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Introduction to Connectivity:
resting-state and PPI
Katharina Ohrnberger & Lorenzo Caciagli
Slides adapted from MfD 2014 by
Josh Kahan
(Thanks Josh!)
Wednesday 18th February 2015
How do cortical areas interact
… ?
What is the neural correlate
of… ?
Two fundamental properties of brain architecture
Standard SPM
Functional Segregation Functional Integration
2
‘Connectivity’
analysis
Types of Connectivity
3
Structural/Anatomical Connectivity: physical presence of axonal projection
from one brain area to another, axon bundles detected e.g. by DTI
Functional Connectivity: statistical dependency in the data such that brain
areas can be grouped into interactive networks, e.g. temporal correlation of
activity across different brain areas in resting state fMRI
Effective Connectivity: moves beyond statistical dependency to measures of
directed influence and causality within the networks constrained by further
assumptions, e.g. PPI and DCM
r = 0.78
Definitions from Roerbroek, Seth, &
Valdes-Sosa (2011)
“Resting-state” fMRI
4
Task-evoked fMRI paradigm
• task-related activation paradigm
– changes in BOLD signal attributed to experimental paradigm
– brain function mapped onto brain regions
Fox et al., 2007
5
Spontaneous BOLD activity
< 0.10 Hz
• the brain is always active, even in the absence of explicit input or output
– task-related changes in neuronal metabolism are only about 5% of brain’s total
energy consumption
• what is the “noise” in standard activation studies?
– faster frequencies related to respiratory and cardiac activities
– spontaneous, neuronal oscillations between 0.01 – 0.10 Hz
6
Changes in reflected and scattered
light signal (indicating neuronal
activity) at a pervasive low-
frequency (0.1-Hz) oscillation
correlate with vasomotion signals
(Mayhew et al., 1996)
Spontaneous BOLD activity
Biswal et al., 1995
• occurs during task and at rest
– intrinsic brain activity
• “resting-state networks”
– correlation between
spontaneous BOLD signals
of brain regions thought to
be functionally and/or
structurally related
• More accurately:
Endogenous brain
networks
Van Dijk et al., 2010
7
Resting-state networks (RSNs)
• multiple resting-state networks (RSNs) have been found
– all show activity during rest and during tasks
– one of the RSNs, the default mode network (DMN), shows a decrease in activity
during cognitive tasks
8
Resting-state fMRI: acquisition
• resting-state paradigm
– no task; participant asked to lie still
– time course of spontaneous BOLD response measured
Fox & Raichle, 2007
9
Resting-state fMRI: pre-processing
…exactly the same as other fMRI data!
10
Methods of Analysis
• Seed-based analysis (SPM compatible)
• Independent component analysis (cannot be done in SPM)
• Principal Component Analysis
• Graph theory
• Clustering algorithms
• Multivariate pattern classification
For a review see Lee et al. (2013)
11
Resting-state fMRI: Analysis
• Hypothesis-driven: seed method
– a priori or hypothesis-driven from previous literature
12
Data from:
Single subject, taken from
the FC1000 open access
database. Subject code:
sub07210
Resting-state fMRI: Analysis
• Hypothesis-free: independent component analysis (ICA)
http://www.statsoft.com/textbook/independent-components-analysis/
13
“The aim of ICA is to decompose a multi-channel or imaging time-series
into a set of linearly separable ‘spatial modes’ and their associated time
course or dynamics” (Friston, 1998)
Pros & Cons of Resting state fMRI
pros
• easy to acquire
• ideal for patients who cannot
do longer (demanding) tasks
• one data set allows to study
different functional networks in
the brain
• good for exploratory analyses
• (potentially) helpful as a
clinical diagnostic tool (e.g.
epilepsy, Alzheimer’s disease)
cons
• source of the spontaneous 0.1
Hz oscillations in BOLD signal
debatable (a more general
fMRI problem)
• experimental paradigm eyes
open/closed
• establishes correlational, not
causal, relationships
 Effective connectivity
14
Psychophysiological
Interactions
Correlation vs. Regression
• Continuous data
• Assumes relationship between two
variables is constant
• Pearson’s r
• No directionality
Are two datasets related?
• Continuous data
• Tests for influence of an explanatory
variable on a dependent variable
• Least squares method
• Directional
Is dataset 1 a function of dataset 2?
i.e. can we predict 1 from 2?
Adapted from D. Gitelman, 2011
FUNCTIONAL
CONNECTIVITY
EFFECTIVE
CONNECTIVITY
Psychophysiological Interaction
• Way to explain the response in a brain area in terms of an interaction
between:
(a) sensory-motor/cognitive process (experimental parameter)
(b) activity in another part of the brain
Friston et al., Neuroimage 1997; Dolan et al., Nature 1997
Example: Is there a brain area whose responses can be explained by
the interaction between
(a) Attention to visual motion
(b) V1/V2 (primary visual cortex) activity?
PSYCHOLOGICAL
VARIABLE
PHYSIOLOGICAL
VARIABLE
Psychophysiological Interaction
• Way to explain the response in a brain area in terms of an interaction
between:
(a) sensory-motor/cognitive process (experimental parameter)
(b) activity in another part of the brain
• Models “effective connectivity”: how the coupling between two brain
regions changes according to psychological variables or external
manipulations
• In practical terms: a change in the regression coefficient between two
regions during two different conditions determines significance
Friston et al., Neuroimage 1997; Dolan et al., Nature 1997
PPI: how it works?
Is there a brain area whose responses can be explained by the interaction
between attention and V1/V2 (primary visual cortex) activity?
Which parts of the
brain show a
significant attention-
dependent coupling
with V1/V2?
Attention
No Attention
V1/V2 activity
Activity
in
region
Y
PPI: how it works?
Now - Remember the GLM equation for fMRI data?
Y = X1 * β1 + X2 * β2 + β0 + ε
Observed
BOLD
response
Regressor
1
Regressor
2
Coefficient
1
Coefficient
2
Constant Error
PHYSIOLOGICAL
VARIABLE
PSYCHOLOGICAL
VARIABLE
PPI: how it works?
Y = (V1) β1 + (Att-NoAtt) β2 + [(Att-NoAtt) * V1] β3 + β0 + ε
Physiological
Variable:
V1/V2 Activity
Psychological Variable:
Attention – No attention
Interaction: the effect of
attention vs no attention on
V1/V2 activity
In this case…
Observed BOLD
response
PPI: how it works?
= β1 + β2 + β3 + β0 + ε
Y = (V1) β1 + (Att-NoAtt) β2 + [(Att-NoAtt) * V1] β3 + β0 + ε
PPI: how it works?
CONTRAST VECTOR:
0 0 1
[ ]
Y = (V1) β1 + (Att-NoAtt) β2 + [(Att-NoAtt) * V1] β3 + β0 + ε
0
PPI: how it works?
Now taking a step back… How do we get
?
PPI: Experimental Design
Before starting ‘playing around’, we need:
(a) Factorial Design: two different types of stimuli (eg., motion/no-
motion), two different task conditions (attention vs. non-attention)
(b) Plausible conceptual anatomical model or hypothesis: I would
think that V5 (human equivalent of MT) might show an attention-
dependent coupling with V1/V2…
Is there a brain area whose responses can be explained by the interaction
between attention and V1/V2 (primary visual cortex) activity?
PPIs in SPM
1. Plan your experiment carefully! (you need 2 experimental factors,
with one factor preferably being a psychological manipulation)
Buechel and Friston, Cereb Cortex 1997
Stimuli:
SM = Radially moving
dots
SS = Stationary dots
Task:
TA = Attention: attend
to
speed of the moving
dots
TN = No attention:
passive viewing of
moving dots
PPIs in SPM
2. Perform Standard GLM Analysis to determine regions of interest and
interactions
PPIs in SPM
3. Define source region and extract BOLD SIGNAL time series (e.g.
V2)
• Use Eigenvariates (there is a button in SPM) to create a summary
value of the activation across the region over time.
PPIs in SPM
3. Define source region and extract BOLD SIGNAL time series (e.g.
V2)
• Use Eigenvariates (there is a button in SPM) to create a summary
value of the activation across the region over time.
PPIs in SPM
4. Select PPI in SPM…
PPIs in SPM
4. Select PPI in SPM and form the Interaction term (source signal x
experimental manipulation)
• Select the parameters of interest from the original GLM
• Physiological condition: Activity in V2
• Psychological condition: Attention vs. No attention
PPIs in SPM
4. Select PPI in SPM and form the Interaction term (source signal x
experimental manipulation)
• Select the parameters of interest from the original GLM
• Physiological condition: Activity in V2
• Psychological condition: Attention vs. No attention
Deconvolve & Calculate & Convolve
PPIs in SPM
4.
(a) Deconvolve physiological
regressor (V1/V2) 
transform BOLD signal
into neuronal activity
(b) Calculate the interaction
term V1/V2x (Att-NoAtt)
(c) Convolve the interaction
term V1/V2x (Att-NoAtt) with
the HRF
Psychological variable
Neural activity in V1/V2
BOLD signal in V1/V2
X
Interaction term
reconvolved
HRF
PPIs in SPM
5. Create PPI-GLM using the Interaction term – seen before!
Y = V1 β1 + (Att-NoAtt) β2 + (Att-NoAtt) * V1 β3 + βiXi + e
H0: β3 = 0
0 0 1 0
V1/V2 Att-NoAtt V1 * Att/NoAtt Constant
6. Determine
significance!
Based on a change in the
regression
slopes between source region
and another region during
condition 1 (Att) as compared
to condition 2 (NoAtt)
PPI results
PPI plot
Two possible interpretations:
1. The contribution of the source area to the
target area response depends on
experimental context
e.g. V2 input to V5 is modulated by attention
2. Target area response (e.g. V5) to
experimental variable (attention) depends
on activity of source area (e.g. V2)
e.g. The effect of attention on V5 is
modulated by V2 input
V1
V2 V5
attention
V1 V5
attention
V2
Mathematically, both are equivalent!
But… one may be more
neurobiologically plausible
1.
2.
PPI: How should we interpret our results?
Pros & Cons of PPIs
• Pros:
– Given a single source region, PPIs can test for regions exhibiting
context-dependent connectivity across the entire brain
– “Simple” to perform
– Based on regressions and assume a dependent and
independent variables (i.e., they assume causality in the
statistical sense).
• Cons:
- Very simplistic model: only allows modelling contributions from a
single area
- Ignores time-series properties of data (can do PPIs on PET and
fMRI data)
• Interactions are instantaneous for a given context
Need DCM to elaborate a mechanistic model!
Adapted from D. Gitelman, 2011
The End
Many thanks to Sarah Gregory!
& to Dana Boebinger, Lisa Quattrocki Knight and Josh Kahan for previous
years’ slides!
THANKS FOR
YOUR
ATTENTION!
References
previous years’ slides, and…
•Biswal, B., Yetkin, F.Z., Haughton, V.M., & Hyde, J.S. (1995). Functional connectivity in the motor cortex of resting human brain using echo-planar MRI. Magnetic Resonance
Medicine, 34(4), 537-41.
•Buckner, R. L., Andrews-Hanna, J. R., & Schacter, D. L. (2008). The brain’s default network: anatomy, function, and relevance to disease. Annals of the New York Academy of
Sciences, 1124, 1–38. doi:10.1196/annals.1440.011
•Damoiseaux, J. S., Rombouts, S. A. R. B., Barkhof, F., Scheltens, P., Stam, C. J., Smith, S. M., & Beckmann, C. F. (2006). Consistent resting-state networks, (2).
•De Luca, M., Beckmann, C. F., De Stefano, N., Matthews, P. M., & Smith, S. M. (2006). fMRI resting state networks define distinct modes of long-distance interactions in the
human brain. NeuroImage, 29(4), 1359–67. doi:10.1016/j.neuroimage.2005.08.035
•Elwell, C. E., Springett, R., Hillman, E., & Delpy, D. T. (1999). Oscillations in Cerebral Haemodynamics. Advances in Experimental Medicine and Biology, 471, 57–65.
•Fox, M. D., & Raichle, M. E. (2007). Spontaneous fluctuations in brain activity observed with functional magnetic resonance imaging. Nature reviews. Neuroscience, 8(9), 700–
11. doi:10.1038/nrn2201
•Fox, M. D., Snyder, A. Z., Vincent, J. L., Corbetta, M., Van Essen, D. C., & Raichle, M. E. (2005). The human brain is intrinsically organized into dynamic, anticorrelated
functional networks. Proceedings of the National Academy of Sciences of the United States of America, 102(27), 9673–8. doi:10.1073/pnas.0504136102
•Friston, K. J. (2011). Functional and effective connectivity: a review. Brain connectivity, 1(1), 13–36. doi:10.1089/brain.2011.0008
•Greicius, M. D., Krasnow, B., Reiss, A. L., & Menon, V. (2003). Functional connectivity in the resting brain: a network analysis of the default mode hypothesis. Proceedings of
the National Academy of Sciences of the United States of America, 100(1), 253–8. doi:10.1073/pnas.0135058100
•Greicius, M. D., Supekar, K., Menon, V., & Dougherty, R. F. (2009). Resting-state functional connectivity reflects structural connectivity in the default mode network. Cerebral
cortex (New York, N.Y. : 1991), 19(1), 72–8. doi:10.1093/cercor/bhn059
•Marreiros, A. (2012). SPM for fMRI slides.
•Smith, S. M., Miller, K. L., Moeller, S., Xu, J., Auerbach, E. J., Woolrich, M. W., Beckmann, C. F., et al. (2012). Temporally-independent functional modes of spontaneous brain
activity. Proceedings of the National Academy of Sciences of the United States of America, 109(8), 3131–6. doi:10.1073/pnas.1121329109
•Friston, K. (1998). Modes or models: a critique on independent component analysis for fMRI, TICS, 373-375.
Lee, M.H., Smyser, C.D., & Shominy, J.S. (2013). Resting-state fMRI: A review of methods and clinical applications. American Journal of Neuroradiology, 1866-1872.
•Roerbroek, A., Seth, A., & Valdes-Sosa, P. (2011). Causal Time Series Analysis of functional Magnetic Resonance Imaging Data. JMLR: Workshop and Conference
Proceedings 12 (2011) 65–94 .
•Friston KJ, Buechel C, Fink GR et al. Psychophysiological and Modulatory Interactions in Neuroimaging. Neuroimage (1997) 6, 218-229.
•Büchel C, Friston KJ, Modulation of connectivity in visual pathways by attention: cortical interactions evaluated with structural equation modelling and fMRI. Cereb Cortex (1997)
7, 768-78.
•Dolan RJ, Fink GR, Rolls E, et al., How the brain learns to see objects and faces in an impoverished context, Nature (1997) 389, 596-9.
•Gitelman DR, Penny WD, Ashburner J et al. Modeling regional and neuropsychologic interactions in fMRI: The importance of hemodynamic deconvolution. Neuroimage (2003)
19; 200-207.
•http://www.fil.ion.ucl.ac.uk/spm/data/attention/
•http://www.fil.ion.ucl.ac.uk/spm/doc/manual.pdf
•http://www.neurometrika.org/resources
Graphic of the brain is taken from Quattrocki Knight et al., submitted.
Several slides were adapted from D. Gitelman’s presentation for the October 2011 SPM course at MGH

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MfD_connectivity_2015_Ohrnberger_Caciagli.pptx

  • 1. Introduction to Connectivity: resting-state and PPI Katharina Ohrnberger & Lorenzo Caciagli Slides adapted from MfD 2014 by Josh Kahan (Thanks Josh!) Wednesday 18th February 2015
  • 2. How do cortical areas interact … ? What is the neural correlate of… ? Two fundamental properties of brain architecture Standard SPM Functional Segregation Functional Integration 2 ‘Connectivity’ analysis
  • 3. Types of Connectivity 3 Structural/Anatomical Connectivity: physical presence of axonal projection from one brain area to another, axon bundles detected e.g. by DTI Functional Connectivity: statistical dependency in the data such that brain areas can be grouped into interactive networks, e.g. temporal correlation of activity across different brain areas in resting state fMRI Effective Connectivity: moves beyond statistical dependency to measures of directed influence and causality within the networks constrained by further assumptions, e.g. PPI and DCM r = 0.78 Definitions from Roerbroek, Seth, & Valdes-Sosa (2011)
  • 5. Task-evoked fMRI paradigm • task-related activation paradigm – changes in BOLD signal attributed to experimental paradigm – brain function mapped onto brain regions Fox et al., 2007 5
  • 6. Spontaneous BOLD activity < 0.10 Hz • the brain is always active, even in the absence of explicit input or output – task-related changes in neuronal metabolism are only about 5% of brain’s total energy consumption • what is the “noise” in standard activation studies? – faster frequencies related to respiratory and cardiac activities – spontaneous, neuronal oscillations between 0.01 – 0.10 Hz 6 Changes in reflected and scattered light signal (indicating neuronal activity) at a pervasive low- frequency (0.1-Hz) oscillation correlate with vasomotion signals (Mayhew et al., 1996)
  • 7. Spontaneous BOLD activity Biswal et al., 1995 • occurs during task and at rest – intrinsic brain activity • “resting-state networks” – correlation between spontaneous BOLD signals of brain regions thought to be functionally and/or structurally related • More accurately: Endogenous brain networks Van Dijk et al., 2010 7
  • 8. Resting-state networks (RSNs) • multiple resting-state networks (RSNs) have been found – all show activity during rest and during tasks – one of the RSNs, the default mode network (DMN), shows a decrease in activity during cognitive tasks 8
  • 9. Resting-state fMRI: acquisition • resting-state paradigm – no task; participant asked to lie still – time course of spontaneous BOLD response measured Fox & Raichle, 2007 9
  • 10. Resting-state fMRI: pre-processing …exactly the same as other fMRI data! 10
  • 11. Methods of Analysis • Seed-based analysis (SPM compatible) • Independent component analysis (cannot be done in SPM) • Principal Component Analysis • Graph theory • Clustering algorithms • Multivariate pattern classification For a review see Lee et al. (2013) 11
  • 12. Resting-state fMRI: Analysis • Hypothesis-driven: seed method – a priori or hypothesis-driven from previous literature 12 Data from: Single subject, taken from the FC1000 open access database. Subject code: sub07210
  • 13. Resting-state fMRI: Analysis • Hypothesis-free: independent component analysis (ICA) http://www.statsoft.com/textbook/independent-components-analysis/ 13 “The aim of ICA is to decompose a multi-channel or imaging time-series into a set of linearly separable ‘spatial modes’ and their associated time course or dynamics” (Friston, 1998)
  • 14. Pros & Cons of Resting state fMRI pros • easy to acquire • ideal for patients who cannot do longer (demanding) tasks • one data set allows to study different functional networks in the brain • good for exploratory analyses • (potentially) helpful as a clinical diagnostic tool (e.g. epilepsy, Alzheimer’s disease) cons • source of the spontaneous 0.1 Hz oscillations in BOLD signal debatable (a more general fMRI problem) • experimental paradigm eyes open/closed • establishes correlational, not causal, relationships  Effective connectivity 14
  • 16. Correlation vs. Regression • Continuous data • Assumes relationship between two variables is constant • Pearson’s r • No directionality Are two datasets related? • Continuous data • Tests for influence of an explanatory variable on a dependent variable • Least squares method • Directional Is dataset 1 a function of dataset 2? i.e. can we predict 1 from 2? Adapted from D. Gitelman, 2011 FUNCTIONAL CONNECTIVITY EFFECTIVE CONNECTIVITY
  • 17. Psychophysiological Interaction • Way to explain the response in a brain area in terms of an interaction between: (a) sensory-motor/cognitive process (experimental parameter) (b) activity in another part of the brain Friston et al., Neuroimage 1997; Dolan et al., Nature 1997 Example: Is there a brain area whose responses can be explained by the interaction between (a) Attention to visual motion (b) V1/V2 (primary visual cortex) activity? PSYCHOLOGICAL VARIABLE PHYSIOLOGICAL VARIABLE
  • 18. Psychophysiological Interaction • Way to explain the response in a brain area in terms of an interaction between: (a) sensory-motor/cognitive process (experimental parameter) (b) activity in another part of the brain • Models “effective connectivity”: how the coupling between two brain regions changes according to psychological variables or external manipulations • In practical terms: a change in the regression coefficient between two regions during two different conditions determines significance Friston et al., Neuroimage 1997; Dolan et al., Nature 1997
  • 19. PPI: how it works? Is there a brain area whose responses can be explained by the interaction between attention and V1/V2 (primary visual cortex) activity? Which parts of the brain show a significant attention- dependent coupling with V1/V2? Attention No Attention V1/V2 activity Activity in region Y
  • 20. PPI: how it works? Now - Remember the GLM equation for fMRI data? Y = X1 * β1 + X2 * β2 + β0 + ε Observed BOLD response Regressor 1 Regressor 2 Coefficient 1 Coefficient 2 Constant Error PHYSIOLOGICAL VARIABLE PSYCHOLOGICAL VARIABLE
  • 21. PPI: how it works? Y = (V1) β1 + (Att-NoAtt) β2 + [(Att-NoAtt) * V1] β3 + β0 + ε Physiological Variable: V1/V2 Activity Psychological Variable: Attention – No attention Interaction: the effect of attention vs no attention on V1/V2 activity In this case… Observed BOLD response
  • 22. PPI: how it works? = β1 + β2 + β3 + β0 + ε Y = (V1) β1 + (Att-NoAtt) β2 + [(Att-NoAtt) * V1] β3 + β0 + ε
  • 23. PPI: how it works? CONTRAST VECTOR: 0 0 1 [ ] Y = (V1) β1 + (Att-NoAtt) β2 + [(Att-NoAtt) * V1] β3 + β0 + ε 0
  • 24. PPI: how it works? Now taking a step back… How do we get ?
  • 25. PPI: Experimental Design Before starting ‘playing around’, we need: (a) Factorial Design: two different types of stimuli (eg., motion/no- motion), two different task conditions (attention vs. non-attention) (b) Plausible conceptual anatomical model or hypothesis: I would think that V5 (human equivalent of MT) might show an attention- dependent coupling with V1/V2… Is there a brain area whose responses can be explained by the interaction between attention and V1/V2 (primary visual cortex) activity?
  • 26. PPIs in SPM 1. Plan your experiment carefully! (you need 2 experimental factors, with one factor preferably being a psychological manipulation) Buechel and Friston, Cereb Cortex 1997 Stimuli: SM = Radially moving dots SS = Stationary dots Task: TA = Attention: attend to speed of the moving dots TN = No attention: passive viewing of moving dots
  • 27. PPIs in SPM 2. Perform Standard GLM Analysis to determine regions of interest and interactions
  • 28. PPIs in SPM 3. Define source region and extract BOLD SIGNAL time series (e.g. V2) • Use Eigenvariates (there is a button in SPM) to create a summary value of the activation across the region over time.
  • 29. PPIs in SPM 3. Define source region and extract BOLD SIGNAL time series (e.g. V2) • Use Eigenvariates (there is a button in SPM) to create a summary value of the activation across the region over time.
  • 30. PPIs in SPM 4. Select PPI in SPM…
  • 31. PPIs in SPM 4. Select PPI in SPM and form the Interaction term (source signal x experimental manipulation) • Select the parameters of interest from the original GLM • Physiological condition: Activity in V2 • Psychological condition: Attention vs. No attention
  • 32. PPIs in SPM 4. Select PPI in SPM and form the Interaction term (source signal x experimental manipulation) • Select the parameters of interest from the original GLM • Physiological condition: Activity in V2 • Psychological condition: Attention vs. No attention Deconvolve & Calculate & Convolve
  • 33. PPIs in SPM 4. (a) Deconvolve physiological regressor (V1/V2)  transform BOLD signal into neuronal activity (b) Calculate the interaction term V1/V2x (Att-NoAtt) (c) Convolve the interaction term V1/V2x (Att-NoAtt) with the HRF Psychological variable Neural activity in V1/V2 BOLD signal in V1/V2 X Interaction term reconvolved HRF
  • 34. PPIs in SPM 5. Create PPI-GLM using the Interaction term – seen before! Y = V1 β1 + (Att-NoAtt) β2 + (Att-NoAtt) * V1 β3 + βiXi + e H0: β3 = 0 0 0 1 0 V1/V2 Att-NoAtt V1 * Att/NoAtt Constant 6. Determine significance! Based on a change in the regression slopes between source region and another region during condition 1 (Att) as compared to condition 2 (NoAtt)
  • 37. Two possible interpretations: 1. The contribution of the source area to the target area response depends on experimental context e.g. V2 input to V5 is modulated by attention 2. Target area response (e.g. V5) to experimental variable (attention) depends on activity of source area (e.g. V2) e.g. The effect of attention on V5 is modulated by V2 input V1 V2 V5 attention V1 V5 attention V2 Mathematically, both are equivalent! But… one may be more neurobiologically plausible 1. 2. PPI: How should we interpret our results?
  • 38. Pros & Cons of PPIs • Pros: – Given a single source region, PPIs can test for regions exhibiting context-dependent connectivity across the entire brain – “Simple” to perform – Based on regressions and assume a dependent and independent variables (i.e., they assume causality in the statistical sense). • Cons: - Very simplistic model: only allows modelling contributions from a single area - Ignores time-series properties of data (can do PPIs on PET and fMRI data) • Interactions are instantaneous for a given context Need DCM to elaborate a mechanistic model! Adapted from D. Gitelman, 2011
  • 39. The End Many thanks to Sarah Gregory! & to Dana Boebinger, Lisa Quattrocki Knight and Josh Kahan for previous years’ slides! THANKS FOR YOUR ATTENTION!
  • 40. References previous years’ slides, and… •Biswal, B., Yetkin, F.Z., Haughton, V.M., & Hyde, J.S. (1995). Functional connectivity in the motor cortex of resting human brain using echo-planar MRI. Magnetic Resonance Medicine, 34(4), 537-41. •Buckner, R. L., Andrews-Hanna, J. R., & Schacter, D. L. (2008). The brain’s default network: anatomy, function, and relevance to disease. Annals of the New York Academy of Sciences, 1124, 1–38. doi:10.1196/annals.1440.011 •Damoiseaux, J. S., Rombouts, S. A. R. B., Barkhof, F., Scheltens, P., Stam, C. J., Smith, S. M., & Beckmann, C. F. (2006). Consistent resting-state networks, (2). •De Luca, M., Beckmann, C. F., De Stefano, N., Matthews, P. M., & Smith, S. M. (2006). fMRI resting state networks define distinct modes of long-distance interactions in the human brain. NeuroImage, 29(4), 1359–67. doi:10.1016/j.neuroimage.2005.08.035 •Elwell, C. E., Springett, R., Hillman, E., & Delpy, D. T. (1999). Oscillations in Cerebral Haemodynamics. Advances in Experimental Medicine and Biology, 471, 57–65. •Fox, M. D., & Raichle, M. E. (2007). Spontaneous fluctuations in brain activity observed with functional magnetic resonance imaging. Nature reviews. Neuroscience, 8(9), 700– 11. doi:10.1038/nrn2201 •Fox, M. D., Snyder, A. Z., Vincent, J. L., Corbetta, M., Van Essen, D. C., & Raichle, M. E. (2005). The human brain is intrinsically organized into dynamic, anticorrelated functional networks. Proceedings of the National Academy of Sciences of the United States of America, 102(27), 9673–8. doi:10.1073/pnas.0504136102 •Friston, K. J. (2011). Functional and effective connectivity: a review. Brain connectivity, 1(1), 13–36. doi:10.1089/brain.2011.0008 •Greicius, M. D., Krasnow, B., Reiss, A. L., & Menon, V. (2003). Functional connectivity in the resting brain: a network analysis of the default mode hypothesis. Proceedings of the National Academy of Sciences of the United States of America, 100(1), 253–8. doi:10.1073/pnas.0135058100 •Greicius, M. D., Supekar, K., Menon, V., & Dougherty, R. F. (2009). Resting-state functional connectivity reflects structural connectivity in the default mode network. Cerebral cortex (New York, N.Y. : 1991), 19(1), 72–8. doi:10.1093/cercor/bhn059 •Marreiros, A. (2012). SPM for fMRI slides. •Smith, S. M., Miller, K. L., Moeller, S., Xu, J., Auerbach, E. J., Woolrich, M. W., Beckmann, C. F., et al. (2012). Temporally-independent functional modes of spontaneous brain activity. Proceedings of the National Academy of Sciences of the United States of America, 109(8), 3131–6. doi:10.1073/pnas.1121329109 •Friston, K. (1998). Modes or models: a critique on independent component analysis for fMRI, TICS, 373-375. Lee, M.H., Smyser, C.D., & Shominy, J.S. (2013). Resting-state fMRI: A review of methods and clinical applications. American Journal of Neuroradiology, 1866-1872. •Roerbroek, A., Seth, A., & Valdes-Sosa, P. (2011). Causal Time Series Analysis of functional Magnetic Resonance Imaging Data. JMLR: Workshop and Conference Proceedings 12 (2011) 65–94 . •Friston KJ, Buechel C, Fink GR et al. Psychophysiological and Modulatory Interactions in Neuroimaging. Neuroimage (1997) 6, 218-229. •Büchel C, Friston KJ, Modulation of connectivity in visual pathways by attention: cortical interactions evaluated with structural equation modelling and fMRI. Cereb Cortex (1997) 7, 768-78. •Dolan RJ, Fink GR, Rolls E, et al., How the brain learns to see objects and faces in an impoverished context, Nature (1997) 389, 596-9. •Gitelman DR, Penny WD, Ashburner J et al. Modeling regional and neuropsychologic interactions in fMRI: The importance of hemodynamic deconvolution. Neuroimage (2003) 19; 200-207. •http://www.fil.ion.ucl.ac.uk/spm/data/attention/ •http://www.fil.ion.ucl.ac.uk/spm/doc/manual.pdf •http://www.neurometrika.org/resources Graphic of the brain is taken from Quattrocki Knight et al., submitted. Several slides were adapted from D. Gitelman’s presentation for the October 2011 SPM course at MGH