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Delta-Sigma Time to Digital Converter Using Charge Pump and SAR ADC - - PowerPoint PPT Presentation

Delta-Sigma Time to Digital Converter Using Charge Pump and SAR ADC IEICE General Conference 2015 Anugerah Firdauzi, Zule Xu, Masaya Miyahara, and Akira Matsuzawa Tokyo Institute of Technology Outline 2 Background Basic concept


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SLIDE 1

Delta-Sigma Time to Digital Converter Using Charge Pump and SAR ADC

IEICE General Conference 2015 Anugerah Firdauzi, Zule Xu, Masaya Miyahara, and Akira Matsuzawa Tokyo Institute of Technology

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SLIDE 2

2

Outline

  • Background
  • Basic concept
  • Circuit design
  • Simulation results
  • Conclusion

4/2/2015 Anugerah Firdauzi - Tokyo Tech

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SLIDE 3

3

Background

  • TDC Application

– 3D camera – Laser range finder – Time-of-flight (TOF) particle detector – On chip jitter measurement – PLL and frequency synthesizer

  • Contradictory requirements

– High resolution (~1ps) – Wide input range (several ns)

4/2/2015

L L Emitter Sensor

𝑴 = 𝒅. 𝒖/𝟑 Distance measurement

TDC Digital Filter Counter Fref Fv DCO

ADPLL

Anugerah Firdauzi - Tokyo Tech

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SLIDE 4

4

Previous Work

  • Charge pump and SAR ADC
  • Time-to-charge conversion with SAR ADC 

high resolution

  • SAR-ADC: compact, sufficient range, and

moderate speed

4/2/2015

PFD UP DN CK1 CK2 …. C V SAR-ADC Dout

𝑢𝑠𝑓𝑡 = 𝐷. 𝑊

𝑀𝑇𝐶/𝐽

  • Challenge: high order SAR

ADC is required

– High design complexity – Limited speed – Large area

[Z.Xu, CICC ‘13] Anugerah Firdauzi - Tokyo Tech

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SLIDE 5

5

Proposal: ΔΣ TDC

  • Σ is realized by charging capacitor C and never reset it
  • Δ is realized by discharging/charging C through array of current

source DAC at constant time for positive/negative output

4/2/2015

Tin

  • E

Dout z-1 z-1

Σ Δ

Anugerah Firdauzi - Tokyo Tech PFD UP DN CK1 CK2 Dout ... Logic Current source DAC

Δ

ICP ICP

Σ

C

Q t + V

  • I

Q I t Δ=0.5Q I t

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SLIDE 6

6

Timing Diagram

  • 𝜠𝑾𝒏𝒃𝒚 = ∆𝑾𝑱𝑶,𝒏𝒃𝒚 + ∆𝑾𝑬𝑩𝑫,𝒏𝒃𝒚
  • 𝟐

𝟑 𝑾𝒔𝒇𝒈𝒒 − 𝑾𝒔𝒇𝒈𝒐 = 𝑱𝑫𝑸 . 𝑼𝑱𝑶,𝒏𝒃𝒚 𝑫𝑬𝑩𝑫

+

𝚻𝑱𝑬𝑩𝑫 . 𝑼𝑬𝑩𝑫 𝑫𝑬𝑩𝑫

4/2/2015

ΔΣ thumb rule: ∆𝑾𝑱𝑶,𝒏𝒃𝒚 = ∆𝑾𝑬𝑩𝑫,𝒏𝒃𝒚

For VOP: Charging input HIGH output  discharge LOW output  charge 1 2 3

3 UP DN VOP VON Out (delay) 1 2 1 CK1 CK2 TIN TDAC ΔVIN

  • ΔVDAC

Vrefp Vrefn SAR conversion

Anugerah Firdauzi - Tokyo Tech

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SLIDE 7

7

Multibit Quantizer Effect

  • For 𝑴𝒖𝒊 order ΔΣ ADC with 𝑶 bit quantizer:
  • 𝑻𝑶𝑺𝒆𝑪 = 𝟐𝟏 log

𝟒𝝆 𝟑

𝟑𝑶 − 𝟐

𝟑 𝟑𝑴 + 𝟐 𝑷𝑻𝑺 𝝆 𝟑𝑴+𝟐

  • 𝑭𝑶𝑷𝑪 = (𝑻𝑶𝑺𝒆𝑪 − 𝟐. 𝟖𝟕)/𝟕. 𝟏𝟑
  • Increasing quantizer size by one can improve ENOB 1-1.5 bit

4/2/2015

  • Target:

– 1st order ΔΣ TDC – Quantizer 4 bit – OSR = 100 – ENOB = 13 bit

5 10 15 20 25 30 1 10 100 1000 ENOB OSR [L,N] [5,4] [4,4] [3,4] [2,4] [1,7] ↓ [1,1] Target

Anugerah Firdauzi - Tokyo Tech

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SLIDE 8

8

  • Ideal model using MATLAB
  • 4 bit quantizer
  • Input = ±1ns at 52kHz
  • BW

= 1MHz

  • OSR = 100
  • Result:
  • ENOB > 11bit
  • Effective resolution < 0.9ps

Simulation Result

4/2/2015 Anugerah Firdauzi - Tokyo Tech

10

4

10

5

10

6

10

7

10

8

  • 160
  • 140
  • 120
  • 100
  • 80
  • 60
  • 40
  • 20

Frequency [Hz] PSD [dB]

SNDR = 72.42 dB ENOB = 11.74 bit SNDR = 73.63 dB ENOB = 11.94 bit

1ps noise ideal 20dB/dec 1ns input BW

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SLIDE 9

9

Conclusion

  • A new approach for TDC by using ΔΣ

architecture is proposed.

  • ΔΣ TDC implemented by using CP SAR

ADC, and current source DAC gives first

  • rder noise shaping and high resolution

for moderate bandwidth while keeping the input range large and power consumption low

4/2/2015 Anugerah Firdauzi - Tokyo Tech