| Literature DB >> 34930944 |
Matthew Alsaloum1,2,3,4,5, Julie I R Labau1,2,3,6,7, Shujun Liu1,2,3, Mark Estacion1,2,3, Peng Zhao1,2,3, Fadia Dib-Hajj1,2,3, Stephen G Waxman8,9,10.
Abstract
The inhibition of voltage-gated sodium (NaV) channels in somatosensory neurons presents a promising novel modality for the treatment of pain. However, the precise contribution of these channels to neuronal excitability, the cellular correlate of pain, is unknown; previous studies using genetic knockout models or pharmacologic block of NaV channels have identified general roles for distinct sodium channel isoforms, but have never quantified their exact contributions to these processes. To address this deficit, we have utilized dynamic clamp electrophysiology to precisely tune in varying levels of NaV1.8 and NaV1.9 currents into induced pluripotent stem cell-derived sensory neurons (iPSC-SNs), allowing us to quantify how graded changes in these currents affect different parameters of neuronal excitability and electrogenesis. We quantify and report direct relationships between NaV1.8 current density and action potential half-width, overshoot, and repetitive firing. We additionally quantify the effect varying NaV1.9 current densities have on neuronal membrane potential and rheobase. Furthermore, we examined the simultaneous interplay between NaV1.8 and NaV1.9 on neuronal excitability. Finally, we show that minor biophysical changes in the gating of NaV1.8 can render human iPSC-SNs hyperexcitable, in a first-of-its-kind investigation of a gain-of-function NaV1.8 mutation in a human neuronal background.Entities:
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Year: 2021 PMID: 34930944 PMCID: PMC8688473 DOI: 10.1038/s41598-021-03608-x
Source DB: PubMed Journal: Sci Rep ISSN: 2045-2322 Impact factor: 4.379
Figure 1Generation and characterization of iPSC-SNs. (A) iPSC-SNs express canonical sensory neuronal markers. 50 µm scale bar for reference. (B) iPSC-SNs express very high levels of NaV1.7 mRNA, but virtually no levels of NaV1.8 and NaV1.9 mRNA, as determined by droplet digital PCR. (C) Representative current traces recorded from iPSC-SNs confirm large total sodium currents (top). However, application of 1 µM tetrodotoxin reveals very little tetrodotoxin-resistant current, which behaves like NaV1.5 and not NaV1.8 or NaV1.9 (middle). Consistent with the lack of NaV1.8 expression by PCR analysis, there is also no NaV1.8 current when cells are clamped at a holding potential of − 50 mV to inactivate all other sodium channels besides NaV1.8 (bottom). (D) The V1/2 of activation (open circles) and fast-inactivation (open diamonds) of total sodium current in iPSC-SNs was − 29.83 ± 2.43 mV and − 74.08 ± 2.55 mV, respectively. The V1/2 of activation (orange circles) and fast-inactivation (orange diamonds) of TTX-R sodium currents in iPSC-SNs was − 38.17 ± 1.80 mV and − 87.79 ± 2.93 mV, respectively.
Figure 2NaV1.8 contributes to action potential overshoot, half-width, and repetitive firing. (A) Representative traces from the same iPSC-SN illustrating the action potential waveform in the setting of varying levels of NaV1.8 current density. (B) Increasing NaV1.8 current density increases the overshoot of iPSC-SNs, although the effect is more robust at lower initial overshoot amplitudes. For neurons with an initial overshoot amplitude between 40 and 45 mV (far left), the change in overshoot is best fit with a linear model with slope 0.1706 and an r2 of 0.5093. For neurons with an initial overshoot between 45 and 50 mV (center-left), 50–55 mV (center-right), and 55–60 mV (far right), the change in overshoot amplitudes are best fit with exponential association equations. (C) Increasing NaV1.8 current density directly increases the action potential half-width of iPSC-SNs linearly (% change in half-width = 0.4254*current density) with an r2 of 0.65. An equivalent transformation of the data into base-10 logarithmic form illustrates a similarly robust relationship (% change in half-width = 0.4816*e2.253(log[current density])) with an r2 of 0.6502. (D) Increasing NaV1.8 current density enhances iPSC-SN repetitive firing following (Δ action potential count = 524.9*(1 − e−0.002266(current density)) with an r2 of 0.4164. (E) Representative traces depicting the response of the same iPSC-SN to a 1 s duration 500 pA suprathreshold stimulus with no NaV1.8 currents injected via dynamic clamp (left), approximately 50 pA/pF NaV1.8 current density (middle), and 100 pA/pF current density (right).
Figure 5Small biophysical shifts in NaV1.8 gating can substantially alter neuronal excitability. (A) Conductance-voltage relationship between the wild-type NaV1.8 dynamic clamp model and the model with a 4.5 mV hyperpolarized voltage-dependence of activation, approximating the gain-of-function mutation NaV1.8-I1706V. (B) Representative traces of NaV1.8 current recorded from human autopsy-derived DRG neurons. (C) Box-and-whisker plot showing the NaV1.8 current density recorded from autopsy-derived human DRG neurons in 70 mM NaCl (− 143.69 ± 24.54 pA/pF, n = 24). (D) Injection of 50% wild-type NaV1.8 current density and 50% “NaV1.8-I1706V” current density resulted in a statistically significant (paired t-test p = 0.0023, n = 13) reduction in current threshold to action potential firing. (E) Injection of 50% wild-type NaV1.8 current density and 50% “NaV1.8-I1706V” current density resulted in a statistically significant (paired t-test p = 0.0367, n = 7) enhancement of repetitive action potential firing.
Figure 3NaV1.9 is responsible for setting the neuronal resting membrane potential and plays a role in setting the threshold to action potential firing. (A) Increasing NaV1.9 current density depolarizes iPSC-SN resting membrane potentials (% depolarization = 1.629*e0.007674(current density)) with an r2 of 0.5764. (B) Adding NaV1.9 currents to iPSC-SNs results in a statistically significant reduction in threshold to action potential firing (left, paired t-test p = 0.0043). However, there does not appear to be a strong correlation between the levels of NaV1.9 current density and the change in threshold (right).
Figure 4While the resting membrane potential is primarily set by NaV1.9, both NaV1.9 and NaV1.8 play important roles in repetitive firing. (A) The relationship between NaV1.8 and NaV1.9 current densities with the change in iPSC-SN resting membrane potential can be approximated with a 3-dimensional polynomial curve with two degrees of freedom for the x- and y-axes (right, adjusted r2 = 0.4147). A contour plot (left) of this fit illustrates that NaV1.9 current density has a stronger effect on changing the neuronal resting membrane potential. (B) The relationship between NaV1.8 and NaV1.9 current densities with the change in iPSC-SN repetitive firing can be approximated with a 3-dimensional polynomial curve with two degrees of freedom for the x- and y-axes (right, adjusted r2 = 0.3514). A contour plot of this fit illustrates that both NaV1.8 and NaV1.9 contribute to enhanced repetitive firing.
Parameters of the polynomial fit of NaV1.8 and NaV1.9 current density on neuronal membrane potential.
| Coefficients | Value | 95% confidence bounds |
|---|---|---|
| f(x,y) = p00 + p10*x + p01*y + p20*x2 + p11*x*y + p02*y2 | ||
| p00 | − 0.4887 | (− 3.214, 2.237) |
| p10 | 0.0159 | (− 0.01317, 0.04496) |
| p01 | 0.05811 | (0.02557, 0.09064) |
| p20 | − 3.091 × 10−5 | (− 0.0001129, 5.11 × 10−5) |
| p11 | − 7.22 × 10−5 | (− 0.0002453, 0.0001009) |
| p02 | − 8.082 × 10−5 | (− 0.0001426, − 1.908 × 10−5) |
Parameters of the polynomial fit of NaV1.8 and NaV1.9 current density on repetitive action potential firing.
| Coefficients | Value | 95% confidence bounds |
|---|---|---|
| f(x,y) = p00 + p10*x + p01*y + p20*x2 + p11*x*y + p02*y2 | ||
| p00 | − 180.8 | (− 448.4, 86.75) |
| p10 | 1.967 | (− 0.8241, 4.758) |
| p01 | 3.708 | (0.8919, 6.524) |
| p20 | − 0.003327 | (− 0.01024, 0.003586) |
| p11 | − 0.0001459 | (− 0.01556, 0.01527) |
| p02 | − 0.009923 | (− 0.01862, − 0.00123) |