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Event-related fMRI Christian Ruff Laboratory for Social and Neural - PowerPoint PPT Presentation

Event-related fMRI Christian Ruff Laboratory for Social and Neural Systems Research Department of Economics University of Zurich Institute of Neurology University College London With thanks to the FIL methods group, in particular Rik Henson


  1. Event-related fMRI Christian Ruff Laboratory for Social and Neural Systems Research Department of Economics University of Zurich Institute of Neurology University College London With thanks to the FIL methods group, in particular Rik Henson

  2. Image time-series Design matrix Kernel Statistical parametric map (SPM) Realignment Smoothing General linear model Gaussian Statistical field theory inference Normalisation p <0.05 Template Parameter estimates

  3. Overview 1. Block/epoch vs. event-related fMRI 2. (Dis)Advantages of efMRI 3. GLM: Convolution 4. BOLD impulse response 5. Temporal Basis Functions 6. Timing Issues 7. Design Optimisation – “Efficiency”

  4. Block/epoch designs vs event-related designs Block/epoch designs examine responses to series of similar stimuli U1 U2 U3 P1 P2 P3 P = Pleasant U = Unpleasant Event-related designs account for response to each single stimulus Data ~4s Model P2 U1 P1 U2 U3

  5. Advantages of event-related fMRI 1. Randomised trial order

  6. efMRI: Randomised trial order Blocked designs may trigger expectations and cognitive sets … Unpleasant (U) Pleasant (P) Intermixed designs can minimise this by stimulus randomisation … … … … … Pleasant (P) Unpleasant (U) Unpleasant (U) Unpleasant (U) Pleasant (P)

  7. Advantages of event-related fMRI 1. Randomised trials order 2. Post-hoc subjective classification of trials

  8. efMRI: Post-hoc classification of trials Participant response: „was not shown as picture“ „was shown as picture“ Items with wrong memory of picture („hat“) were associated with more occipital activity at encoding than items with correct rejection („brain“) Gonsalves & Paller (2000) Nature Neuroscience

  9. Advantages of event-related fMRI 1. Randomised trials order 2. Post-hoc subjective classification of trials 3. Some events can only be indicated by participant

  10. efMRI: Online event definition

  11. Advantages of event-related fMRI 1. Randomised trials order 2. Post-hoc subjective classification of trials 3. Some events can only be indicated by participant 4. Some events cannot be blocked due to stimulus context

  12. efMRI: Stimulus context Oddball … t i m e

  13. Advantages of event-related fMRI 1. Randomised trials order 2. Post-hoc subjective classification of trials 3. Some events can only be indicated by participant 4. Some events cannot be blocked due to stimulus context 5. More accurate model even for epoch/block designs?

  14. “Event” model of block design “Epoch” model assumes constant neural processes throughout block U1 U2 U3 P1 P2 P3 P = Pleasant U = Unpleasant “Event” model may capture state-item interactions (with longer SOAs) Data U1 U2 U3 P1 P2 P3 Model

  15. Modeling block designs: Epochs vs events Designs can be blocked or intermixed, Sustained epoch “Classic” BUT models for blocked designs can be Boxcar epoch- or event-related function Epochs are periods of sustained stimulation (e.g, box-car functions) Events are impulses (delta-functions) Series of events Delta Near-identical regressors can be created functions by 1) sustained epochs, 2) rapid series of events (SOAs<~3s) => In SPM8, all conditions are specified in Convolved terms of their 1) onsets and 2) durations with HRF … epochs: variable or constant duration … events: zero duration

  16. Modeling block designs: Epochs vs events Rate = 1/4s Rate = 1/2s • Blocks of trials can be modeled as boxcars β =3 β =5 or runs of events • BUT: interpretation of the parameter estimates may differ • Consider an experiment presenting words at different rates in different blocks: ‣ An “epoch” model will estimate parameter β =11 β =9 that increases with rate, because the parameter reflects response per block ‣ An “event” model may estimate parameter that decreases with rate, because the parameter reflects response per word

  17. Disadvatages of intermixed designs 1. Less efficient for detecting effects than blocked designs (see later…) 2. Some psychological processes have to/may be better blocked (e.g., if difficult to switch between states, or to reduce surprise effects)

  18. Overview 1. Block/epoch vs. event-related fMRI 2. (Dis)Advantages of efMRI 3. GLM: Convolution 4. BOLD impulse response 5. Temporal Basis Functions 6. Timing Issues 7. Design Optimisation – “Efficiency”

  19. BOLD impulse response • Function of blood oxygenation, flow, Peak volume • Peak (max. oxygenation) 4-6s poststimulus; baseline after 20-30s Brief Stimulus • Initial undershoot can be observed Undershoot • Similar across V1, A1, S1… • … but possible differences across: - other regions Initial Undershoot - individuals

  20. BOLD impulse response • Early event-related fMRI studies used Peak a long Stimulus Onset Asynchrony (SOA) to allow BOLD response to return to baseline Brief Stimulus • However, overlap between successive responses at short SOAs Undershoot can be accommodated if the BOLD response is explicitly modeled, particularly if responses are assumed to superpose linearly Initial Undershoot • Short SOAs are more sensitive; see later

  21. General Linear (Convolution) Model GLM for a single voxel: h( τ )= ∑ ß i f i ( τ ) u(t) y(t) = u(t) ⊗ h( τ ) + ε (t) u(t) = neural causes (stimulus train) T 2T 3T ... u(t) = ∑ δ (t - nT) convolution h( τ ) = hemodynamic (BOLD) response h( τ ) = ∑ ß i f i ( τ ) sampled each scan f i ( τ ) = temporal basis functions Design y(t) = ∑ ∑ ß i f i (t - nT) + ε (t) Matrix y = X ß + ε

  22. General Linear Model in SPM Stimulus every 20s Gamma functions ƒ i ( τ ) of peristimulus time τ SPM{F} (Orthogonalised) Sampled every TR = 1.7s Design matrix, X … [x(t) ⊗ ƒ 1 ( τ ) | x(t) ⊗ ƒ 2 ( τ ) |...] 0 time {secs} 30

  23. Overview 1. Block/epoch vs. event-related fMRI 2. (Dis)Advantages of efMRI 3. GLM: Convolution 4. BOLD impulse response 5. Temporal Basis Functions 6. Timing Issues 7. Design Optimisation – “Efficiency”

  24. Temporal basis functions Temporal basis functions

  25. Temporal basis functions • Fourier Set - Windowed sines & cosines - Any shape (up to frequency limit) - Inference via F-test • Finite Impulse Response - Mini “timebins” (selective averaging) - Any shape (up to bin-width) - Inference via F-test

  26. Temporal basis functions • Fourier Set / FIR - Any shape (up to frequency limit / bin width) - Inference via F-test • Gamma Functions - Bounded, asymmetrical (like BOLD) - Set of different lags - Inference via F-test • “Informed” Basis Set - Best guess of canonical BOLD response - Variability captured by Taylor expansion - “Magnitude” inferences via t-test…?

  27. Informed basis set • Canonical HRF (2 gamma functions) Canonical Canonical

  28. Informed basis set • Canonical HRF (2 gamma functions) Canonical Canonical Temporal plus Multivariate Taylor expansion in: - time (Temporal Derivative)

  29. Informed basis set • Canonical HRF (2 gamma functions) Canonical Canonical Temporal plus Multivariate Taylor expansion in: - time (Temporal Derivative)

  30. Informed basis set • Canonical HRF (2 gamma functions) Canonical Canonical Temporal plus Multivariate Taylor expansion in: - time (Temporal Derivative) Dispersion - width (Dispersion Derivative)

  31. Informed basis set • Canonical HRF (2 gamma functions) Canonical Canonical Temporal plus Multivariate Taylor expansion in: - time (Temporal Derivative) Dispersion - width (Dispersion Derivative)

  32. Informed basis set • Canonical HRF (2 gamma functions) Canonical Canonical Temporal plus Multivariate Taylor expansion in: - time (Temporal Derivative) Dispersion - width (Dispersion Derivative) • “Magnitude” inferences via t-test on canonical parameters (providing canonical is a reasonable fit) • “Latency” inferences via tests on ratio of derivative : canonical parameters

  33. Which temporal basis set? In this example (rapid motor response to faces, Henson et al, 2001 )… Canonical + Temporal + Dispersion + FIR … canonical + temporal + dispersion derivatives appear sufficient to capture most activity … may not be true for more complex trials (e.g. stimulus-prolonged delay (>~2 s)-response) … but then such trials better modelled with separate neural components (i.e., activity no longer delta function) + constrained HRF

  34. Overview 1. Block/epoch vs. event-related fMRI 2. (Dis)Advantages of efMRI 3. GLM: Convolution 4. BOLD impulse response 5. Temporal Basis Functions 6. Timing Issues 7. Design Optimisation – “Efficiency”

  35. Timing issues: Sampling TR=4s Scans • Typical TR for 60 slice EPI at 3 mm spacing is ~ 3-4s

  36. Timing issues: Sampling TR=4s Scans • Typical TR for 60 slice EPI at 3 mm spacing is ~ 3-4s Stimulus (synchronous) • Sampling at [0,4,8,12…] post- stimulus SOA=8s may miss peak signal Sampling rate=4s

  37. Timing issues: Sampling TR=4s Scans • Typical TR for 60 slice EPI at 3 mm spacing is ~ 3-4s • Sampling at [0,4,8,12…] post- stimulus Stimulus (random jitter) may miss peak signal Sampling rate=2s • Higher effective sampling by: 1. Asynchrony; e.g., SOA=1.5TR 2. Random Jitter; e.g., SOA=(2±0.5)TR • Better response characterisation

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