Deeper Sampling CMOS Transient Waveform Recording ASICs

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Presentation transcript:

Deeper Sampling CMOS Transient Waveform Recording ASICs The IRS and BLAB3 Deep Storage ASICs for UHE Radio Neutrino and Next Generation Collider Particle Identification Matt Andrew, Kurtis Nishimura, Gary S. Varner University of Hawai’i, and the Large Area Picosecond PhotoDetector Collaboration TIPP 2011, June 10, 2011

History Why Waveform Sampling? High-rate applications Traditional “crate based” electronics Gated Analog-to-Digital Converters Referenced “triggered” Time-to-Digital Converters High-rate applications “pipelined operation” Low-speed, low-resolution sampling High channel counts Motivation to reduce cabling Integrate electronics onto detector elements Q-ADC Det chan TDC Disc. Trigger FADC Det chan Issues: cost, power, resolution, data volume

Switched Capacitor Array Sampling Write pointer is ~few switches closed @ once 20fF Input Tiny charge: 1mV ~ 100e- Channel 1 Few 100ps delay Channel 2

“Oscilloscope on a chip” 2 GSa/s, 1GHz ABW Tektronics Scope 2.56 GSa/s LAB

Easy access to Waveform sampling WFS ASIC Commercial Sampling speed 0.1-6 GSa/s 3 GSa/s Bits/ENOBs 16/9-13+ 8/7.4 Power/Chan. <= 0.05W Few W Cost/Ch. < $10 (vol) > 100$

An Intrinsic Limitation No power (performance savings) for continuous digitization We aren’t going to put Analog Devices out of business “analog down conversion”  For most “triggered” ‘event’ applications, not a serious drawback

Gigasamples/s, but Nyquist? Difficult to couple in Large BW (input C is deadly) More than 3pF input (ESD protection alone often more) limits ABW < 1GHz As a result, first generation WFS ASICs a few hundred to 1k samples (ATWD, SAM, DRS, LABRADOR…) Is this an fundamental limitation? f3dB = 1/2pZC

Why Deeper sampling? ~ km 1018 eV nm

Deeper storage: Buffered LABRADOR (BLAB1) ASIC Single channel 64k samples deep, same SCA technique as LAB, no ripple pointer Multi-MSa/s to Multi-GSa/s 12-64us to form Global trigger Arranged as 128 x 512 samples Simultaneous Write/Read 3mm x 2.8mm, TSMC 0.25um

BLAB1 High speed Waveform sampling Comparable performance to best CFD + HPTDC MUCH lower power, no need for huge cable plant! Using full samples reduces the impact of noise Photodetector limited CH1 CH2 6.4 psRMS NIM A602 (2009) 438 10

Ice Radio Sampler (IRS) / Buffered LABRADOR 3 (BLAB3) Specifications Difference between IRS/BLAB BLAB has input amplifier IRS doesn’t really use internal trigger capability

IRS/BLAB3 Single Channel Sampling: 128 (2x 64) separate transfer lanes Recording in one set 64, transferring other (“ping-pong”  “2 stage sampling”) Storage: 64 x 512 (512 = 8 * 64) Wilkinson (32x2): 64 conv/channel

IRS/BLAB Die photo 5.82mm 7.62mm 8x RF inputs (die upside down) 32k storage cells per channel (512 groups of 64)

Analog bandwidth Analog BW ~1GHz

Input coupling simulation (35fF sample) Onto chip (flip chip) Magnitude [dB] ARA Trig/Dig Electronics - 17-AUG-2010 ~1 GHz stored

Wilkinson ADC – easy to integrate on-chip No missing codes Linearity as good as can make ramp Can bracket range of interest 12-bit ADC Run count during ramp Modified! (on-chip clock/counter) [~0.7 GHz] Excellent linearity Basically as good as can make current source/comparator

Storage Cell - compact Diff. Pair as comparator Density ~ 25k storage cells/mm^2 (0.25um)

On chip Wilkinson Clock ~1us to 9-10 bits ~4us to 12 bits 512 ADC in parallel

Linearity Calibration CAM and/or LUT in FPGA

Example: 100 MHz sine wave input Need dT calibrations – but only 128 per channel Any way to automate? (see K. Nishimura talk)

Not a small effect More like 10% effect at 3.2GSa/s J. Davies –UC London More like 10% effect at 3.2GSa/s

Now a variety of options… ASIC Amplification? # chan Depth/chan Sampling [GSa/s] Vendor Size [nm] Ext ADC? DRS4 no. 8 1024 1-5 IBM 250 yes. SAM 2 1-3 AMS 350 IRS2 32536 1-4 TSMC BLAB3A TARGET 16 4192 1-2.5 TARGET2 16384 TARGET3 PSEC3 4 256 1-16 130 PSEC4 6 Success of PSEC3: proof-of-concept of moving toward smaller feature sizes. Next DRS plans to use 110nm; next SAM plans to use 180 nm.

Future Prospects Challenges (R&D continues): Key enabling technology Expect many other designs in future Barriers to entry are low Many different reference designs out there Challenges (R&D continues): Fine timing (~ 1ps) Larger dynamic range Deeper (continuous) sampling Faster, sparsified readout Calibration Key enabling technology Large telescope arrays (CTA) > 100km3 neutrino detectors PID, Fast x-ray detectors

Back-up slides

Underlying Technology Track and Hold (T/H) T/H Sampled Data Analog Input C Pipelined storage = array of T/H elements, with output buffering N caps Vout=A / (1+A) * Q/Cs =V1 * A/(1+A) 3 Bottom Read BUS 4 Top Read Bus Cs 2 v V1=V Q=Cs.V1 N capacitors Write Bus Return Bus 1

Real MCP-PMT Signals (with BLAB2) Residual Time Walk G. Varner -- Deeper Fast Waveform Sampling -- picoSecond WS in Krakow 7-8 psRMS Rather robust for amplitude invariant signals, TOF still hard, but can shape extract

Simulated Performance vs. SNR 300MHz ABW, 5.9GSa/s G. Varner -- Deeper Fast Waveform Sampling -- picoSecond WS in Krakow

IRS Input Coupling Input bandwidth depends on 2x terms f3dB[input] = [2*p*Z*Ctot]-1 f3dB[storage] = [2*p*Ron*Cstore]-1

Wilkinson Clock Generation Strictly only 5 channels necessary 4x antenna, 1x reference channels Could interleave for twice depth, or multiple reference channels

Wilkinson Recording Ripple counter (run as fast as can) Start = start 0.5-1.5GHz Clock

Triggering Need 9th channel for monitoring

Triggering – same as previous results Monitor 9th channel (uses Ch.1 threshold) to compensate for temperature dependence

Hit Processing numbers Assume: 100kHz charged track hits on each bar ~32 p.e./track (1% of 100ns windows) 30kHz trigger rate Each PMT pair sees <8> hits 240k hits/s Each BLAB3 has an average occupancy <1 hit (assume 1) 400ns to convert 256 samples 16ns/sample to transfer At least 16 deep buffering (Markov overflow probability est. < 10-38) Each hit = 64samples * 8bits = 512bits ~125Mbits/s (link is 3.0 Gb/s ~ x30 margin) BLAB3 ASIC Trans-Imp Amps 512 x 64 samples Per channel 8 BLAB3 sampling Fast conversion Matrix (x256) Improvements based upon Lessons learned from BLAB2 Plan to model in standard queuing simulator, but looks like no problem (CF have done same exercise with Jerry Va’vra for 150kHz L1 of SuperB and can handle rate)

Front-end Electronics studies 1GHz analog bandwidth, 5GSa/s Simulation includes detector response G. Varner and L. Ruckman NIM A602 (2009) 438-445. J-F Genat, G. Varner, F. Tang, H. Frisch NIM A607 (2009) 387-393.

Ice Radio Sampler (IRS) RF input coupling (S11) P. Gorham -- measurement

Ice Radio Sampler (IRS) P. Gorham -- measurement

WFS Evolution and Philosophy SAM 1. Maximize dynamic range and minimize signal distorsion. 2. Minimize need for calibrations and off-chip data corrections. 3. Minimize costs (both for development & production) DRS family Get a solid, general design working Something that can work, in volume, for many apps LAB and siblings (68 generations) Continue to explore parameter space Concentrate on applications where more general solutions above many not be best choice Approaches very complementary

References PSI activities (DRS) DAPNIA activities Hawaii activities IEEE/NSS 2008, TIPP09 http://midas.psi.ch/drs DAPNIA activities MATDAQ: IEEE TNS 52-6:2853-2860,2005 / Patent WO022315 SAM; NIM A567 (2006) 21-26. Hawaii activities STRAW: Proc. SPIE 4858-31, 2003. PRO: JINST, Vol. 3, P12003 (2008). LABRADOR: NIM A583 (2007) 447-460. BLAB: NIM A591 (2008) 534-545; NIM A602 (2009) 438-445. STURM: EPAC08-TUOCM02, June, 2008.