Read the equation
The exponential α_h supplies the recovery contribution α_h(1−h). It decreases with increasing voltage in this convention. Its balance with β_h determines how much sodium-channel availability remains.
Terms & definitions
| Term | Meaning in this source |
|---|---|
| V | Membrane voltage |
| alpha_h | Recovery rate for h |
How it works
Read the definition from its right-hand expression to the quantity on the left. Its surrounding source records the intended input, state, or parameter context. Where the source leaves an operation unspecified, this page preserves that gap.
Assumptions & limits
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Original context
Read the surrounding source passage
}
// β_m(V) = 4*exp(-(V+65)/18)
float beta_m(float V_) const {
return 4.0f * std::exp(-(V_ + 65.0f) / 18.0f);
}
// α_h(V) = 0.07*exp(-(V+65)/20)
float alpha_h(float V_) const {
return 0.07f * std::exp(-(V_ + 65.0f) / 20.0f);
}
// β_h(V) = 1/(1+exp(-(V+35)/10))
float beta_h(float V_) const {
return 1.0f / (1.0f + std::exp(-(V_ + 35.0f) / 10.0f));
}
// α_n(V) = 0.01(V+55)/(1-exp(-(V+55)/10))Exact original notation
α_h(V) = 0.07*exp(-(V+65)/20)