Table 3 Parameter values and function definitions for the Chay-Keizer model, Equations (15)

${ḡ}_{\mathsf{\text{Ca}}}=6.5\mathsf{\text{mS}}∕\mathsf{\text{c}}{\mathsf{\text{m}}}^2$

${ḡ}_L=0.04\mathsf{\text{mS}}∕\mathsf{\text{c}}{\mathsf{\text{m}}}^2$

V _K = -75 mV

V_Ca = 100 mV

V_L = -40 mV

V* = 30 mV

V' = 50 mV

K _d = 1μ M

f = 0.004

k₁ = 0.0275 μ Mcm² /nC

k _c = 0.02 ms ^{- 1}

$a_n\left(V+V^{*}\right)=0.01\left(\frac{10-V-V^{*}}{exp\left(\frac{10-V-V^{*}}{10}\right)-1}\right)$

$b_n\left(V+V^{*}\right)=0.125exp\left(\frac{-V-V^{*}}{80}\right)$

$a_m\left(V+V^{\prime }\right)=0.1\left(\frac{25-V-V^{\prime }}{exp\left(\frac{25-V-V^{\prime }}{10}\right)-1}\right)$

$b_m\left(V+V^{\prime }\right)=4exp\left(\frac{-V-V^{\prime }}{18}\right)$

$a_h\left(V+V^{\prime }\right)=0.07exp\left(\frac{-V-V^{\prime }}{20}\right)$

$b_h\left(V+V^{\prime }\right)=\frac{1}{exp\left(\frac{30-V-V^{\prime }}{10}\right)+1}$