Section 2: CCDS & APS/CMOS Flashcards

1
Q

types of pixelated semiconductor devices used for digital imaging

A

CCDs
APS
CMOS (examples of APS)

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2
Q

CCDs readout image by

A

moving the stored charge across the image

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3
Q

both CCDs and APS are subject to

A

uneven response, thermal noise, hot pixels, electronic noise, cosmic ray hits…

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4
Q

CCDs/CMOS work via the

A

photoelectric effect in a semiconductor - electron energised by photon

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5
Q

semiconductors: in an isolated atom,the atomic energy levels are

A

well spaced out

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6
Q

semiconductors: in solids, atomic levels form

A

‘blended’ bands - the low energy bands are filled by electrons, up to fermi level

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7
Q

semiconductors: the last filled level is the

A

valence band

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8
Q

band gap

A

between valence and conduction bands

typically a few eV

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9
Q

for electrical conduction, electrons must be able to

A

move between energy levels (so the full bands cannot participate)

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10
Q

in conductors, the valence band

A

is not full and overlaps with conduction bands

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11
Q

electron conduction arises when

A

an electron moves from the valence band into a higher energy state

get an electron in conduction band and hole in valence band

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12
Q

how can a valence electron gain energy and jump the band gap?

A
  1. thermally (don’t like)
  2. photon transferring energy (ie photoelectric effect)
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13
Q

semiconductors: photons will produce

A

electron-hole pairs

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14
Q

doped semiconductors

A

adding a small amount of a different atom with more/less valence electrons

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15
Q

doped semiconductors are used to

A

improve condition and help store the charges

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16
Q

p type doping

A

eg boron into silicon
fewer valence electrons so extra hole above valence band

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17
Q

n type doping

A

eg arsenic into silicon
more valence electrons so extra electrons below conduction bands

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18
Q

can use p or n-type

A

individually or combined in a p-n junction to store the charge produced by the photons

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19
Q

p-type silicon held under a small bias voltage - setup

A

a thin insulator layer of SiO2 is placed onto the p-type Si and on top of this is a metal electrode (known as surface channel device)

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20
Q

p-type silicon held under a small bias voltage - depletion region

A

the positive holes are driven away from the small positive bias voltage near the electrode

electrons migrate to near electrode

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21
Q

electron hole pairs created by photons will have the electron stored

A

in the potential well near the electrode, at the top of p-type Si, below the SiO2

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22
Q

stored charge is directly proportional to the

A

number of photons falling on it (in IR/optical regime)

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23
Q

full well capacity

A

max no of electrons that can be held before pixel saturates

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24
Q

CCD readout by

A

applying sequences of voltages along the columns and down the rows of the CCD, transferring charge from one pixel to the next

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25
charge transfer efficiency describes
the fraction of charge transferred per pixel with the semiconductor, typically >0.999 very little lost - very efficient
26
for speed, each column in the CCD is
shifted at the same time (must be precisely timed)
27
analogue to digital converter
converts voltage to data numbers (DN)
28
CCD readout process
1. move to next column 2. last column shifts down 3. readout pixel goes through amplifier, ADC and then into memory
29
some devices read out all rows simultaneously, in this case...
each row has its own amplifier and ADC
30
3 phase readout scheme
each pixel has 3 electrodes, connected in parallel at voltages Φ1, Φ2, Φ3 voltage is varied, allowing charge to migrate but also be kept separate
31
3-phasesteps of the 3-phase process
1. charge stored in middle of each pixel below Φ2 (Φ1=0,Φ2=+V, Φ3=0) 2. charge moves to right to below Φ3 (Φ1=0,Φ2=+Vdown, Φ3=+V up) 3. charge moves to right to below Φ1 i next pixel (Φ1=+V up,Φ2=0, Φ3=+Vdown) 4. read out rightmost column
32
contributions to the CCD DNs that must be dealt with in processing
Pij, Tij, Eij and Cij
33
Pij
contribution from pixel charge due to photons from the astronomical source
34
Tij
contribution from pixel charge due to thermal effects (also called dark current)
35
Eij
contribution from readout process
36
Cij
contribution from pixel charge produced by cosmic ray hits
37
Xij=
Pij+Tij+Eij+Cij
38
thermal noise Tij arises from
thermal energy in the CCD material, leading to lattice vibrations, called phonons. Energy of these vibrations can create electron-hole pairs in the absence of illumination.
39
what are dark frames
exposures with no illumination falling on the CCD dark frames are exposed for long enough to capture thermal patterns
40
electronic noise can arise in
-Transfer of charge from pixel to pixel – Amplification of readout voltage - need low-noise amplifier – Measurement of amplified voltage
41
an average readout noise is often quoted as
σ0=the standard deviation of Eij eg: σ0= 10 electrons RMS (refers to the RMS readout noise in units of electrons per pixel)
42
quantisation noise
Conversion of the analogue voltage into a digital signal (DN) also introduces an additional error term: “quantisation noise”
43
bias frames
exposures of zero duration, without light falling on the CCD, which capture the various sources of 𝑬𝒊j
44
bias frames also provide
the pixel to pixel structure in the electronic noise
45
Typically, a series of bias frames is acquired and averaged to reduce
the SNR on the bias frame values.
46
As the pixels are readout, the stored charged is converted to a
voltage, producing a time varying analogue signal often measured relative to an arbitrary reset voltage
47
why is the analogue voltage is often measured relative to an arbitrary reset voltage?
to help with noise reduction "correlated double sampling"
48
the arbitrary reset voltage can result in negatives values due to noise in the reset level (electronics) and pixel signal (i.e. noisy in low light). So...
make sure the signal is always >0 (which the ADC needs),add a fixed offset voltage, the “bias level”, to the pixel signal.
49
the gain characterises
how many photoelectrons there are per integer value in the readout, i.e. the number of e- per DN (normally chosen so max no of electrons stored = max DN value the electronics can handle
50
because semiconductor material may vary...
each CCD pixel responds differently to illumination. Some give a higher number of photo-electrons per photon, some lower. CCD can also have surface spots or flaws
51
flat field
By exposing the CCD to a uniform light source we can see CCD response to illumination this exposure is the flat field
52
the flat field corrects for
non-uniform CCD response, giving the image that would be produced if every CCD pixel were identical
53
what needs to be done to flat field to give Fij
normalise (divide by average)
54
pixel variation corrected photo-electron is
Nij=Pij/Fij
55
Thermal and electronic noise often cannot be distinguished in the dark image so
combine into instrumental background Bij where Bij=Tij+Eij
56
to calibrate the CCD, we need to first
subtract the background from the DN, and then adjust for the non-uniform response
57
Nij
the DN per pixel due to astronomical dources Nij=(Xij-Bij)/Fij
58
cosmic rays are
energetic subatomic particles from space originate from the sun and galactic/extragalactic sources
59
if a CCD is exposed for a long time or a CCD is in space then
cosmic rays impact it and cause pixels or groups of pixels to saturate
60
how to deal with cosmic rays - median or mean
median is more meaningful as CR values >> normal so mean is misleading
61
when is combining exposures not useful?
when the source is changing (often in solar astronomy)
62
63
63
CCD quantum efficiency peaks in
the optical but the wavelength response can be broadened into the UV by coatings
63
when source is changing - what are the solutions
can replace 'bad' pixels by spatial filtering common methods are mean or median filtering each pixel in an image is replaced by the mean/median value of the immediate surrounding pixels
64
CCD material (semiconductor and the SiO2 insulating layer is very
reflective shortwards of 400nm
65
anti-reflection coatings improve quantum efficiency down to
about 350nm
66
below about 350nm, reponse is further improved by
a coating called Lumogen which absorbs UV and re-emits as optical
67
Short wavelength photons (UV/EUV: 10-400nm) have a 1/e absorption depth of
10-100nm so absorbed before they reach the depletion region
68
CCD materials can now be made very thin (<10nm) and illuminated from the 'rear' side to give
increased sensitivity at wavelengths <400nm
69
at wavelengths <250nm, one photon can generate
more than one electron hole pair non-linear response
70
the limited full well of a CCD pixel limits the
CCD dynamic range and can lead to blooming
71
dynamic range
ratio between the brightest and faintest sources that can be recorded
72
blooming
photoelectrons overflow from one potential well to the next along conduction paths (rows) leads to bright streaks which cannot be corrected other than cosmetically.
73
An “APS detector” is a detector in which
individual pixels contain the photosensitive material and an amplifier each pixel can be read out individually no moving charge about like in a CCD
74
most common APS
CMOS
75
CCD noise
Single amplifier deals with output from all pixels; high bandwidth needed, leading to high noise. But many years of development of materials so dark and readout noise small
76
CMOS noise
Each pixel has own amplifier; can be low bandwidth, leading to low noise. But suffer from larger dark and readout noise (less heritage than CCD)
77
CCD vs CMOS nosie
Overall, CCD historically better for low noise and hence preferred for low light, but CMOS are catching up
78
CCD QE
>90% with appropriate adaptations, and > 60% over large range in wavelength
79
CMOS QE
Best ~60% (due to additional circuitry on pixel), lower in the red
80
CCD vs CMOS qe
CCD preferred for operation at low light levels, but CMOS catching up fast
81
CCD readout rate
Slower (10ms) - charge must be stepped across in sequence; shutter closed during readout
82
CMOS readout rate
Fast (ms) - all charge read out (near) simultaneously; shutter can be open during readout or no shutter
83
CCD vs CMOS readout rate
Unimportant for most astronomy (but fast is good for AO systems and solar work) CMOS better
84
CCD uniformity of response
Can be made large and very uniform. Single substrate, single readout process.
85
CMOS uniformity of response
Can be very nonuniform! Each pixel and its amplifier can be different.
86
CCD vs CMOS uniformity of response
CCD preferred when need larger and more uniform coverage (i.e. synoptic surveys). CMOS need more flatfielding.
87
CCD dynamic range
Larger full well capacity (bigger pixels and lower noise)
88
CMOS dynamic range
Often smaller pixels, and higher noise, so lower full well capacity
89
CCD vs CMOS dynamic range
CCD preferred for higher dynamic range, but is blooming an issue?
90
CCD blooming
No insulation along rows, all pixels exposed for same duration -> blooming
91
CMOS blooming
Individual pixels can be read out, draining charge before blooming
92
CCD vs CMOS blooming
CMOS preferred but “anti-blooming” techniques help in CCDs
93
CCD spectral coverage
CCDs adapted to function across the spectrum
94
CMOS spectral coverage
CMOS have poor IR response and are harder to thin for UV/Xray (but possible)
95
CCD vs CMOS spectral coverage
CCD better outside the optical range. But APS/CMOS can count individual high energy photons
96
CCD flexibility
On-chip binning and region-of-interest selection possible.
97
CMOS flexibility
Arbitrary groups of pixels can be read out.
98
CCD vs CMOS flexibility
CCD readout needs circuits; CMOS readout needs software & computing power
99
CCD power
High power, to drive readout voltages and maintain potential wells.
100
CMOS power
Low power - amplifiers only turned on at readout
101
CCD vs CMOS power
If power an issue (i.e. small satellite) then CMOS preferred.
102
steps to change the DN into physical units steps
1. convert DN to photo-electrons per pixel 2. covert photo-electrons per pixel to photons per pixel an CCD illumination 3. convert illumination to flux arriving at telescope
103
to Convert DN to photo-electrons per pixel, need to know
gain (e per DN) N=n/g +/- sigma0 N=readout nosie, n=no of e-, sgima0=readout noise
104
total noise (sigma (N)) is a combination of
readout noise (sigma0) and photo-electron counting noise (sigman = sqrt(n)) -poisson
105
photon-counting noise in electrons
sqrt(Ng)
106
photon-counting noise in ND
sqrt (Ng)/g = sqrt(N/g)
107
adding readout and photon-counting in quadrature gives
sigma^2(N) = sigma0^2 +N/g form of y=mx+c with m=1/g
108
can calculate the read noise and gain from CCD output by
1. Take several flat fields images at different illumination levels (giving different N) 2. Divide each flat field image into different sub-areas, and measure ⟨𝑵⟩, 𝛔(𝑵) (the stdev) in each sub-area 3. Plot 𝝈^𝟐 (𝑵) vs ⟨𝑵⟩ 4. Fit with an equation of the form 𝝈^𝟐 (𝑵) = b +k⟨𝑵⟩ 5. So 𝒃 is gives the readout noise, and 𝒌=𝟏/𝒈
109
how to estimate the gain and readout noise without having to fit a line to the data
If the 𝝈^𝟐 (𝑵) vs <𝑵> is given as a log-log plot
110
The number of photo-electrons produced by a pixel 𝒏𝒊𝒋 is
𝒏𝒊𝒋 = Nij g
111
quantum efficiency
Q: number of photo-electrons generated per incident photon. Q=1 = 100% efficiency
112
number of photons incident at that pixel is
nph = nij/Q
113
The illumination, 𝑱, of the CCD in the telescope focal plane is
the energy s-1 m-2 arriving at the CCD.
114
J can be calculated from nph if
the pixel size is known, duration of exposure, and if we define a mean energy of detected photons.
115
CCD and instrument will respond differently to
photons of different wavelengths, described by passband 𝑷(lambda)
116
passband
probability of detecting a photon of wavelength lambda
117
mean wavelength of the photons detected
integral of P(λ) s(λ) λ dλ / integral of P(λ) s(λ) dλ where s(λ) is a normalised source spectrum
118
For an extended source, covering many pixels, 𝑱 will typically
change from pixel to pixel
119
equation relating illumination to integrated flux assumes
no losses in the telescope
120
how to find surface brightness B from equation relating J to F
Dividing by the solid angle 𝛀 subtended by the pixel, and the width ∆𝝂 of the spectral passband
121