Role of Parallel Imaging in High Field Functional MRI

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Role of Parallel Imaging in High Field Functional MRI Douglas C. Noll & Bradley P. Sutton Department of Biomedical Engineering, University of Michigan Supported by NIH Grant DA15410 & The Whitaker Foundation

Outline Background on Parallel Imaging Issues in Image Acquisition in High Field fmri Spiral SENSE and fmri Conclusions

Standard Fourier Encoding in MRI A fundamental property of nuclear spins says that the frequency at which they precess (or emit signals) is proportional to the magnetic field strength: ω = γb - The Larmor Relationship Therefore, if we apply a gradient field, the precession frequency varies with spatial location.

Frequency Encoding Low Frequency B Mag. Field Strength Low Frequency Object High Frequency x Position High Frequency x Position

Fourier Transforms Images are reconstructed through the use of the Fourier transform. The Fourier transform breaks down each MR signal into its frequency components. If we plot the strength of each frequency, it will form a representation (or image) of the object in one-dimension.

Fourier Image Reconstruction (1D) Low Frequency MR Signal Fourier Transform Object High Frequency time 1D Image x Position

2D Imaging - 2D Fourier Transform Fourier encoding also works in 2 and 3 dimensions: 2D FFT

Localization in MR by Coil Sensitivity Coarse localization from parallel receiver channels attached to an array coil Sometimes used in MR spectroscopy

Combined Fourier and Coil Localization SENSE (SENSitivity Encoding) Pruessmann, et al. Magn. Reson. Med. 1999; 42: 952-962. SMASH (SiMultaneous Acquisition of Spatial Harmonics) Sodikson, Manning. Magn. Reson. Med. 1997; 38: 591-603. Basic idea: combining reduced Fourier encoding with coil sensitivity patterns produces artifact free images Artifacts from reduced Fourier encoding are spatially distinct in manner similar to separation of the coil sensitivity patterns

SENSE Imaging An Example Full Fourier Encoding Volume Coil Full Fourier Encoding Array Coil Pixel A Pixel B S 1A A S 1B B S 2A A S 2B B Unknown Pixel Values A & B Known Sensitivity Info S 1A, S 1B, S 3A A S 3B B S 4A A S 4B B

SENSE Imaging An Example Reduced Fourier Speed-Up R=2 Volume Coil Insufficient Data To Determine A & B A+B Reduced Fourier Speed-Up R=2 Array Coil Extra Coil Measurements Allow Determination of A & B S 1A A+S 1B B S 2A A+S 2B B S 3A A+S 3B B S 4A A+S 4B B

SENSE Imaging An Example = B A S S S S S S S S y y y y B B B B A A A A 4 3 2 1 4 3 2 1 4 3 2 1 y 1 y 2 y 4 y 3 Solving this matrix equation leads to A & B and the unaliased image A B

Outline Background on Parallel Imaging Issues in Image Acquisition in High Field fmri Spiral SENSE and fmri Conclusions

Characteristics of fmri Acquisitions T2*-weighting (gradient echoes) Slice-selective (2D), single-shot imaging EPI, Spiral imaging are most common Freezes head motion and physiological effects Temporal resolution typically 2 s desired for event related studies High field desired for stronger BOLD effect Susceptibility distortions are increased

Limits for Typical fmri Acquisitions Susceptibility distortions from long acquisition readouts and high field strengths Limited spatial resolution (with single-shot imaging) Limited temporal resolution for whole-head scans Hardware limits Gradient strength limited by peripheral nerve stimulation Duty cycle limits Other susceptibility distortions

Susceptibility Distortions from Long Readouts Readout = 3 ms Readout = 40 ms TE = 10 ms, Thickness = 4 mm, Spiral Acquisition

Limited Spatial Resolution Resolution 3.1 mm 1.6 mm 1.0 mm Signal Decays Before Sampling Is Complete (35 ms T2*) TE = 30 ms, Single-shot Spiral Acquisition

Limits on Temporal Resolution Long readouts reduce number of slices In-plane Resolution 3.1 mm 1.6 mm 1.0 mm Number of Slices 28 19 13 Single-shot spiral, TR = 2 s, TE = 30 ms

Parallel Imaging Solutions Reduced Readout Length Reduced image distortions Increased number of slices (indirectly, 15-20%) Increased Spatial Resolution For a fixed readout length, in-plane pixel dimensions reduced by 30-50% Increased number of slices (3D) Using SENSE in slice direction could lead to a direct doubling of number of slices But 3D acquisitions are not commonly used in fmri

Disadvantages of SENSE SNR penalty vs. array coil Penalty more severe for large speed factors However, SNR is often as good or better than head coil due to SNR advantages of array coil Raw data requirements are much larger Image reconstruction is more complicated Also need to acquire coil sensitivity patterns Requires some special hardware

System Requirements Multiple (parallel) high-speed data acquisition channels Many vendors have 4 to 16 channels Array coil with relatively independent coil patterns 4 channel coil from Nova Medical SENSE reconstruction software

Outline Background on Parallel Imaging Issues in Image Acquisition in High Field fmri Spiral SENSE and fmri Conclusions

Spiral Imaging and fmri Single-shot fmri Acquisition Efficient use of gradient hardware Reversed spiral acquisitions known to have excellent susceptibility properties Image reconstruction more difficult and may include corrections for susceptibility distortions: Acquired K-Space Data K-Space Trajectory Sample Density Field Map (optional) Estimated Image Gridding & FFT

Reduced Fourier Encoding Reduced Fourier encoding in spiral imaging leads to a more complicated artifact pattern than Cartesian sampled MRI, e.g.: Full Fourier Data Half Fourier Data

Image Reconstruction in Spiral SENSE Simple equations using coil images do not work Iterative image reconstruction methods are needed Fast methods based on the conjugate gradient algorithm and nonuniform-fft (Sutton et al., IEEE TMI 2003; 22:178-188) are used here: Estimated K-Space Data K-Space Trajectory Coil Sensitivities Field Map (optional) Estimated Image Acquired K-Space Data Fast MR Simulator Update Rule

Image Reconstruction in Spiral SENSE The k-space data for each coil are simulated: From the current estimate of the object Using prior information, and Using the MRI signal equation: y k ( t Measured and Predicted Signal For Coil k i ) = N 1 n= 0 S Sensitivity Pattern for Coil k k, n fn e iω n Estimated Object t i e i2π k Magnetic Field Map ( t ) i r n K-Space Trajectory Estimated Image is updated with each iteration

Spiral SENSE An Example Prior Information Needed for Image Reconstruction Coil Sensitivity Maps (complex valued) K-space Trajectory Magnetic Field Maps (optional)

Spiral SENSE An Example Iterative Image Reconstruction Received Signal For Coil k Prior Information Estimated Object

Spiral SENSE Results Head Coil 4-Channel SENSE Coil Single-shot spiral, TE = 25 ms, TR = 2 s Readout = 20 ms Full Fourier Acq Single-shot spiral, TE = 25 ms, TR = 2 s Readout = 10 ms Half Fourier Acq

Spiral SENSE Results Head Coil 4-Channel SENSE Coil Reduced Susceptibility Artifact Excellent Detail

Spiral SENSE Activation Results Head Coil 4-Channel SENSE Time Courses Bilateral finger tapping, 20s off/on correlation threshold = 0.7

Spiral SENSE Example For this specific case, the use of SENSE technology allowed: Reduced susceptibility artifact A shorter readout that could be traded for 17% reduced TR 17% more slices/tr, or 32% reduced pixel dimensions Comparable activation results to head coil

Conclusions Parallel imaging (e.g. SENSE) is an effective way to: Reduce readout length for reduced artifacts Reduce readout length for reduced TR or increased number of slices Improve spatial resolution without extremely long acquisitions or multishot imaging SNR penalties are manageable Hardware/software requirements will become standard in the coming years