| Literature DB >> 34396112 |
John M Bernabei1,2, T Campbell Arnold1,2, Preya Shah1,2, Andrew Revell1,2, Ian Z Ong1,2, Lohith G Kini1,2, Joel M Stein3, Russell T Shinohara4,5,6, Timothy H Lucas7, Kathryn A Davis2,8, Danielle S Bassett1,7,8,9,10,11,12, Brian Litt1,2,7,8.
Abstract
Brain network models derived from graph theory have the potential to guide functional neurosurgery, and to improve rates of post-operative seizure freedom for patients with epilepsy. A barrier to applying these models clinically is that intracranial EEG electrode implantation strategies vary by centre, region and country, from cortical grid & strip electrodes (Electrocorticography), to purely stereotactic depth electrodes (Stereo EEG), to a mixture of both. To determine whether models derived from one type of study are broadly applicable to others, we investigate the differences in brain networks mapped by electrocorticography and stereo EEG in a cohort of patients who underwent surgery for temporal lobe epilepsy and achieved a favourable outcome. We show that networks derived from electrocorticography and stereo EEG define distinct relationships between resected and spared tissue, which may be driven by sampling bias of temporal depth electrodes in patients with predominantly cortical grids. We propose a method of correcting for the effect of internodal distance that is specific to electrode type and explore how additional methods for spatially correcting for sampling bias affect network models. Ultimately, we find that smaller surgical targets tend to have lower connectivity with respect to the surrounding network, challenging notions that abnormal connectivity in the epileptogenic zone is typically high. Our findings suggest that effectively applying computational models to localize epileptic networks requires accounting for the effects of spatial sampling, particularly when analysing both electrocorticography and stereo EEG recordings in the same cohort, and that future network studies of epilepsy surgery should also account for differences in focality between resection and ablation. We propose that these findings are broadly relevant to intracranial EEG network modelling in epilepsy and an important step in translating them clinically into patient care.Entities:
Keywords: brain network model; epilepsy; functional connectivity; intracranial EEG
Year: 2021 PMID: 34396112 PMCID: PMC8361393 DOI: 10.1093/braincomms/fcab156
Source DB: PubMed Journal: Brain Commun ISSN: 2632-1297
Clinical and demographic information. We analysed a retrospective cohort of 33 patients with drug-resistant epilepsy who underwent surgery of the temporal lobe and achieved seizure freedom at 6 months post-operatively
| ECoG | SEEG |
| |
|---|---|---|---|
| Total number of subjects | 16 | 17 | |
| Number of female subjects | 10 | 8 | 0.49 |
| MRI | 0.75 | ||
| Lesional | 8 | 9 | |
| Non-lesional | 8 | 8 | |
| Type of surgery |
| ||
| Resection | 14 | 7 | |
| Laser ablation | 2 | 10 | |
| Node counts | |||
| Total GM contacts | |||
| Mean ± std. dev. | 92.1 ± 21.2 | 88.6 ± 34.7 | 0.72 |
| Depth GM contacts | |||
| Mean ± std. dev. | 10.9 ± 9.3 | 88.6 ± 35.4 |
|
| Total GM resected/ablated | |||
| Mean ± std. dev. | 16.9 ± 14.0 | 9.1 ± 6.0 | 0.08 |
| Depth GM resected/ablated | |||
| Mean ± std. dev. | 4.1 ± 4.8 | 9.1 ± 6.0 |
|
GM, grey matter.
Fisher’s exact test.
Wilcoxon rank-sum test.
Figure 1Imaging and network methods. (A) We use artifact-free clips of interictal iEEG to calculate (B) mean adjacency matrices using multitaper coherence. (C) Pre-operative and (D) post-operative T1-weighted MRI are used to segment the resection cavity which is used to determine resected nodes. (E) Together, we construct networks with the resected nodes determined in ECoG. (F) SEEG implantations using only depth electrodes appear distinct even for similar anatomic targets.
Figure 2Network localization. (A) Distinguishability statistic calculated for an ECoG patient (left) and a SEEG patient (right). In cases where resected node strength is higher than the remaining network on average, Drs will have a low value, in cases where resected node strength is lower than the remaining network Drs will be high. A Drs value of 0.5 means that node strength cannot distinguish resected and spared tissue (B) In networks of grey matter nodes, Drs of resected and spared tissue is higher in SEEG compared to ECoG (rank-sum test, P = 0.0026). (C) In patients with ECoG we found resected nodes from surface electrodes to be higher in strength than non-resected surface electrodes (rank-sum test, P = 0.0065). Non-resected depth electrodes were higher in strength than non-resected surface electrodes (rank-sum test, P = 0.0013). Resected depth electrodes were higher in strength than resected surface electrodes (rank-sum test, P = 0.0031). Resected depth electrodes were not higher in strength than non-resected depth electrodes (rank-sum test, P = 0.14). ** = P < 0.01.
Figure 3Global network structure is impacted by sampling differences between ECoG and SEEG. (A) We fit a nonlinear regression model to ECoG surface–surface (dotted blue line), surface–depth (dashed blue line), and depth–depth connections (solid blue line), as well as SEEG depth—depth connections (solid red line). (B) After correcting for internodal distance, the standard deviation of edge weights remained higher in SEEG versus ECoG (rank-sum test P = 0.0052). (C) After correcting for internodal distance, the median participation coefficient remained higher in SEEG versus ECoG (rank-sum test P = 0.0018). D-D, depth–depth; S-S, surface–surface; S-D, surface–depth; SD, standard deviation, **P < 0.01.
Figure 4ECoG and SEEG have distinct representations of the epileptogenic zone. (A) We used three approaches to modifying networks to probe sampling differences between ECoG and SEEG and their effect on distinguishing resected and spared tissue. We corrected for the effects of internodal distance (DC). Then, we eliminated nodes contralateral to the resection zone (UL). Finally, we averaged edges between pairs of brain regions to have a single node per atlas-level region of interest (AR). (B) We compared the effect of correcting for internodal distance to unilateral to atlas ROI representations. For each condition, SEEG networks had a higher Drs value than ECoG. Each condition in ECoG and SEEG also had a higher Drs value than not accounting for internodal distance. GM ECoG versus GM SEEG, as in Fig. 2B: (rank-sum test P = 0.0065), DC ECoG versus DC SEEG: (rank-sum test P = 0.0059), UL ECoG versus UL SEEG: (rank-sum test P = 0.0047), MR ECoG versus MR SEEG: (rank-sum test P = 0.022). DC/UL/AR ECoG versus GM ECoG: (sign-rank test P = 0.0027/0.0061/0.0011), DC/UL/AR SEEG versus GM SEEG: (sign-rank test P = 0.0006/0.0008/0.0031). (C) Drs values of min-ROI networks were negatively correlated with the number of ROI that contained electrode contacts in the resection zone (Pearson correlation ρ = −0.48, P < 0.005).