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Title: M R I Physics Course Multichannel Technology


1
M R I Physics CourseMultichannel Technology
Parallel Imaging
  • Nathan Yanasak, Ph.D.
  • Jerry Allison Ph.D.
  • Tom Lavin, B.S.
  • Department of Radiology
  • Medical College of Georgia

2
1) The Physics of Clinical MR, for
Neuroradiology, Taught Through Images
References
  • AUTHORS VAL M. RUNGE1 MD, WOLFGANG R. NITZ2
    PHD, STUART H. SCHMEETS2 BS, RT, WILLIAM H.
    FAULKNER, JR.3 BS, RT, NILESH K. DESAI1 MD

2
3
Multichannel Coil Technology (basics)
  • Radiological Wish List for MR (and perhaps,
    other modalities as well)
  • Higher spatial resolution
  • Decreased acquisition time
  • Higher signal to noise ratio (SNR)
  • More images per patient for more diagnostic
    information
  • Minimize SAR (problem with high-field MR)

3
4
Multichannel Coil (cont.)
  • Some factors to help meet these needs
  • 1) Protocol/Pulse-sequence optimization
  • 2) Faster image reconstruction hardware
  • but also
  • 3) Single-element coil increasing SNR requires
    increased acquisition time
  • 4) Receiving coil element size decrease ?
    increased SNR per volume, but smaller tissue
    volume
  • 5) Tissue proximity decrease ? increased SNR
  • But Single-element coil one receive channel
    slow dataflow.
  • Solution
  • Number of RF receive channels increase ?
    decreased acquisition time

4
5
Multichannel Coil (cont.)
  • Circularly-polarized (CP) coil led to a 40
    increase in SNR (two-element coil).
  • Also called a quadrature coil.
  • Recent development Multichannel technology
  • Coil uses multiple elements (loops) in phased
    array with overlapping anatomical coverage
  • Each element acquires MR signals
    from the entire region.
  • Highest signal in closest
    proximity to the element.
  • Small element size ? higher
    received signal / higher
  • overall signal
  • RF hardware uses multiple channels for receiving
    signal from multiple elements.

5
6
Multichannel Coil (cont.)
  • Putting the coil and RF system together
  • Signal from each element is (ideally) transferred
    through its own high-bandwidth RF channel.
  • Reconstruction corrects element-to-element signal
    variations before forming the final image.
  • Advanced reconstruction and storage hardware
    necessary to process the rapid inflow of
    information.

6
7
Multichannel Coil (cont.)
  • Figure 1 shows element arrangement for an
    8-element head coil, and images acquired from
    each element, together with the final single
    combined image.
  • Note that images from each surface element show
    greater sensitivity near the element.

7
8
The scan illustrated is a fat suppressed FLAIR
from a patient with brain metastases, with the
edema from a metastasis just superior and
posterior to the lateral ventricles visualized.
Figure 1 (ref 1)
8
9
Multichannel Coil (cont.)
  • Commercially available, eight-channel coil
    for brain imaging. (MRI Devices Corporation,
    Waukesha, WI).
  • We use this coil with our GE 3T.
  • Ref. 1

9
10
Multichannel Coil (cont.)
  • Figure 2 shows element arrangement for a
    12-element body coil, with six of the elements
    activated, and images acquired from each element
    together with the final single combined image.
  • Typically, the scanner software routinely
    reconstructs the signal from all elements and
    provides only the combined image. Note that
    images from each surface element show greater
    sensitivity near the element.

10
11
The scan sequence employed was trueFISP with
spectral fat saturation. This image depicts two
large liver hemangiomas.
Figure 2 (Ref 2)
11
12
Multichannel Coil Example 1
  • Case study Axial T1- and T2-weighted images of
    the brain
  • Figures 3A,C (on left) use a standard CP coil
  • Figures 3B,D (on right) use an eight element,
    phased array coil
  • MR system uses eight, high-bandwidth, RF receive
    channels
  • All pulse-sequence parameters same between left
    and right figures.
  • T1 comparison shows increase in SNR, improved
    gray versus white matter distinction, and
    improvement in anatomic definition (e.g.,
    cortical gyri).
  • T2 comparison shows increase in SNR, improved
    definition of gray matter, and improved
    visualization of the gray matter nuclei.

12
13
Figures 3A,B,C,D (Ref 1)
13
14
Multichannel Coil (cont.)
  • Clinical benefit of multichannel technology
  • Higher SNR achieved with multichannel
    technology allows greater flexibility in sequence
    parameter selection.
  • If SNR is higher than needed, we can afford to
    lose a little SNR to gain
  • An increase in spatial resolution
  • A reduction in acquisition time (e.g., minimize
    motion-induced artifacts, increase number of
    images per exam).

14
15
Multichannel Coil (cont.)
  • Advancements in multi-element/multichannel
    technology (to 32 elements and beyond) will
    continue to play a role in the development of
    imaging techniques with higher spatial
    resolution, faster scan times, and increased
    diagnostic quality.
  • MCG has an 8-element GE 3T scanner (Sept. 2005)
  • 2) UGA has GE 3T research scanner (8-16 channels
    summer 2006).

15
16
Multichannel Coil (cont.)
Advancements in multi-element/multichannel
coils New 96-channel head coil (Wald,
MGH) High-field imaging with 8-channel coil

16
17
Parallel Imaging
As shown previously, no image from a single
surface coil element is optimally sensitive over
the whole area. However, an image reconstructed
from all coil elements leads to an increased SNR
over a standard acquisition, because each region
of the image is reasonably sampled by more than
one element. If SNR is higher than needed, one
can use the technique of parallel imaging to
increase acquisition speed. How? We can decrease
sampling of data by each element receiver. Also,
reduced sampling ? less RF excitations per unit
time ? lower SAR. Decrease sampling of data
decreased k-space sampling

17
18
Parallel Imaging
Rather than fill all of k-space, parallel imaging
acquires a fraction of k-space to save time.
Because the anatomy is sampled by multiple coil
elements, we can reconstruct the missing
information (more or less). Less samples, of
course, leads to decreased SNR. But, if our
multi-channel SNR is better than we
diagnostically require, so what?
18
19
Parallel Imaging
How fast can we go? If we have M coil elements
covering the FOV, we can skip up to M-1 lines for
each line in k-space we sample. The number of
lines skipped acceleration factor (R). This
can be fractional as well
of phase-encodes to cover k-space R
of
phase-encodes used in acquisition Names for
acceleration factors iPAT factor (Siemens)
SENSE factor (Philips) ASSET
factor (GE) Parallel systems iPAT (Siemens)
SENSE (Philips) ASSET (GE)
19
20
Parallel Imaging
Example 1 We have an 8-element phased-array
head coil. We want an acquisition matrix of 256
x 256. What is the maximum acceleration factor
we can achieve? Answer If we have M elements,
we can skip up to M-1 lines in k-space. So, M8,
and M-17. In the case of this acceleration, for
each 8 lines within k-space, we are acquiring
only 1 of these line. of
phase-encodes to cover k-space R
of
phase-encodes used in acquisition
256 phase encodes / (1 acquired line/8
lines) 256 8
20
21
Parallel Imaging
Increasing acceleration leads to decreasing SNR.
However, the benefits may be greater than saving
time as well. For EPI images, which are
greatly affected by susceptibility differences,
parallel imaging can improve geometric distortion
and/or image voids. Because the gradients are
switching so quickly for an EPI image, one can
accrue errors that lead to distortion. These are
alleviated using parallel imaging, where the
sequence requires less lines in k-space to be
read out.
21
22
Parallel Imaging
Example of Parallel Acceleration on the GE 3T
R1 R2.0 R2.8 R3.2
R4.0
22
23
SNR vs. Acceleration
Short-axis cardiac images 32-channel coil 1.5
T magnet
Reeder SB et al. MRM 54748, 2005
24
Parallel Imaging (cont.)
Spatial coil sensitivity function describing
the sensitivity of the coil element at any
particular position in the FOV. (Ref. 2)
Total
C1
C2
R
L

Both types of parallel imaging techniques rely on
this function.
24
25
Parallel Imaging (cont.)
How is the spatial sensitivity measured?
a
b
c
d
Method 1 Acquire quick images from each element
(a) and reconstruct the full image using all
elements (b). Image (a) divided by (b) gives a
noisy sensitivity map (c). Filtering smoothes
out the noise, yielding our sensitivity map
(d). In short, with this method, one must
acquire a map before running a parallel imaging
sequence. Takes a minute or so. If one uses the
summed image from all elements as a reference,
this technique is called Auto-SENSE.

25
26
Parallel Imaging (cont.)
Method 2 During the parallel scan, we can
acquire extra data in the very center of k-space,
using the number of phase encodes in this region
that we would have used without parallel imaging.
Because the center of k-space is responsible
for low spatial resolution, this will also give
you spatial sensitivity maps for each coil
element. (This is the basis of AUTO-SMASH,
VD-AUTO-SMASH, and GRAPPA).
Key Whitefilled part of
k-space Blackunfilled k-space

26
27
Parallel Imaging
Two main types of parallel imaging image based
reconstructionSENSE, mSENSE, ASSET
k-space based reconstructionSMASH, GRAPPA
27
28
Parallel Imaging (Image Based Reconstruction)
of encodes
  • Image-based reconstruction is, in principle,
    easier to understand than k-space-based
    reconstruction.
  • If data is acquired with less phase encodes than
    will fill k-space, the reconstructed image will
    show aliasing.
  • Weve seen this before less phase encodes in the
    same region of k-space? smaller FOV. If FOV is
    smaller than the object, we get aliasing.
  • (from Boesiger Pruessmann, http//www.mr.ethz.c
    h/sense/sense_method.html)

256
128
107
85
28
29
Parallel Imaging (Image Based Reconstruction)
  • Each pixel in the aliased image (Ialias) is
    comprised of overlapping (or summed) data from
    two or more pixels in the unaliased image (I1,
    I2, ).
  • Use the spatial sensitivity function for each
    coil element to reconstruct the image intensity
    uniquely at each position.

(from Boesiger Pruessmann, http//www.mr.ethz.c
h/sense/sense_method.html)
29
30
A Simplistic SENSE Example
Ialias,1s1,AIA s1,BIB
A
s1
IA
Ialias,1
B
IB
A
s2
Ialias,2
B
Ialias,2s2,AIA s2,BIB
  • We know s1, s2 (sensitivity maps) we measure
    Ialias,1, Ialias,2 so we can calculate IA, IB.

30
31
Parallel Imaging (k-space Reconstruction)
  • Lets review some topics quickly again
  • What does k-space really represent (we know that
    MRI collects data in k-space before
    reconstructing an image) ?
  • 2) What is the relationship between spatial
    structure in an image and waves ?

31
32
Parallel Imaging (k-space basics)
Remember we can decompose a complicated 1-D wave
into a combination of simple waves of a given
frequency.
32
33
Parallel Imaging (k-space basics)
For each simple component, if we know the
amplitude
and the phase, we can construct a unique wave.
?
?
?
Amplitude change
Phase change
33
34
Heres the representation of the waveform as a
plot of amplitudes and phases
Complicated Wave representation
f
amplitude/phase representation
x
phase
34
Can transform back and forth. Now, lets look at
2D waves
35
Fourier Transform Basics
Complicated Wave representation
K-space representation
y
x
Can transform back and forth. K-space is just a
2D (or 3D) version of the amplitude/phase
representation.
35
36
Parallel Imaging (k-space method)
A
P
Back to 1-D again, for simplicity (i.e., the A-P
axis) Spatial sensitivities for each
element of a multi-element coil are periodically
distributed across the FOV. This picture shows
three spatial sensitivity functions spanning our
imaging FOV. So, each element is sensitive to
signal in a particular location.
Coil 2
Coil 3
Coil 1
C1
C3
C2
36
37
Parallel Imaging (k-space method)
We can use each individual coil
sensitivity to our advantage. We can examine the
signals across a full field of view by combining
the signals in some proportion from each
coil. Depending on how we combine the signals
(add or subtract) from each coil into the total,
we can enhance or suppress our sensitivity to
signals of different spatial variation. Each
combination of coil signals would result in an
effective sensitivity across the full FOV.
37
38
Parallel Imaging (k-space method)
The black curves represent two of the effective
sensitivities using elements in this example.
The upper combination is sensitive to these
spatial variations
Fundamental CA (add signal for all three)
First Harmonic CB (subtract middle signal)
while the lower combination is sensitive to
these spatial variations
38
39
Parallel Imaging (k-space method)
So, each combination is sensitive to spatial
variations of different wavelength, or spatial
harmonics.
This modulation of sensitivity across the FOV
mimics modulation of spatial sensitivity by
phase-encode gradients. If our acceleration
factor is R, we have to reconstruct R of these
harmonics, by using R combinations of coil
signals.
39
40
Parallel Imaging (k-space method)
(from Sodickson, et al., MRM 41 1009, 1999)

40
41
Parallel Imaging (k-space method)
How are the missing k-space lines filled in? 1)
Spatial sensitivities of each coil are
determined. 2) Given an effective
sensitivity that we wish to calculate (i.e.,
sensitivity across the FOV to a sinusoid of a
particular periodicity), the actual sensitivities
require summation in particular proportions.
So, we use the desired effective sensitivity
and the measured sensitivities to determine the
necessary proportions. 3) The missing k-space
lines are calculated by summing k-space data
from each coil element, using the proportions
determined in the first step.

41
42
Parallel Imaging (k-space method)
Example The fundamental effective sensitivity
covers the original lines in k-space Data for
the first harmonic is shifted up a line in
k-space.

42
43
Parallel Imaging and Noise
  • Noise in parallel images is 1) increased, and 2)
    non-uniform.
  • As shown in this SENSE example, unfolding the
    alias multiplies the noise within particular
    regions (non-uniform).
  • A similar effect appears in k-space based methods.

43
Larkman DJ et al. Magn Reson Med 2006 55153-160
44
Parallel Imaging (k-space Example)
  • K-space oriented parallel acquisition
    techniques
  • SMASH (Simultaneous Acquisition of Spatial
    Harmonics), AUTO-SMASH
  • PILS (Parallel Imaging with Localized
    Sensitivities)
  • GRAPPA (Generalized Autocalibrating
    Partially Parallel Acquisition).
  • Figure 5 shows fast spin echo T2 weighted
    sagittal scans of the lumbar spine, without (A)
    and with (B) parallel imaging (the latter using
    GRAPPA).
  • In (B), every second Fourier line has been
    skipped (an iPAT factor of 2, or acceleration
    factor). Scan time is thus reduced by a factor of
    two (comparing B to A).

44
45
45
Figures 5A,B (Ref 2)
46
Parallel Imaging (Image Based Reconstruction)
  • Image-based reconstruction parallel acquisition
    techniques
  • SENSE (SENSitivity Encoding).
  • Figure 6 shows fast spin echo T2-weighted
    sagittal scan of the lumbar spine , without (A)
    and with (B) parallel imaging (using SENSE)
  • In (B) every second Fourier line (parallel
    imaging with an IPAT factor of 2). Thus the scan
    time for (B) is half that of (A). Note that
    there are residual wrap around artifacts (arrow,
    B), a major drawback to the use of image-based
    reconstruction technique when anatomy is larger
    than FOV.

46
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Figures 6A,B (Ref. 2)
47
48
Parallel Imaging (Drawbacks)
  • Image-based reconstruction If an aliasing
    artifact would be present in the chosen FOV for a
    non-parallel image sequence, then this aliasing
    will cause reconstruction problems if parallel
    imaging is attempted.
  • K-space based reconstruction The ability to
    construct effective sensitivities from the
    spatial sensitivities for each coil element
    depends on the sensitivity profile. This, in
    turn, depends on the coil element design
    therefore, coil design is more critical with this
    technique.

48
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GRAPPA (k-space)
SENSE (image)
49
50
When Should You Use Parallel MR Imaging?
  • To reduce total scan time
  • To speed up single-shot MRI methods
  • To reduce TE on long echo-train methods
  • To mitigate susceptibility, chemical shift and
    other artifacts (may cause others)
  • To decrease RF heating (SAR) by minimizing number
    of RF pulses

51
USE 1 Reduction of SAR in body imaging
  • Case study Breath-hold T2-weighted abdominal
    scans.
  • Figure 4A 17 second T2-weighted breath-hold
    acquisition, using 29 echoes
  • Figure 4B 17 second T2-weighted breath-hold
    acquisition, using 19 echoes.
  • The missing Fourier lines for B were
    reconstructed using parallel imaging.
  • Use of parallel imaging can be used to reduce
    the echo train length while keeping scan time the
    same (SAR reduction).
  • Use of a shorter echo train ? more slices can
    be acquired within the same scan time, or overall
    time can be reduced.
  • Also, less T2-blurring and motion artifact.

51
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Figures 4A,B (Ref 2)
52
53
Use 2 Reduction of T2-blurring
  • Parallel imaging reduces T2-blurring because
    the readout time is shorter? resolution is better.

53
Augustin Me et al. Top Magn Reson Imag 2004
15207
54
Use 3 Reduction of Susceptibility Artifact
(EPI)
  • Parallel imaging reduces number of phase-encoding
    steps required per imaging time
  • Top normal acquisition,
  • Bottom R2 acceleration

55
Other Current Uses
  • Contrast enhanced MR (e.g., MRA)
  • Improved spatial resolution for a given scan
    time.
  • Cardiac MRI

R 2 6 heartbeats
R 3 4 heartbeats
R 4 3 heartbeats
56
(Not-so-distant) Future uses of parallel imaging
2D acceleration
2D SENSE reconstruction (2X in L-R and 2X in A-P)
from an 8-channel head array coil conjugated
gradient iterative solver after 10 iterations .
http//www.nmr.mgh.harvard.edu/fhlin/tool_sense.h
tm
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