What is beyond reach for diffusion MRI!

and functional stuff. 4) Connectivity-based ... Let us map brain architecture in vivo! Behrens et al. .... Comparison of Structural and Functional Connectivity ...
13MB taille 3 téléchargements 303 vues
Using diffusion MRI for neurosciences

1) Voxel Based Morphometry for diffusion data

4) Connectivity-based parcellation

2) Bundle-based morphometry

5) Connectome analysis

3) Combining diffusion and functional stuff

7) Fiber bundles 6) Diffusion and and cortical folds spatial normalisation in development J.-F. Mangin

Architectural features that could be seen in vivo before diffusion: Macroscopic/global scale (10-2m) Brain regions

Morphology Mesoscale (10-3/-4m) Cortical columns Regional assemblies

Function

Architectony, connectivity

Visual areas?

Microscopic scale Local networks (1014 synapses) Neurons (10-5m), synapses (10-6m) J.-F. Mangin

Diffusion imaging is a new hope for mapping architecture

Cat Let us map brain architecture in vivo!

Behrens et al.

El Kouby et al.

Macaque J.-F. Mangin

What is beyond reach for diffusion MRI!

Santiago Ramon y Cajal Brainbow-coloured nerve cells, tracer-based tracing J.-F. Mangin

Adapting Voxel-Based Morphometry to diffusion data

You just have to change input

Mass univariate statistics (correction for multiple tests) Ashburner et al., SPM

J.-F. Mangin

What input for voxel or ROI-based analysis of diffusion data?

A lot of possibilities, from scalar features to fiber ODF

Anisotropy map Use input or input related data for normalization ! J.-F. Mangin

Fractional anistropy (FA) for VBM or ROI-based analysis Hundred of such studies, straightforward extention of VBM

Douaud et al, Huntington Disease You will find differences, you will have to interpret them… You do not really know where are the bundles J.-F. Mangin

Key issues when performing VBM

?

How much warping? Which template? How much smoothing?

Mass univariate statistics (correction for multiple tests) Ashburner et al., SPM

J.-F. Mangin

Overcoming some weaknesses of VBM: TBSS (FSL, Oxford)

Identify the most typical subject as the target for nonlinear registration of FA maps

1) Compute averaged map, 2) Skeletonization, 3) Alignment with MNI152

S. Smith, et al., et T. Behrens, Neuroimage, 2006 J.-F. Mangin

TBSS : individual FA maps versus mean FA skeleton

J.-F. Mangin

TBSS : Projecting individual subjects’ FA onto the skeleton

J.-F. Mangin

TBSS, an example: Controls > schizophrenia group comparison

Red means significant

TBSS

VBM

mean FA

controls

schizophrenics

J.-F. Mangin

Let us define bundles before thinking to morphometry

Millions of diffusion-based tracts

J.-F. Mangin

Sorting the tracts from various VOIs

Diffusion Tracking of Commisural Fibers

Diffusion Tracking of Parietal Association Fibers

Conturo T.E. et al., PNAS: 96;10422-27, 1999 J.-F. Mangin

Virtual dissection to get bundles

Catani et al., Ann Neurol, 2005 J.-F. Mangin

Splitting the bundles for morphometry: brainVISA toolbox

http://brainvisa.info

J.-F. Mangin

Qualitative analysis of the variability of bundle morphology

Catani et al., Ann Neurol, 2005 J.-F. Mangin

Atlas of white matter by DTI

From S. Mori

J.-F. Mangin

Statistical Anatomical Parametric Maps Averaging the bundles in Talairach space (you need to define the bundle of interest) Averaged left and right Broca and Wernicke

Averaged left and right Arcuate bundle

Left hemisphere

Right hemisphere

Parker et al., Neuroimage, 24, 2005 A lot of variations around that idea can be imagined J.-F. Mangin

Spatial normalization and coordinate systems: the 1D case !

Tubular objects global measurements: length, average section area

Travelling along the bundles: BrainVISA toolbox (http://brainvisa.info)

Dubois et al., 2006 J.-F. Mangin

Can we define bundles automatically ?

1.

Use Roi-based atlas normalized to the subject

3.

Use clusters of fMRI contrast (group-based or individual)

5.

Use balls centered around coordinates in Talairach space

(more adapted to connectome study, see further)

But do we have a list of the main bundles? a very preliminary one…

J.-F. Mangin

Can we infer a list of large fiber bundles ? We see actual folds, do we see actual bundles?

Cortical folding patterns

Fiber bundles

?

S. Mori

J.-F. Mangin

Inference of a structural model of bundles (DTI)

I Tracts

II Tract clusters

III Model of bundles El Kouby et al., MICCAI 2005

J.-F. Mangin

Mapping U-fiber bundles with MR diffusion imaging (HARDI data)

One subject

Twelve subjects Guevara et al., Neurospin

J.-F. Mangin

FA versus reaction times!

Tuch et al., PNAS, 102(34), 2005

Visual self-paced choice

(Add Dubois paper, J Neurosci.) J.-F. Mangin

The finest parcellations stem from connectivity

Architecture is the referential

Connectivity is the basis of architecture

J.-F. Mangin

Structural, architectural, structuralism?

We decompose everything… Is it always meaningful?

J.-F. Mangin

Projecting a parcellation elsewhere

Does not require perfect mapping of anatomical connectivity T.E.J. Behrens, H. Johansen-Berg et al., Nature Neuroscience, 6(7):750, 2003

Thalamus segmentation From cortex parcellation J.-F. Mangin

Diffusion-based versus fMRI-based (SMA/preSMA) Reordered connectivity crosscorrelation matrix identifies a change in connectivity profile

fMRI clusters Clusters mapped back onto brain

Johansen-Berg, Behrens et al, PNAS 101(36), 2004

Connectivity-defined clusters J.-F. Mangin

Collapsing connectivity profiles

Cachia et al., MedIA, 2003 Perrin et al., IJBI, 2008

Connectivity profiles of nodes of the cortical surface mesh Guevarra et al., ISBI, 2008

J.-F. Mangin

Parcellation of postcentral gyrus for 3 subjects

Guevarra et al., ISBI 2008

J.-F. Mangin

The main bundles creating the orange class subject 1

subject 3

subject 2

Guevarra et al., ISBI 2008

J.-F. Mangin

Whole cortical surface parcellation (connectome) Most of diffusion-based tracts go to the top of the gyri

Dealing with the curse of dimensionality Roca et al., submitted

J.-F. Mangin

Connectivity of clusters of activation? Surprisingly few results… Geniculo-Calcarine Tracts

LGN

Conturo T.E. et al., PNAS: 96;10422-27, 1999

J.-F. Mangin

Mapping the « connectome » of the human brain

Hagmann et al., PLOS biology, 2008

J.-F. Mangin

Modeling very large networks One world wide web / 6G human brains

J.-F. Mangin

Graph theoretical analysis

Bullmore et Sporns, Nature Review Neuroscience, 2009

J.-F. Mangin

Simple graph analysis (5 subjects)

Top 20% strength Hagmann et al., PLOS biology, 2008

J.-F. Mangin

Connectivity Backbone (998 ROIs, 1 subject)

Hagmann et al., PLOS biology, 2008

J.-F. Mangin

Connectivity Backbone (66 cortical regions, 5 subjects)

Hagmann et al., PLOS biology, 2008

J.-F. Mangin

Modularity and hub classification

Hagmann et al., PLOS biology, 2008

J.-F. Mangin

Comparison of Structural and Functional Connectivity

Hagmann et al., PLOS biology, 2008

J.-F. Mangin

Structural and Resting State Functional Connectivity Same data as in Hagmann paper

SC = diffusion-based connection

One example of connectivity profile Do you believe the in this data? Honey et al., PNAS, 2009

J.-F. Mangin

Is there a consistency with long distance connections?

Honey et al., PNAS, 2009

J.-F. Mangin

Diffusion-data could change spatial normalization Atlas warping approaches, coordinate systems MNI template

Fischl et al., MGH

Fischl et al. Lyttelton et al., MNI, 2007

Morphology-based approaches are blind to architecture J.-F. Mangin

Main bundles should be aligned !

LONI: Gyral matching to improve spatial normalization

J.-F. Mangin

Registration of cortical connectivity matrices

one male one female

Cathier et al., MMBIA’06, Newyork J.-F. Mangin

Diffusion data to understand the variability of the folding patterns

Variability

Connectivity

Development JF Mangin, Neurospin, CEA, France

J.-F. Mangin

Variability of the cortical folding patterns Is there some meaning behind?

Brain development architecture

tensions

Van Essen, Nature, 1997 J.-F. Mangin