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What does delta band tell us about cognitive processes: A mental calculation studyPowerPoint Presentation

What does delta band tell us about cognitive processes: A mental calculation study

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### What does delta band tell us about cognitive processes: Amentalcalculation study

Stavros I. Dimitriadis,Nikolaos A. Laskaris, Vasso Tsirka, Michael Vourkas, Sifis Micheloyannis

Electronics Laboratory, Department of Physics, University of Patras, Patras 26500, Greece

Artificial Intelligence & Information Analysis Laboratory, Department of Informatics, Aristotle University, Thessaloniki, Greece

Medical Division (Laboratory L.Widιn), University of Crete, 71409 Iraklion/Crete, Greece

Technical High School of Crete, Estavromenos, Iraklion, Crete, Greece

http://users.auth.gr/~stdimitr

Introduction

-Multichannels EEG recordings

-math calculations (comparison and multiplication)

-delta activity (cognition and relation to the difficulty of the task

-DMN (default mode network)

Methodology

-fourdelta sub-bands (0.78 – 3.96 Hz)

-Signal Power (SP) (derived via squaring and averaging the filtered EEG data)

-network analysis (clustering coefficient (C) + path length (L))

-Small-World theory (γ,λ,σ)

Mathematical thinking, as a cognitive process, activates local and

spatially distributed cortical networks

Exact calculationsare correlated with language function activating language specificregions located in the left hemisphere

Duringmental calculations different processes are necessary, such as the

-recognition of the numbers in their Arabic form,

-the comprehensionof verbal representation of numbers,

-the assignment of magnitudesto numerical quantities,

-attention, memory, and other morespecialized processes

During difficultmathcalculations, additional cortical regions, particularly of the lefthemisphere, show increased activation.

These calculations demandretrieval of simple mathematical fact

Most widely studied bands are theta, alpha, beta and lower gamma

Delta and higher gamma activity have been examined less due to artifact contamination

We intended not only to replicate the previous findings but also to promote the understanding about the significance of this slow band in math calculation

An increase of delta activity has been reported (Dolce & Waldeier,1974,Harmony et al., 1996)

Outline of our methodology

The employment of narrow subbands gave us the opportunity to distinquish the actual brain activity from eye movement related activity, which is equally visible in all frequency range

Calculation of SP for each recording site

Based on EEG activity and the network of electrodes

the notion of functional connectivity graph (FCG) topology,

is utilized to identify different modes of brain’s self organization.

Network analysisis performed for each subject/task and the inter-taskcomparison reveals significant differences between the two cognitive tasks

Data acquisition: Math Experiment

18 subjects

30 EEG electrodes

Horizontal and Vertical EOG

Trial duration: 3 x 8 seconds

Single trial analysis

3 Conditions:

Control

Comparison

Multiplication

The recording was terminated when at least an EEG-trace without visible artifacts had been recorded for each condition

Using a zero-phase band-pass filter (3rd order Butterworth filter), signals were extracted within four different narrow bands (0.78-3.9 Hz was divided into non-overlapping subbands, each of 0.78 Hz width)

Artifact Correction

Working individually for each subband and using EEGLAB (Delorme & Makeig,2004), artifact reduction was performed using ICA

-Components related to eye movementwere identified based on their scalp topography which includedfrontal sites and their temporal course which followed the EOGsignals.

-Components reflecting cardiac activity were recognized

from the regular rythmic pattern in their time course widespread

in the corresponding ICA component.

Calculation of SP for each recording site

The SP values corresponding to each single electrode were contrasted for every subband and additionally the whole delta-band. Significant changes were captured via one-tailed paired t-tests (p < 0.001).

Τhe functional connectivity graph (FCG) describes coordinated brain activity

In order to setup the FCG, we have to establish connections

between the nodes (i.e. the 30 EEG electrodes).

Phase synchronization, is a mode of neural synchronization,

that can be easily quantifiedthrough EEG signals

PLV quantifies the frequency-specific synchronization between two neuroelectric signals (Mormann et al., 2000 ; Lachaux et. al. 1999).

We obtain the phase of each signal using the Hilbert transform.

(t, n)is the phase difference φ1(t, n) - φ2(t, n)between the signals.

PLV measures the inter-trial variability of this phase difference at t.

If the phase difference varies little across the trials,

PLV is close to 1; otherwise is close to 0

PLV procedure for a pair of electrodes

Adopted from Lachaux et al,1999

Building the FCG

Establishing links

for a single electrode

0.9

0.6

The process is repeated for every electrode,

creating a complete graph.

-To detect significant connections, we utilized surrogate datato form a distribution of PLI values, for each electrode-pair separately,that corresponds to the case in which there is no functionalcoupling

- Functional connections that showed significant differences,

with respect to the distribution of PLI values generated

by a randomization procedure corresponding to each electrodepair,were only considered.

-Since our analysis was based on a singlesweep, we shuffled the time series of the second electrode for eachpair (in contrast to the case of multiple trials where one shufflesthe trials of the second electrode as described in Lachaux et al., 2000).

Nonparametric Null Distribution

Surrogate Analysis

-Finally, theoriginal PLI values were compared against the emerged baselinedistribution (surrogate data) and this comparison was expressedvia a p-value which was set at p < 0.001.

-Graph edges where theabove criterion was not met, were assigned a zero-weighted link.

The clustering coefficientC of network is defined as :

in which ki is the degree of the current node

The characteristic path lengthLis defined (through integration across all nodes) as:

Small – World network measures

-We rewired each network 1000 times using the algorithm

proposed in (Maslov & Sneppen, 2002)

-Derived Cr and Lr as the averages corresponding

to the ensemble of randomized graphs. The two (normalized)

ratios γ= C/Cr and λ= L/Lr were used in the summarizing measureof “small-worldness”, defined as σ= γ/λ, which becomes greaterthan 1 in the case of networks with small-world topology

-The above described computations were performed for

each subject separately

- Results were employed todetect systematic trends, via statistical comparison amongdifferent tasks (comparison–control, multiplication–control,comparison–multiplication), across subjects.

Small – World network measures

The three graph metrics (γ,λ and σ ) were contrasted, forevery subband, in a similar manner via paired t-test.

Recording Montage

-The selected data had been originally recorded based on amontageusing a common reference electrode.

-Since, this selectioncould influence significantly the subsequent computations of SPand phase-synchrony we additionally re-reference the data.

-Using average-reference, we repeated the above described calculations.

- We mention the observed differences and commonalities.

Bi-color (black and grey) circles denote the sites where significant increase isobserved before, but not afteraverage re-referencing

Αll subbands show widespread SP-increase during math

Higher SPvalues of delta rhythm are seen over regions of the left hemisphereduring multiplication in contrast to the number comparison

Simultaneously,all subbands show small-world network characteristicsi.e. optimum organization.

The (normalized) clusteringcoefficient and the (normalized) path length are higher during multiplication,for networkscorresponding to those subbands whichshowed significant inter-task SP-differences.

These findings couldbe considered as the result of increased nodal (local) activity andless efficient remote connections within the corresponding brain

networks.

We investigate brain activity in four sub-bands during math calculation.

We characterize EEG recorded brain activity

(Related to any particular cognitive task and the four sub-bands)

Based on functional connectivity graphs

Artifact contamination (occulographic and myographic activity)

can be overcomed using sub-bands + ICA.

Our methodology offers novel knowledge about delta activity during math calculation and the nodal organization of the related FCGs.

The changes in SP and network organization related to

delta rhythm could be possibly explained as the results of inhibitory

mechanisms reflecting the deactivation of the default network.

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