From: M-Current Expands the Range of Gamma Frequency Inputs to Which a Neuronal Target Entrains
\(m_{\infty}(V)=\frac{\alpha_{m}(V)}{\alpha_{m}(V)+\beta_{m}(V)}\) | \(\alpha_{m}(V)=\frac{0.1(V+35)}{1-e^{-\frac{V+35}{10}}}\) | \(\beta _{m}(V)=4e^{-\frac{V+60}{18}}\) |
\(n_{\infty}(V)=\frac{\alpha_{n}(V)}{\alpha_{n}(V)+\beta_{n}(V)}\) | \(\alpha_{n}(V)=\frac{-0.01(V+34)}{e^{-0.1(V+34)}-1}\) | \(\beta _{n}(V)=0.125e^{-\frac{V+44}{80}}\) |
\(h_{\infty}(V)=\frac{\alpha_{h}(V)}{\alpha_{h}(V)+\beta_{h}(V)}\) | \(\alpha_{h}(V)=0.07e^{-\frac{V+58}{20}}\) | \(\beta_{h}(V)=\frac {1}{e^{-0.1(V+28)}+1}\) |
\(w_{\infty}(V)=\frac{1}{1+e^{-\frac{V+35}{10}}}\) | \(\tau_{M}(V)=\frac {400}{3.3e^{\frac{v+35}{20}}+e^{-\frac{v+35}{20}}}\) | ϕ = 5 |
\(\tau_{n}(V)=\frac{1}{\alpha_{n}(V)+\beta_{n}(V)}\cdot\frac{1}{\phi }\) | \(\tau_{h}(V)=\frac{1}{\alpha_{h}(V)+\beta_{h}(V)}\cdot\frac {1}{\phi}\) |