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Model-based machine learning for real-time
brain decoding
Ivy Zhu
Intel Labs
2
Why bother?
3
Functional MRI (fMRI)
4
metabolic brain
anatomical brain
• Non-invasive observation
• Observation-based inference
Brain Image Analysis/Decoding
5
• Huge amount of data
• 1 volume per scan period (1~2s)
• 100K ~150K voxels per volume
• 100’s ~ 1000’s scans per experiment
• Need sophisticated preprocessing to denoise
• Thermal and system noise from scanner HW
• Head motion, respiration, heart beat, etc., physiological processes
• Neuronal activity related to non-task-related brain process
• Prone to overfitting – typically number of observations < number of features
6
General Linear Model (GLM)
General linear model
Statistical parametric map (SPM)
Design matrix, Sm
Statistical
inference
Realignment Smoothing
Normalisation
Image time-series
Template
Kernel
Y = ( Σ hm conv Sm) + ε
hm
i = bi . βm
i
Haemodynamic Response Function (HRF)
And its partial derivatives
Preprocessing to denoise
7
Voxels are not independent.
Haxby et al. (2001), Science
8
Brain networks are complicated and dynamic.
Turk-Browne, N.B. (2013) Functional interactions as big data in the human brain. Science 342, 580-584.
9
Can we have a model that describes local and
global spatial dependencies, as well as dynamic
brain networks?
10
Topographic Factor Analysis (TFA)
Manning JR, Ranganath R, Norman KA, Blei DM (2014) Topographic Factor Analysis: A Bayesian Model for Inferring Brain
Networks from Neural Data. PLoS ONE 9(5): e94914. doi:10.1371/journal.pone.0094914
11
TFA Matrix Representation
Local Spatial
Dependencies
Global Dependencies
Brain Networks
12
TFA discovers latent factors.
Manning JR, Ranganath R, Norman KA, Blei DM (2014) Topographic Factor Analysis: A Bayesian Model for Inferring Brain
Networks from Neural Data. PLoS ONE 9(5): e94914. doi:10.1371/journal.pone.0094914
13
TFA discovers brain networks.
Manning JR, Ranganath R, Norman KA, Blei DM (2014) Topographic Factor Analysis: A Bayesian Model for Inferring Brain
Networks from Neural Data. PLoS ONE 9(5): e94914. doi:10.1371/journal.pone.0094914
14
How can we discover factors common amongst
humans while preserving key individual
differences?
15
Hierarchical Topographic Factor Analysis (HTFA)
Manning JR, Stachenfeld K, Ranganath R, Turk-Browne N, Norman KA, Blei DM. A probabilistic approach to full-brain
functional connectivity. Submitted to PNAS.
16
Graphical Model for HTFA
Manning JR, Stachenfeld K, Ranganath R, Turk-Browne N, Norman KA, Blei DM. A probabilistic approach to full-brain
functional connectivity. Submitted to PNAS.
 subject
 trials
 V voxels
 y observed voxel activations
 latent factors (µ, )
 weights
Individual difference
Global
Factors
17
HTFA Inference Algorithm
while global template not converged and nIter < maxOuterIter do
for subject = 1 to do
while individual factors not converged and mIter < maxInnerIter do
Estimate new weight matrix based on existing centers/widths
Estimate new centers/widths based on existing weights
mIter ++
end
Update global template based on subject’s new centers/widths
end
nIter ++
end
for subject = 1 to do
Update weight matrix based on converged global template
end
18
In essence, TFA/HTFA is a type of factor
analysis. How does it compare with other factor
analyses?
19
TFA/HTFA vs PCA vs ICA
• Commonality
• All decompose observed brain images into a weighted sum of
components
• Difference
• PCA & ICA emphasize the orthogonality or independence of
components. They cannot capture dynamic brain networks
• TFA/HTFA relax the orthogonality/independency requirement, and
with a closed-form factor function, are able to discover richer
information from brain images
• local dependencies
• global dependencies
• dynamic brain networks
20
How can we bring HTFA into reality?
21
Intel-Princeton Collaboration
22
Bringing HTFA to Reality
 Two initiatives:
 Reduce the reconstruction error on small number of
factors (K<10) to be lower than 5%
 Reduce the overall execution time of a key case study (10
subjects, 10 sources, 200images/subject) to be less than
5mins
23
HTFA reconstruction error was …
Need more optimization when
the number of factors is small
Results are pretty good when
the number of factors is large
24
HTFA reconstruction error is smaller.
Global Centers
Before Optimization
Global Centers
After Optimization
global centers (x) global centers (y) global centers (x) global centers (y)
25
HTFA reconstruction error is smaller.
True Connectivity
Estimated Connectivity
Before Optimization
Estimated Connectivity
After Optimization
5
4
3
2
1
Factor
Factor
5
4
3
2
1
Factor
5
4
3
2
1
Factor
26
Methods for Speeding up HTFA
 Used Intel Math Kernel Library (MKL) where appropriate, e.g.,
single/double precision nonlinear least square solver with/without
constraints
 Used thread-level parallelism
 Optimized matrix operation order to better utilize cache locality
27
HTFA Speedup Results
0
0.2
0.4
0.6
0.8
1
1.2
1 2 3
Normalized
ExecutionTIme
Raw Data (#factors, #subjects, #img/subject)
HTFA optimization and speedup
Before Optimization
After Optimization
3X to 10X speedup after optimization
28
Recap
 Real-time brain decoding can save lives!
 Bayesian model-based HTFA is promising
for decoding real-time fMRI data
 Intel is working with Princeton to bring real-
time full-brain decoding closer to reality
29

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Ivy Zhu, Research Scientist, Intel at MLconf SEA - 5/01/15

  • 1. Model-based machine learning for real-time brain decoding Ivy Zhu Intel Labs
  • 2. 2
  • 4. Functional MRI (fMRI) 4 metabolic brain anatomical brain • Non-invasive observation • Observation-based inference
  • 5. Brain Image Analysis/Decoding 5 • Huge amount of data • 1 volume per scan period (1~2s) • 100K ~150K voxels per volume • 100’s ~ 1000’s scans per experiment • Need sophisticated preprocessing to denoise • Thermal and system noise from scanner HW • Head motion, respiration, heart beat, etc., physiological processes • Neuronal activity related to non-task-related brain process • Prone to overfitting – typically number of observations < number of features
  • 6. 6 General Linear Model (GLM) General linear model Statistical parametric map (SPM) Design matrix, Sm Statistical inference Realignment Smoothing Normalisation Image time-series Template Kernel Y = ( Σ hm conv Sm) + ε hm i = bi . βm i Haemodynamic Response Function (HRF) And its partial derivatives Preprocessing to denoise
  • 7. 7 Voxels are not independent. Haxby et al. (2001), Science
  • 8. 8 Brain networks are complicated and dynamic. Turk-Browne, N.B. (2013) Functional interactions as big data in the human brain. Science 342, 580-584.
  • 9. 9 Can we have a model that describes local and global spatial dependencies, as well as dynamic brain networks?
  • 10. 10 Topographic Factor Analysis (TFA) Manning JR, Ranganath R, Norman KA, Blei DM (2014) Topographic Factor Analysis: A Bayesian Model for Inferring Brain Networks from Neural Data. PLoS ONE 9(5): e94914. doi:10.1371/journal.pone.0094914
  • 11. 11 TFA Matrix Representation Local Spatial Dependencies Global Dependencies Brain Networks
  • 12. 12 TFA discovers latent factors. Manning JR, Ranganath R, Norman KA, Blei DM (2014) Topographic Factor Analysis: A Bayesian Model for Inferring Brain Networks from Neural Data. PLoS ONE 9(5): e94914. doi:10.1371/journal.pone.0094914
  • 13. 13 TFA discovers brain networks. Manning JR, Ranganath R, Norman KA, Blei DM (2014) Topographic Factor Analysis: A Bayesian Model for Inferring Brain Networks from Neural Data. PLoS ONE 9(5): e94914. doi:10.1371/journal.pone.0094914
  • 14. 14 How can we discover factors common amongst humans while preserving key individual differences?
  • 15. 15 Hierarchical Topographic Factor Analysis (HTFA) Manning JR, Stachenfeld K, Ranganath R, Turk-Browne N, Norman KA, Blei DM. A probabilistic approach to full-brain functional connectivity. Submitted to PNAS.
  • 16. 16 Graphical Model for HTFA Manning JR, Stachenfeld K, Ranganath R, Turk-Browne N, Norman KA, Blei DM. A probabilistic approach to full-brain functional connectivity. Submitted to PNAS.  subject  trials  V voxels  y observed voxel activations  latent factors (µ, )  weights Individual difference Global Factors
  • 17. 17 HTFA Inference Algorithm while global template not converged and nIter < maxOuterIter do for subject = 1 to do while individual factors not converged and mIter < maxInnerIter do Estimate new weight matrix based on existing centers/widths Estimate new centers/widths based on existing weights mIter ++ end Update global template based on subject’s new centers/widths end nIter ++ end for subject = 1 to do Update weight matrix based on converged global template end
  • 18. 18 In essence, TFA/HTFA is a type of factor analysis. How does it compare with other factor analyses?
  • 19. 19 TFA/HTFA vs PCA vs ICA • Commonality • All decompose observed brain images into a weighted sum of components • Difference • PCA & ICA emphasize the orthogonality or independence of components. They cannot capture dynamic brain networks • TFA/HTFA relax the orthogonality/independency requirement, and with a closed-form factor function, are able to discover richer information from brain images • local dependencies • global dependencies • dynamic brain networks
  • 20. 20 How can we bring HTFA into reality?
  • 22. 22 Bringing HTFA to Reality  Two initiatives:  Reduce the reconstruction error on small number of factors (K<10) to be lower than 5%  Reduce the overall execution time of a key case study (10 subjects, 10 sources, 200images/subject) to be less than 5mins
  • 23. 23 HTFA reconstruction error was … Need more optimization when the number of factors is small Results are pretty good when the number of factors is large
  • 24. 24 HTFA reconstruction error is smaller. Global Centers Before Optimization Global Centers After Optimization global centers (x) global centers (y) global centers (x) global centers (y)
  • 25. 25 HTFA reconstruction error is smaller. True Connectivity Estimated Connectivity Before Optimization Estimated Connectivity After Optimization 5 4 3 2 1 Factor Factor 5 4 3 2 1 Factor 5 4 3 2 1 Factor
  • 26. 26 Methods for Speeding up HTFA  Used Intel Math Kernel Library (MKL) where appropriate, e.g., single/double precision nonlinear least square solver with/without constraints  Used thread-level parallelism  Optimized matrix operation order to better utilize cache locality
  • 27. 27 HTFA Speedup Results 0 0.2 0.4 0.6 0.8 1 1.2 1 2 3 Normalized ExecutionTIme Raw Data (#factors, #subjects, #img/subject) HTFA optimization and speedup Before Optimization After Optimization 3X to 10X speedup after optimization
  • 28. 28 Recap  Real-time brain decoding can save lives!  Bayesian model-based HTFA is promising for decoding real-time fMRI data  Intel is working with Princeton to bring real- time full-brain decoding closer to reality
  • 29. 29