| Literature DB >> 25383621 |
Odysseas Papazachariadis1, Vittorio Dante2, Paul F M J Verschure3, Paolo Del Giudice4, Stefano Ferraina1.
Abstract
Recently, neuromodulation techniques based on the use of repetitive transcranial magnetic stimulation (rTMS) have been proposed as a non-invasive and efficient method to induce in vivo long-term potentiation (LTP)-like aftereffects. However, the exact impact of rTMS-induced perturbations on the dynamics of neuronal population activity is not well understood. Here, in two monkeys, we examine changes in the oscillatory activity of the sensorimotor cortex following an intermittent theta burst stimulation (iTBS) protocol. We first probed iTBS modulatory effects by testing the iTBS-induced facilitation of somatosensory evoked potentials (SEP). Then, we examined the frequency information of the electrocorticographic signal, obtained using a custom-made miniaturised multi-electrode array for electrocorticography, after real or sham iTBS. We observed that iTBS induced facilitation of SEPs and influenced spectral components of the signal, in both animals. The latter effect was more prominent on the θ band (4-8 Hz) and the high γ band (55-90 Hz), de-potentiated and potentiated respectively. We additionally found that the multi-electrode array uniformity of β (13-26 Hz) and high γ bands were also afflicted by iTBS. Our study suggests that enhanced cortical excitability promoted by iTBS parallels a dynamic reorganisation of the interested neural network. The effect in the γ band suggests a transient local modulation, possibly at the level of synaptic strength in interneurons. The effect in the θ band suggests the disruption of temporal coordination on larger spatial scales.Entities:
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Year: 2014 PMID: 25383621 PMCID: PMC4226540 DOI: 10.1371/journal.pone.0112504
Source DB: PubMed Journal: PLoS One ISSN: 1932-6203 Impact factor: 3.240
Figure 1Effect of iTBS-induced LTP-like potentiation, a) schematic electrode distribution over the central sulcus (CS) and the actual epidural grid used during the experiments, b) experimental paradigm timeline, c) iTBS and sham stimulation effect on SEP amplitude.
Amplitude is reported as ratios of the first time point (5th min) minute after real or sham iTBS stimulation. N10 indicates the signal’s negative deflection observed at a latency of about 10 ms in SEP responses (inset). Error bars are standard deviations. Dotted lines represent individual monkeys while continuous lines their average (*p<.01).
Figure 2Schematic representation of peripheral nerve stimulation ring electrodes (a), surface electromyographic electrodes on the first dorsal interosseus muscle (b), ground electrode (c) and coil positioning (d) with arrows indicating the current flow.
Figure 3Power spectral density modulation of the signal from M1 (1 and 6) and S1 electrodes (11 and 16), as highlighted in the figure (CS: Central Sulcus, AS: Arcuate Sulcus), after iTBS and sham stimulation.
Average values of nine sessions of real iTBS (Real) and six sessions of sham iTBS (Sham) are presented, as well as their spectral difference (Diff). Frequency power values for each time point are expressed as ratios of the first time point (3rd min) frequency power values. We interpolated the missing time in the figure by calculated isolines from the time points analysed.
Figure 4Power spectral density modulation for the signal obtained in the two animals.
Real iTBS (Real), sham iTBS (Sham) and spectral difference (Diff) spectrograms for each monkey. Average values of all the electrodes are presented. Frequency power values for each time point are expressed as ratios of the first time point (3rd min) frequency power values. We interpolated the missing time in the figure by calculated isolines from the time points analysed.
Figure 5Topographic distribution of power modulation.
We present in a grid representation, color-coded power modulation for each electrode of the 16, in every band considered and for every time point as refereed to the baseline period (3 min after iTBS stimulation).
RM-ANOVA results for band power modulation in Time (3 min, 13 min, 23 min, 33 min, 43 min) Stimulation (iTBS, Sham) and Site (M1, S1, M1–S1). Bonferroni corrected P values<.008 (values in bold) were considered significant.
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| F(2.591, 101.05) = 4.031,p = .013 | F(2.583, 100.72) = 3.297p = .03 |
| F(2.664, 103.9) = 4.422,p = .008 | F(2.661, 103.78) = 1.354,p = .252 |
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| F(2.648, 103.2) = 1.228, p = .3 |
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| F(2.126, 82.9) = 1.905,p = .153 |
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| F(5.296, 103.2) = .015, p = 1 | F(5.182, 101.05) = .026,p = 1 | F(5.165, 100.72) = .065,p = .998 | F(4.251, 82.9) = .035,p = .998 | F(5.328, 103.9) = .032,p = 1 | F(5.322, 103.78) = .034,p = 1 |
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| F(5.296, 103.2) = .11, p = 1 | F(6.295, 101.05) = .032,p = 1 | F(5.165, 100.72) = .065,p = .997 | F(4.251, 82.9) = .023,p = .999 | F(5.328, 103.9) = .009,p = 1 | F(5.322, 103.78) = .014,p = 1 |
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| F(1,39) = .979.,p = .33 |
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| F(1,39) = .164,p = .688 |
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| F(2,39) = .003,p = .997 | F(2,39) = .044,p = .95 | F(2,39) = .15,p = .861 | F(2,39) = .107,p = .898 | F(2,39) = .06,p = .942 | F(2,39) = .019,p = .981 |
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| F(2,39) = .02,p = .98 | F(2,39) = .051,p = .95 | F(2,39) = .146,p = .864 | F(2,39) = .057,p = .945 | F(2,39) = 4e-4,p = 1 | F(2,39) = .016,p = .984 |
RM-ANOVA results for the coefficient of variability (CV) modulation in Time (3 min, 13 min, 23 min, 33 min, 43 min) Stimulation (iTBS, Sham) and Site (M1, S1, M1–S1).
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| F(3.215, 125.395) = 2.153, p = .092 | F(3.028, 118.111) = 2.058, p = .109 | F(2.610, 101.8) = 2.506,p = .071 | F(2.478, 96.623) = 4.465,p = .009 | F(2.101, 81.928) = 2.654,p = .074 |
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| F(3.215, 125.395) = 1.814, p = .144 | F(3.028, 118.111) = 2.135, p = .099 | F(2.610, 101.8) = 4.044,p = .013 |
| F(2.101, 81.928) = 2.080,p = .129 |
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| F(6.430, 125.395) = .377, p = .902 | F(6.057, 118.111) = .688, p = .661 | F(5.220, 101.8) = .532,p = .759 | F(4.955, 96.623) = .227,p = .949 | F(4.201, 81.928) = .457,p = .776 | F(6.442, 125.62) = .256,p = .963 |
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| F(6.430, 125.395) = .479, p = .834 | F(6.057, 118.111) = .322, p = .926 | F(5.220, 101.8) = .090, p = .995 | F(4.955, 96.623) = .084,p = .994 | F(4.201, 81.928) = .435,p = .792 | F(6.442, 125.62) = .450,p = .855 |
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| F(1, 39) = 1.109,p = .299 | F(1, 39) = .172,p = .680 | F(1, 39) = 6.801,p = .013 | F(1, 39) = 6.880,p = .012 | F(1, 39) = .012,.p = .914 |
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| F(2, 39) = .649,p = .528 | F(2, 39) = 1.431,p = .251 | F(2, 39) = 2.166,p = .128 | F(2, 39) = .624,p = .541 | F(2, 39) = .828,p = .444 | F(2, 39) = .082,p = .922 |
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| F(2, 39) = .416,p = .662 | F(2, 39) = .608,p = .549 | F(2, 39) = .004,p = .996 | F(2, 39) = .295,p = .746 | F(2, 39) = .634,p = .536 | F(2, 39) = .526,p = .595 |
Bonferroni corrected P values<.008 (values in bold) were considered significant.
Figure 6Modulation of the CV for the bands considered.
Real iTBS aftereffects are marked by continuos lines while dashed lines indicate sham iTBS aftereffects. Note the raise of the high γ band CV in M1, S1 and M1–S1 after real iTBS and the small but significant fall of the β band (*p<.01).