| Literature DB >> 27445705 |
Elizabeth W Pang1, O C Snead Iii1.
Abstract
New advances in structural neuroimaging have revealed the intricate and extensive connections within the brain, data which have informed a number of ambitious projects such as the mapping of the human connectome. Elucidation of the structural connections of the brain, at both the macro and micro levels, promises new perspectives on brain structure and function that could translate into improved outcomes in functional neurosurgery. The understanding of neuronal structural connectivity afforded by these data now offers a vista on the brain, in both healthy and diseased states, that could not be seen with traditional neuroimaging. Concurrent with these developments in structural imaging, a complementary modality called magnetoencephalography (MEG) has been garnering great attention because it too holds promise for being able to shed light on the intricacies of functional brain connectivity. MEG is based upon the elemental principle of physics that an electrical current generates a magnetic field. Hence, MEG uses highly sensitive biomagnetometers to measure extracranial magnetic fields produced by intracellular neuronal currents. Put simply then, MEG is a measure of neurophysiological activity, which captures the magnetic fields generated by synchronized intraneuronal electrical activity. As such, MEG recordings offer exquisite resolution in the time and oscillatory domain and, as well, when co-registered with magnetic resonance imaging (MRI), offer excellent resolution in the spatial domain. Recent advances in MEG computational and graph theoretical methods have led to studies of connectivity in the time-frequency domain. As such, MEG can elucidate a neurophysiological-based functional circuitry that may enhance what is seen with MRI connectivity studies. In particular, MEG may offer additional insight not possible by MRI when used to study complex eloquent function, where the precise timing and coordination of brain areas is critical. This article will review the traditional use of MEG for functional neurosurgery, describe recent advances in MEG connectivity analyses, and consider the additional benefits that could be gained with the inclusion of MEG connectivity studies. Since MEG has been most widely applied to the study of epilepsy, we will frame this article within the context of epilepsy surgery and functional neurosurgery for epilepsy.Entities:
Keywords: connectivity; epilepsy surgery; functional mapping; intractable epilepsy; magnetoencephalography (MEG)
Year: 2016 PMID: 27445705 PMCID: PMC4914570 DOI: 10.3389/fnana.2016.00067
Source DB: PubMed Journal: Front Neuroanat ISSN: 1662-5129 Impact factor: 3.856
Comparison of non-invasive neuroimaging methods for acquiring connectome data.
| Modality and substrate | Advantage | Disadvantage | ||
|---|---|---|---|---|
| MRI: anatomy | • High resolution images of brain structure | • Only provides anatomical information | ||
| DTI: water diffusion | • High resolution images of fiber tracts | • Only provides information on structural connectivity | ||
| fMRI: blood oxygen consumption | • High spatial resolution | • Relatively slower timing resolution | ||
| MEG: synchronous firing of neuronal populations | • Millisecond temporal resolution | • Uncertain as to sensitivity for |
Recommended list of (a) seminal papers and (b) reviews and commentaries on functional connectivity, in chronological order.
| MRI | Friston ( | Functional and effective connectivity in neuroimaging: a synthesis |
| Bullmore et al. ( | Functional magnetic resonance image analysis of a large-scale neurocognitive network | |
| Biswal et al. ( | Simultaneous assessment of flow and BOLD signals in resting state functional connectivity maps | |
| Büchel and Friston ( | Interactions among neuronal systems assessed with functional neuroimaging | |
| Koch et al. ( | An investigation of functional and anatomical connectivity using magnetic resonance imaging | |
| Greicius et al. ( | Functional connectivity in the resting brain: a network analysis of the default mode hypothesis | |
| Salvador et al. ( | Neurophysiological architecture of functional magnetic resonance images of human brain | |
| MEG | Gross et al. ( | Dynamic imaging of coherent sources: studying neural interactions in the human brain |
| Stam ( | Functional connectivity patterns of human magnetoencephalographic recordings: a “small-world” network? | |
| Schnitzler and Gross ( | Functional connectivity analysis in magnetoencephalography | |
| Horwitz ( | The elusive concept of brain connectivity. | |
| Sporns et al. ( | The human connectome: a structural description of the human brain. | |
| Friston ( | Models of brain function in neuroimaging. | |
| Bassett and Bullmore ( | Small-world brain networks | |
| Hagmann et al. ( | MR Conectomics: principles and challenges | |
| Yeo et al. ( | The organization of the human cerebral cortex estimated by functional connectivity. | |
| He et al. ( | Electrophysiological imaging of brain activity and connectivity—challenges and opportunities. | |
| Toga et al. ( | Mapping the human connectome. | |
| van Diessen et al. ( | Opportunities and methodological challenges in EEG and MEG resting state functional brain network research. |
Full citations are contained in reference list.
Figure 1A schematic of a generic magnetoencephalography (MEG) connectivity pipeline. (A) MEG data can be acquired with or without a task. (B) Nodes of interest can be derived from specific coordinates obtained by source analysis, from the literature, or using either a grid- or atlas-based approach. (C) A time series is reconstructed for each node of interest. (D) Time-series decomposition is most commonly completed using a Hilbert or wavelet transform, although other methods can be used. At this stage, the data could be submitted to causality analysis to compute effective connectivity. (E) The phase and/or amplitude envelope information is extracted and correlations computed between all node pairs at each time point. Commonly used are the phase lag index (PLI), weighted PLI (wPLI), sometimes the phase locking value (PLV), and amplitude correlations. (F) The resultant output is an adjacency matrix showing connectivity between all node pairs. In this example, a color plot is used where red indicates highly connected nodes, although other types of plots may be used. (G) The connectivity results can be submitted to statistics depending on the question of interest. For example, graph theoretical metrics and network based statistics can be used to characterize the connectivity patterns in the networks. Group level statistics can be conducted using partial-least squares (PLS) or permutation testing. Individual scores on behavioral and neuropsychological assessments can be correlated with connectivity measures and submitted to a regression analysis.
Figure 2An example of a network to illustrate terminology used in graph theory (Stam, Nodes are the objects in the graph and are represented by a letter. Nodes are connected by edges, represented by the lines. Path length is the number of edges between two pairs of nodes, for example, the path length between B to H is 4. Degree is a measure of centrality and refers to the number of edges joining into a node, for example, A has a degree of 4 while H has a degree of 2. Hub is a measure of importance and nodes that are hubs have a high number of edges, for example, A and C are both hubs. Neighborhood refers to a set of adjacent nodes; thus, there are two neighborhoods in this example (A–E) and (F–H). The edge between E and F is referred to as a bridge, as it joins two neighborhoods. Node strength is another important concept and is a measures of the connectedness of a node’s neighbors to each other.