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Unitary sources say: It is inhibition!
Author(s) -
Sinha Manisha,
Narayanan Rishikesh
Publication year - 2020
Publication title -
the journal of physiology
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 1.802
H-Index - 240
eISSN - 1469-7793
pISSN - 0022-3751
DOI - 10.1113/jp280391
Subject(s) - local field potential , neuroscience , excitatory postsynaptic potential , inhibitory postsynaptic potential , neuron , electrophysiology , computer science , physics , biology
Local field potentials (LFPs) are extracellular electric potentials that reflect transmembrane currents from nearby cells. Locally, a net-positive transmembrane current results in the formation of a source, and a sink reflects a net-negative transmembrane current. The mechanisms underlying the emergence of LFPs are complex (involving currents through receptors and ion channels, accounting for temporal structure in, spatial distribution of, and intra-/inter-cellular spatiotemporal interactions among external/local synaptic inputs) and vary across different brain regions depending on cellular morphologies and topographical arrangements (Buzsaki et al. 2012; Einevoll et al. 2013). In the face of such complexity, theoretical and computational modelling tools have proven to be invaluable for gaining mechanistic insights into the biophysical origin of LFPs, for explaining new findings, and in delineating the relative contributions of different circuit components to LFP (Einevoll et al. 2013). A good example for this appears in the current issue of The Journal of Physiology, where Teleńczuk et al. 2020 study the emergence of unitary LFPs (uLFP) in the hippocampus. The uLFP is generated by action potential firing in a single neuron (hence the term unitary), effectuated through local synapses formed by the axon collaterals of the neuron. Electrophysiological experiments have shown that consistently detectable monosynaptic uLFPs could be elicited through activation of a single inhibitory, but not excitatory, neuron in the hippocampus (Glickfeld et al. 2009; Bazelot et al. 2010). To explain this phenomenon, Teleńczuk et al. quantitatively assess uLFPs generated by activating single presynaptic excitatory and inhibitory neurons using an anatomically constrained virtual slice comprising morphologically realistic postsynaptic CA3 pyramidal neurons. In building the model, Teleńczuk et al. included detailed synapse placement based on axonal arborization of a basket cell or two different pyramidal cells. Three examples involving critical attention to detail incorporated into the model by Teleńczuk et al. are: (i) trimming of axonal arborization of presynaptic neurons to the realistic size of a hippocampal slice, to precisely replicate the morphological characteristics of brain slices containing cut axons; (ii) matching the experimentally determined predominant distributions of dendritic excitatory and perisomatic inhibitory synapses on postsynaptic neurons; and (iii) matching the differential local synaptic connectivity through the number of connections onto each postsynaptic neuron from the presynaptic basket cell ( 6 connections) vs. the two presynaptic pyramidal cells ( 2 connections each). Employing carefully performed simulations with this model, Teleńczuk et al. confirm electrophysiological observations (Bazelot et al. 2010) that hippocampal inhibitory neurons produce larger monosynaptic uLFPs ( 40 μV) compared with monosynaptic excitatory uLFPs ( 10 μV). In assessing electrophysiological observations that excitatory neurons initiated disynaptic inhibitory field potentials (Bazelot et al. 2010), Teleńczuk et al. superimposed excitatory and inhibitory uLFPs with a synaptic delay and show that the larger inhibitory uLFPs mask their excitatory counterparts. These results quantitatively explain why excitatory and inhibitory uLFPs have the same polarity under different recording configurations, and why it can be difficult to separate excitatory and inhibitory uLFPs in interconnected circuits. Furthermore, simulations involving different presynaptic neurons with disparate axonal arborization emphasize the critical importance of axonal morphology and electrode location on uLFPs. Importantly, based on their simulations and these quantitative outcomes, Teleńczuk et al. elegantly delineate the biophysical mechanisms underlying electrophysiological observations. They argue that the high density of inhibitory receptors converging on perisomatic regions of the postsynaptic neurons allow for summation of dipole-like structures formed by synapses impinging on different neurons. In comparison, the lower density of local pyramidal-to-pyramidal excitatory synapses contributes to smaller uLFPs. An important insight about the role of synaptic localization profiles relates to cancellation of dipoles formed by synaptic inputs impinging on apical and basal dendrites. As dipoles produced by synaptic inputs on apical vs. basal dendrites are of opposite polarity, temporally aligned inputs (in the case of uLFPs, arriving from the same presynaptic neuron) onto these postsynaptic structures would partially cancel each other out, thereby resulting in small uLFPs. Together, Teleńczuk et al. conclude that the high-density perisomatic nature of inhibitory inputs contributes to large monosynaptic uLFPs, whereas the low-density spatially dispersed nature of excitatory inputs results in relatively smaller monosynaptic uLFPs. Although Teleńczuk et al. focus on unitary LFPs, they propose extensions to their work towards reducing the tremendous computational cost involved in modelling field potentials. They suggest that spiking activity of individual point neurons arranged in space can be convolved with their uLFPs and the linear summation of these uLFPs could be used to provide faster, albeit imprecise, estimations of LFPs from an interconnected network of point neurons. While this is an enticing proposal to reduce computational cost, future studies exploring this possibility should devise computational strategies to account for various non-linear mechanisms governing neuronal and glial physiology. These computational tools should recognize that field potentials in in vivo networks also reflect transmembrane currents triggered by external excitatory inputs and their nonlinear intracellular interactions with