| Literature DB >> 35881020 |
Boudewijn T H M Sleutjes1, Diederik J L Stikvoort García1, Maria O Kovalchuk1, Jules A A C Heuberger2, Geert Jan Groeneveld2, Hessel Franssen1, Leonard H van den Berg1.
Abstract
Altered motor neuron excitability in patients with amyotrophic lateral sclerosis (ALS) has been suggested to be an early pathophysiological mechanism associated with motor neuron death. Compounds that affect membrane excitability may therefore have disease-modifying effects. Through which mechanism(s), these compounds modulate membrane excitability is mostly provided by preclinical studies, yet remains challenging to verify in clinical studies. Here, we investigated how retigabine affects human myelinated motor axons by applying computational modeling to interpret the complex excitability changes in a recent trial involving 18 ALS patients. Compared to baseline, the post-dose excitability differences were modeled well by a hyperpolarizing shift of the half-activation potential of slow potassium (K+ )-channels (till 2 mV). These findings verify that retigabine targets slow K+ -channel gating and highlight the usefulness of computational models. Further developments of this approach may facilitate the identification of early target engagement and ultimately aid selecting responders leading to more personalized treatment strategies.Entities:
Keywords: axonal excitability; computational modeling; mechanism of action; target engagement
Mesh:
Substances:
Year: 2022 PMID: 35881020 PMCID: PMC9318643 DOI: 10.1002/prp2.983
Source DB: PubMed Journal: Pharmacol Res Perspect ISSN: 2052-1707
FIGURE 1Recorded (dotted lines with SEM error bars) and modeled (solid lines) excitability curves at baseline (pre‐dose, gray) and after retigabine administration (1.5 and 6 h averaged, black; −2 mV shift of half‐activation potential of slow K+‐channels) with in (A) the hyperpolarizing part of the current/voltage relation, (B) strength‐duration relation (normalized stimulus charge), (C) threshold electrotonus, and (D) the recovery cycle.
Modeling results of the acute retigabine‐induced effects on motor axons
| Parameter | Description | Pre‐dose | Post‐dose | |
|---|---|---|---|---|
| Baseline model | 1.5 h | 6 h | ||
| Best single parameter (error reduction, %) | ||||
| Bas | Half‐activation potential of slow K+‐channels | −23.5 |
|
|
| Aas | Rate constant of slow K+‐channels | 0.0058 | 0.0054 (16.8%) | 0.0051 (30.5%) |
| GKsN (nS) | Maximal nodal slow K+‐conductance | 40.5 | 41.1 (6.8%) | 41.9 (3.4%) |
| ENR (mV) | Nodal resting membrane potential | −81.1 | −81.9 | −82.1 |
Note: In bold = best single parameter followed by 2nd and 3rd best single parameter based on the error reductions.
Half‐activation potential (mV) and rate constant (ms−1, at 34°C) of slow K+‐channels. The half‐activation potential and rate constant for the transition rate αs are only displayed, because the transition rates (αs, βs) are coupled in the model during optimization.
The resting membrane potential is not optimized within the model, but hyperpolarizes as a consequence of hyperpolarization of the half‐activation potential of slow K+‐channels.
FIGURE 2(A) Fraction of open slow K+‐channels based on the baseline (pre‐dose) model (gray) and post‐dose model (at 6 h) with a −2 mV shift of the half‐activation potential. Inset in (A) shows region around resting membrane potential with an increased open fraction of 10.2% (100% [0.13463/0.1222−1]) for the post‐dose model. In (B), a diagram of a myelinated axon in gray (modified from Franssen ): Nat, transient Na+; Nap, persistent Na+; Ks, slow K+ with altered nodal gating kinetics in black (As slow K+ channels are highly clustered in the node, reflected by the markedly higher nodal compared to internodal slow K+‐conductance, modeling results are therefore likely driven by nodal slow K+‐channels); Kf, fast K+; I h, hyperpolarization‐activated cation (HCN) current; the Na+/K+ pump; BB, Barrett and Barrett resistance.