Gordon Wright & Marie de Guzman 15 December 2010 Co-registration & Spatial Normalisation.

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Presentation transcript:

Gordon Wright & Marie de Guzman 15 December 2010 Co-registration & Spatial Normalisation

Motion correction Smoothing kernel (Co-registration and) Spatial normalisation Standard template fMRI time-series Statistical Parametric Map General Linear Model Design matrix Parameter Estimates Overview

Within Person vs. Between People Co-registration: Within Subjects Spatial Normalisation: Between Subjects PETT1 MRI

SPM

Co-Registration (single subject) Structural (T1) images: - high resolution - to distinguish different types of tissue Functional (T2*) images: - lower spatial resolution - to relate changes in BOLD signal due to an experimental manipulation  Time series: A large number of images that are acquired in temporal order at a specific rate t Condition A Condition B

Apply Affine Registration 12 parameter affine transform – 3 translations – 3 rotations – 3 zooms – 3 shears Fits overall shape and size

Maximise Mutual Information

SPM

Joint histogram sharpness correlates with image alignment Mutual information and related measures attempt to quantify this Initially registered T1 and T2 templates After deliberate misregistration (10mm relative x-translation) Joint histogram

Reference Image: Your template or the image you want to register others to Source Image: Your template or the image you want to register others TO Mutual Information: Method for coregistering data SPM

Segmentation Partition in GM, WM, CSF Overlay images on probability images (large N) Gives us a priori probability of a voxel being GM, WM or CSF Priors: Image: Brain/skullCSFWMGM

Tissue Probability Maps: GM, WM, CSF Segmentation in SPM

Spatial Normalisation Differences between subjects Compare Subjects Extrapolate findings to the population as a whole

Aligning to Standard Spaces The Talairach AtlasThe MNI/ICBM AVG152 Template

‘Inter-Subject’ averaging

Spatial Normalisation: 2 Methods 1. Label-based Identifies homologous features (points, lines and surfaces) in the image and template and finds the transformations that best superimpose them Limitations: few identifiable features; features can be identified manually (time consuming & subjective) 2. Non-label based (aka intensity based) Identifies a spatial transformation that optimizes some voxel- similarity between a source and image measure Limitation: susceptible to poor starting estimates

Spatial Normalisation: 2 Steps 1. Linear Registration Apply 12 parameter affine transformation (translations, rotations, zooms, shears) Major differences in head shape & position 2. Non-linear Registration (Warping) Smaller scale anatomical differences

Results from Spatial Normalisation Non-linear registrationAffine registration

Template image Affine registration. (  2 = 472.1) Non-linear registration (  2 = 287.3) Risk: Over-fitting

Apply Regularisation ‘Best’ parameters may not be realistic Regularisation – necessary so that nonlinear registration does not introduce unnecessary deformations Ensures voxels stay close to their neighbours Without regularisation, the non-linear normalisation can introduce unnecessary deformation

Template image Affine registration. (  2 = 472.1) Non-linear registration without regularisation. (  2 = 287.3) Non-linear registration using regularisation. (  2 = 302.7) Risk: Over-fitting

Template Image: Standard space you wish to normalise your data to Spatial Normalisation in SPM

Issues with Spatial Normalisation Want to warp images to match functionally homologous regions from different subjects Never exact - due to individual anatomical differences No exact match between structure and function Different brains = different structures Computational problems (local minima, etc.) This is particularly problematic in patient studies with lesioned brains Solution = compromise by correcting for gross differences followed by smoothing of normalised images

Smoothing Blurring the data Suppress noise and effects due to differences in anatomy by averaging over neighbouring voxels Better spatial overlap Enhanced sensitivity Improves the signal-to-noise ratio (SNR) BUT will reduce the resolution in each image Therefore need to strike a balance: SNR vs. Image Resolution

Smoothing Via convolution (like a general moving average) = 3D Gaussian kernel, of specified Full-width at half-maximum (FWHM) in mm Choice of filter width greatly affects detection of activation Width of activated region is same size as filter width – smoothing optimises signal to noise Filter width greater than width of activated region - barely detectable after smoothing

Before After After smoothing: each voxel effectively represents a weighted average over its local region of interest (ROI) Smoothing – Weighted Average

SNR vs. Image Resolution No filter 7mm filter FWHM15 FWHM filter

FWHM (Full-width at half max) A general rule of thumb: 6 mm for single subject analyses 8 or 10 mm when you are going to do a group analysis. Smoothing in SPM

Tip: Batch Pre-processing! SPM: Batching

Thank You & Merry Christmas! Expert: Ged Ridgway, UCL MfD Slides – 2009 Introduction to SPM: l_realignment_and normal