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Photon counting using amorphous selenium: Achieving hole dispersion limited count-rate using the Frisch grid detector design

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Title: Photon counting using amorphous selenium: Achieving hole dispersion limited count-rate using the Frisch grid detector design


1
Photon counting using amorphous selenium
Achieving hole dispersion limited count-rate
using the Frisch grid detector design
  • Karim S. Karim, A. Goldan
  • Associate Professor,
  • Silicon Thin film Applied Research (STAR) group,
  • Dept. of Electrical and Computer Engineering
  • University of Waterloo, CANADA
  • CMOSET 2009 Workshop (Vancouver)

2
STAR Group
Amir Goldan
3
Digital Medical Imaging
ANALOG
DIGITAL
4
Energy Integrating vs. Photon Counting
5
Making a case for photon counting Dose Efficiency
  • Imagers Dose Efficiency considers the
    following factors
  • Quality of the x-ray spectrum
  • Quantum efficiency
  • Energy absorption efficiency
  • Scatter rejection efficiency
  • Conversion efficiency (of absorbed photons to
    image signal)
  • Detector noise(i.e., swank noise, film
    granularity noise, leakage shot noise, variations
    in the conversion gain)
  • Readout noise
  • Mammography Imager
  • Energy-integrating
  • Area-imaging
  • Smit-Röntgen antiscatter grid
  • 35 DQE
  • 30kVp Mo spectrum

Q1 Why so low?
Q2 How can it be improved?
M. Lundqvist et al, IEEE Trans. Nucl. Sci. 48(4),
1530-1536 (2001).
6
Scatter, Noise, Conversion Efficiency
7
Memory Artifacts Anatomical Noise
  • Memory artifacts in an energy-integrating
    selenium-based imager.
  • Photon counting systems are not susceptible to
    low-frequency memory artifacts.

H.G. Chotas et al, Radiology 203, 881- 883(1997).
  • Anatomical Noise (or tissue overlap effect)
  • - Image2 Overlying tissue (i.e., circle) can
    mask the cancerous lesion (i.e., triangle) from
    being detected.
  • Digital Tomosynthesis
  • Multiple images are acquired at different
    angles.
  • Structures in different planes can be brought
    into focus using shift-and-add of different
    projection images.

J. T. Dobbins III et al, Phys. Med. Biol. 48,
R65R106 (2003).
8
Photon Counting w/ a-Se
Energy 70 keV / Layer Thickness 150 µm
FWHM50
  • To guarantee complete charge collection and
    eliminate ballistic deficit
  • Shaping time Electron transit time 60µs
  • With 10 probability of pileup, selenium
    count-rate (rc) is 500 quanta/s
  • Photon count-rate needed for imaging is 50,000
    quanta/s

9
Inequality in Charge Transport
  • The material of large-area photoconductors is
    either amorphous or polycrystalline
  • Suffer from poor charge transport due to traps in
    the bulk
  • For example, the effective carrier mobilities in
    a-Se is
  • 0.003 cm2/V.s for e-
  • 0.14 cm2/V.s for h

10
Improvements
  • Addressing the problem of carrier transport
  • Utilizing readout techniques
  • Pulse-shape discrimination
  • Pulse-risetime compensation/correction
  • Modifying the detector structure
  • P-type-Intrinsic-N-type (P-I-N) contact structure
  • Unipolar Charge-Sensing

11
Shockley-Ramo Theorem
  • Shockley-Ramo Theory (1938-1939) Charge
    induction on any electrode by a single electron
    in a vacuum tube is due to electrons motion!
  • Qi qVW
  • VW Weighting potential
  • Theory is valid for carrier motion inside
    semiconductor detectors in the presence of space
    charge.
  • G. Cavalleri et al, Nucl. Instr. and Meth. 92,
    137-140 (1971).

12
Unipolar Charge-Sensing
  • A method first proposed by O. Frisch in 1944 to
    solve the problem of slow drift and trapping
    effect of positive ions in conventional gas
    detectors
  • How? By providing an electrostatic shield near
    the collecting electrode.

13
Kinestatic Imagers
  • Kinestatic charge detection (KCD) was proposed
    in 1985 as a compromise solution to
  • complexity of nn detectors (i.e., area
    detectors)
  • inefficiency of n1 detectors (i.e., scanned-slit
    detectors)
  • KCD imager has n1 elements but operates as an
    nm detector (m lt n)
  • Nowadays, nn area-detectors are cost-effective
    and available commercially, thanks to two
    technological advances
  • availability of cost-effective, large-area a-Si
    TFT readout panels
  • reliable coupling of evaporated a-Se
    photoconductors to these TFT panels

F.A. DiBianca and M.D. Barker, Med. Phys. 12,
339-343 (1985).
14
Unipolar Solid-State Area Imagers
  • Considering large-area evaporated photoconductors
    (such as amorphous selenium), this research
    proposes unipolar charge-sensing using the Frisch
    grid detector design to
  • Enable photon counting operation by improving the
    photon count-rate
  • Results can be applied to also improve charge
    collection efficiency, implications of which in
    energy-integrating mode are
  • Improved x-ray sensitivity and detective quantum
    efficiency (DQE)
  • Improved spatial resolution
  • Reduced memory effects

A.H. Goldan et al, Proc. of SPIE 7258, 725816
(2009).
A.H. Goldan and K.S. Karim, Med. Phys. (under
revision).
15
Photon Counting ModeImproved count-rate
1
2
3
1
2
3
1
2
3
rc 500 quanta/s
rc 35,000 quanta/s
rc 10,000,000 quanta/s
16
Food (for thought)
  • Realistically speaking, can the unipolar Frisch
    grid design improve the count-rate by 4 orders
    of magnitude?
  • Can we implement the Frisch grids very close to
    the collecting pixel electrodes to yield a nearly
    ideal unipolar charge-sensing operation?
  • Is there a physical phenomenon that limits the
    count-rate given a nearly-ideal unipolar device?

17
Frisch Grid Fabrication
K.S. Karim, A. Goldan, PCT and US Patent Appl.
No. 12/357,577 (filed on Jan. 2009).
18
Weighting Potential Distribution
  • 5 µm wide grid
  • 5 µm grid spacing
  • 500 nm insulator thickness

19
Food for thought (again)
  • Realistically speaking, can the unipolar Frisch
    grid design improve the count-rate by 4 orders
    of magnitude?
  • Can we implement the Frisch grids very close to
    the collecting pixel electrodes to yield a nearly
    ideal unipolar charge-sensing operation?
  • YES! Thanks to evaporated photoconductors which
    enable grid construction using photolithography.
  • Is there a physical phenomenon that limits the
    count-rate given a nearly-ideal unipolar device?

20
Time-of-Flight (TOF)
  • TOF transient photoconductivity technique
  • Directly measure carrier drift mobility and deep
    trapping time

21
TOF Measurements
3ns Laser Pulse
  • The extended decay in the tail is due to the
    dispersion of holes in the drifting packet
  • Dispersion is due to
  • diffusion
  • multiple trapping and release
  • Mutual Coulombic repulsion

22
Food for thought (conclusion)
  • Realistically speaking, can the unipolar Frisch
    grid design improve the count-rate by 4 orders
    of magnitude?
  • Can we implement the Frisch grids very close to
    the collecting pixel electrodes to yield a nearly
    ideal unipolar charge-sensing operation?
  • YES! Thanks to evaporated photoconductors which
    enable grid construction using photolithography.
  • Is there a physical phenomenon that limits the
    count-rate given a nearly-ideal unipolar device?
  • YES! Carrier dispersion limits the count-rate.
    However, a-Se is till capable of achieving a
    count-rate of 1M quanta/s at E10V/µm.

23
Summary
  • Many of the limitations associated with todays
    energy-integrating imagers can be alleviated by
    switching to photon-counting.
  • However, poor carrier transport in large-area
    evaporated photoconductors has greatly limited
    their photon count rate.
  • To circumvent the problem of poor carrier
    transport, this research proposes unipolar
    charge-sensing using the Frisch grid design.
  • Results show substantial increase in photon count
    rate using the unipolar Frisch detectors

24
Acknowledgements
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