Classic EEG (ERPs)/ Advanced EEG

47
Classic EEG (ERPs)/ Advanced EEG Quentin Noirhomme

Transcript of Classic EEG (ERPs)/ Advanced EEG

Page 1: Classic EEG (ERPs)/ Advanced EEG

Classic EEG (ERPs)/ Advanced EEG

Quentin Noirhomme

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OutlineOutline

• Origins of MEEGOrigins of MEEG

• Event‐related potentials

i f d i i• Time‐frequency decomposition

• Source reconstruction

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Before to startBefore to start

• EEGlabEEGlab

• Fieldtrip (included in spm)

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Part I: OriginsPart I: Origins• EEG Discovered by Hans Berger in 1924• Non invasive measure of electrical brain activityy

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Origins: MEGOrigins: MEG

• 19681968

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OriginsOrigins

Baillet et al., IEEE Sig. Proc. Mag., 2001

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Origins: PotentialsOrigins: Potentials

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OriginsOrigins

Baillet et al., IEEE Sig. Proc. Mag., 2001

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M/EEG vs. fMRIM/EEG vs. fMRI

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Raw EEGRaw EEG

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EEG in comaEEG in coma

Fp2‐T4

Burst Suppression Alpha coma Isoelectric

Fp2 T4

T4‐02

Fp2‐C4

C4‐02

Fp1‐T3

T3‐01

50 V

T3 01

Fp1‐C3

1 s 1 s 1 s

50 µV

50 µV 20 µV 20 µVC3‐01

Thömke et al. BMC Neurology 2005 5:14  doi:10.1186/1471‐2377‐5‐14

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EEG in sleepEEG in sleep

http\\:www.benbest.com

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EEG RhythmsEEG Rhythms

http://members.arstechnica.com/x/albino_eatpod/specific‐eeg‐states.gif

• Gamma : > 30 Hz

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EEG eventsEEG eventsBurst

SpikesSpikes

http://members.arstechnica.com/x/albino_eatpod/specific‐eeg‐states.gif

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Part II: Event‐Related potentialsPart II: Event Related potentials

Wolpaw et al., 2000

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AveragingAveraging

Adapted from

 Tallon‐Bauudry and Bertrrand, 1999

Average potential (across trials/ subjects) relative to somespecific event in time

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PreprocessingPreprocessing

1 Filtering1. Filtering

2. Segmentation

3 if j i3. Artifact rejection

4. Averaging

5. Baseline removal

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FilteringFiltering

• Why filter?– EEG consists of a signal plus noise– Some of the noise is sufficiently different in frequency content from the signal that it can be suppressed i l b tt ti diff t f i thsimply by attenuating different frequencies, thus making the signal more visible• Non‐neural physiological activity (skin/sweat potentials)potentials)

• Noise from electrical outlets• Highpass filter to remove drift due to sweating, …• Notch filter to remove the line noise (50‐60Hz)• Low‐pass filter (often 30Hz for ERP)

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SegmentationSegmentation

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ArtifactsArtifacts

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ArtifactsArtifacts

http://www.bci2000.org

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ArtifactsArtifacts

http://www.bci2000.org

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ArtifactsArtifacts

http://www.bci2000.org

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ArtifactsArtifacts

http://www.bci2000.org

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Artifact rejectionArtifact rejection

• Visual inspection of the dataVisual inspection of the data

• Thresholding (e.g., everything above 100µV)

S i i l h d• Statistical method 

• Independent component analysis – good for blinks and other visual artifacts

• Help if you have EOG and EMG channelsp y

• Do not trust automatic methods

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AveragingAveraging

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AveragingAveraging

• Assumes that only the EEG noise varies from trial to trialssu es a o y e o se a es o a o a

• But – amplitude and latency will vary

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Averaging: effects of varianceAveraging: effects of variance

L t i ti bLatency variation can be a significant problem

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AveragingAveraging

• Assumes that only the EEG noise varies from trial to trialssu es a o y e o se a es o a o a

• But – amplitude and latency will vary• S/N ratio increases as a function of the square root of the 

number of trials. • It’s always better to try to decrease sources of noise than 

to increase the number of trialsto increase the number of trials.

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Baseline correctionBaseline correction

• Remove the mean of the recorded baselineRemove the mean of the recorded baseline (e.g., ‐200 ms to 0 ms)

• Variation in baseline duration can induce• Variation in baseline duration can induce change in potential amplitude

I di id ll f h l d• Individually for each electrode

• SPM does it automatically while segemting the data

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Part III: Time‐frequency decompositionPart III: Time frequency decomposition

Adapted from Tallon‐Baudry and Bertrand, 1999

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Evoked frequencyEvoked frequency

Adapted from Tallon‐Baudry and Bertrand, 1999

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Induced frequency decompositionInduced frequency decomposition

Adapted from Tallon‐Baudry and Bertrand, 1999

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Induced frequency decompositionInduced frequency decomposition

Adapted from Tallon‐Baudry and Bertrand, 1999

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Time‐frequency decompositionTime frequency decomposition

Adapted from Tallon‐Baudry and Bertrand, 1999

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Continuous Morlet waveletContinuous Morlet wavelet

http://amouraux.webnode.com/.

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AnalysisAnalysis

• Grand mean ‐> Average across subjectGrand mean  > Average across subject

• Convert ERP or TF decomposition into  imagesfi t/ d l l l i– =>    first/second‐level analysis

• Source reconstruction – =>  first/second‐level analysis

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1st Level Analysis1 Level Analysis

• select periods or time points in peri‐stimulus timeselect periods or time points in peri stimulus time Choice made a priori.

• sum over all time points

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Part IV: Source reconstructionPart IV: Source reconstruction

From www.imt.uni‐luebeck.de, 2008

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Source reconstructionSource reconstruction

1 Forward Model1. Forward Model

2. Inverse reconstruction

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Forward modelingForward modeling• Electromagnetic head model• Reconstruct electrode signals from electricalReconstruct electrode signals from electricalcurrent in the head

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Head modelHead model

Spherical approximation Realistic head modelSpherical approximation Realistic head model

• Boundary element method• Finite element method

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SPM head modelSPM head model

Compute transformation T

TemplatesIndividual MRI

Templates

Apply inverse transformation T‐1

Individual meshIndividual mesh BEM mesh

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Head modelHead model

• Electrode locationsElectrode locations

• Registration L d k b d– Landmark based

– Surface matching fiducials

• Leadfieldfiducials

Rigid transformation (R,t)

Individual MRI spaceIndividual sensor space

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Inverse approachesInverse approaches

Dipole Distributed dipolesDipole Distributed dipoles

Least‐square or Beamforming More unknowns than data

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Distributed approachDistributed approach

• Y = KJ+ EY KJ+ E• No unique solution!

P i i ( ||Y KJ||2 + λf(J) )– Priors:            min( ||Y – KJ||2 + λf(J) )• minimum overall activity

• Location• Location

• Smoothness

• Bayesian model comparison• Bayesian model comparison

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ReferencesReferences

• Sylvain Baillet’s presentation at HBM 2008Sylvain Baillet s presentation at HBM 2008• SPM for dummies 0000‐2008 presentations• http://www bci2000 org• http://www.bci2000.org• Baillet et al., IEEE Sig. Proc. Mag., 2001M tt t Philli & F i t (2005) SPM• Mattout, Phillips & Friston (2005) SPM coursehttp://www.fil.ion.ucl.ac.uk/spm/course/slide05/ t/MEEG i ts05/ppt/MEEG_inv.ppt 

• SPM manual