 3. FILTER DESIGN WITH MY OP-AMP1. Gain & BW(Trade off relationship by Miller effect)

    2. Rout

    - I don’t change W because I don’t want

    to change the physical properties of the

    all MOSFET

    - I increase gain(it lowers BW) by

    lowering Iref

    (Lowering Iref means lowering Id2&Id7.

    As a result it means increasing gain.)

  • 3. FILTER DESIGN WITH MY OP-AMP

    - I improved my designed filter by increasing gain

    - This improved filter can filter low frequencies

    - But there is a limitation in that my designed filter

    has flat shape of frequency response at low

    frequencies

  • 3. FILTER DESIGN WITH MY OP-AMP

    Initial designed op-amp(R6=5000Ω) Improved designed op-amp (R6=5000Ω)

    Increasing

    gain

  • Thank you!

  • -Design Report [50]

    1. Filter Design with ideal Op-amp [10]

    (1) What type of a second-order filter is needed for restoring the original signal

    from the corrupted signal? What is its characteristics? Explain why. [5]

    - 구체적인 스펙을 제시해야 함. 예) 밴드패스 필터에서 280kHz - 320kHz

    - 구체적인 구조를 제시해야 함. 예) BPF

    - Noise가 있는 signal을 time domain과 frequency 도메인에서 분석 후,

    신호 성분이 300kHz, 그 외에 넓은 지역에서 WGN이 있다는 사실을 명시

    (2) Implement the filter in PSPICE using passive circuit elements (R can C) and up

    to two ideal op-amps. Shows the time- and frequency-domain characteristics

    of the signal restored with your ideal filter. [5]

    - 만든 스키메틱 첨부, 설명( 전달함수 식 유도)

    - AC Sweep , Transient, FFT 그래프 모두 첨부, 간단한 분석

    - 그래프 셋업 첨부

    - Ideal filter를 썼을 경우 얼마나 신호가 복구가 잘 되었는가.

    2. Operational Amplifier [20]

    (1) Determine the structure of your Op-amp. [5]

    (Consider requirements to operate as an Op-amp.)

    Op amp의 조건. 높은 게인, 넓은 대역폭, 작은 아웃풋 임피던스 이를 만족시키기 위한

    각각의 구조를 대입. 예) 높은 게인을 위해 CS Amp, 그리고 작은 아웃풋 임피던스를

    위해 SF를 차례대로 연결한 3-stage opamp를 디자인하였다.

    (2) Obtain the gain of the Op-amp. [5]

    (Your Design, measurement set-up & result, all contetnts should be included.)

    - 각각 on/off로 채점 조건 만족시 4점, 셋업 미첨부시 1점감점

    (3) Obtain the Bandwidth of the Op-amp. [5]

    (Your Design, measurement set-up & result, all contetnts should be included.)

    - 각각 on/off로 채점 조건 만족시 4점, 셋업 미첨부시 1점감점

    (4) Calculate the power consumption of your design. [5]

    (Any current source for mirroring should be excluded in your calculation.)

    - 각각 on/off로 채점 조건 만족시 4점, 셋업 미첨부시 1점감점

    ※ output impedance 미첨부시 4점 감점.

  • 3. Filter Design with your Op-amp [20]

    (1) Design the filter using the Op-amp you designed in Section 2. Show the

    resulting characteristics (time and frequency domain) of the restored signal [5]

    (All contents about filtered signal should be included: frequency response, transient

    simulation result, and its FFT result and its set-up for measurement. )

    - 이전 step까지 잘 진행되어 합쳤을 것을 전제로 신호가 완벽히 복원된 경우 5점

    그렇지 않고 조금 미흡한 경우 4점

    (2) Discuss the difference between the results you obtained in Section 1 with

    ideal op-amps and that with your op-amp. [15]

    (Explain the weakness of your op-amp and how to overcome)

    - 기본 5점

    - ideal과 my own을 비교하면 8점

    - 개선사항을 언급시 10점

    - 구체적인 개선방법 제시할 경우 12점

    - 이를 시행하여 시간축 상 개선이 조금이라도 보이면 14점

    - 이를 시행하여 시간축 상 개선이 분명히 보이면 15점

    .