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Signed-off-by: David Rotermund <54365609+davrot@users.noreply.github.com>
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@ -14,8 +14,7 @@ $$\tau_a(V) \frac{d a}{dt} = a_{\infty}(V) - a$$
$$\tau_b(V) \frac{d b}{dt} = b_{\infty}(V) - b$$
$$i_m =\bar{g}_L (V - E_L) + \bar{g}_{Na} m^3 h (V - E_{Na}) + \bar{g}_{K} n^4 (V - E_{K}) + \bar{g}_{A} a^3 b (V-E_A)$$
$$i_m =\bar{g}\_L (V - E_L) + \bar{g}\_{Na} m^3 h (V - E\_{Na}) + \bar{g}\_{K} n^4 (V - E\_{K}) + \bar{g}\_{A} a^3 b (V-E_A)$$
## alpha-values
$$\alpha_n(V) = \frac{0.02mV^{-1} (V + 45.7mV)}{1 - \exp(-0.1mV^{-1} (V + 45.7mV))}$$