model_mutations_2022/Frontiers_manuscript/g_table.tex

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\begin{table}[ht!]
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\caption[Cell properties and conductances of neuronal models]{Cell properties and conductances of regular spiking pyramidal neuron (RS Pyramidal; model D), regular spiking inhibitory neuron (RS Inhibitory; model B), fast spiking neuron (FS; model C) each with additional \(\textrm{I}_{\textrm{K}_{\textrm{V}}\textrm{1.1}}\) (RS Pyramidal +\Kv; model H, RS Inhibitory +\Kv; model E, FS +\Kv; model G respectively), cerebellar stellate cell (Cb Stellate; model A), with additional \(\textrm{I}_{\textrm{K}_{\textrm{V}}\textrm{1.1}}\) (Cb Stellate +\Kv; model F) and with \(\textrm{I}_{\textrm{K}_{\textrm{V}}\textrm{1.1}}\) replacement of \(\textrm{I}_\textrm{A}\) (Cb Stellate \(\Delta\)\Kv; model J), and subthalamic nucleus neuron (STN; model L), with additional \(\textrm{I}_{\textrm{K}_{\textrm{V}}\textrm{1.1}}\) (STN +\Kv; model I) and with \(\textrm{I}_{\textrm{K}_{\textrm{V}}\textrm{1.1}}\) replacement of \(\textrm{I}_{\textrm{A}}\) (STN \Kv; model K) models. All conductances are given in \(\textrm{mS}/\textrm{cm}^2\). Capacitances (\(C_m\)) and \(\tau_{max, M}\) are given in pF and ms respectively.}
\centering
% \begin{tabular}[x]{@{}l@{}} \\ \end{tabular}
\linespread{1.5}\selectfont
\fontsize{10pt}{12pt}\selectfont{
\resizebox{\textwidth}{!}{\begin{tabular}{cccccccccc}
% in mS/cm^2
\Xhline{1\arrayrulewidth}
& \begin{tabular}[x]{@{}c@{}} RS\\Pyra-\\midal\\(+\Kv) \end{tabular} & \begin{tabular}[x]{@{}c@{}} RS\\Inhib-\\itory\\(+\Kv)\end{tabular} & \begin{tabular}[x]{@{}c@{}}FS\\(+\Kv) \end{tabular}& \begin{tabular}[x]{@{}c@{}} Cb\\Stellate \end{tabular}& \begin{tabular}[x]{@{}c@{}}Cb\\Stellate\\+\Kv \end{tabular} & \begin{tabular}[x]{@{}c@{}}Cb\\Stellate\\\(\Delta\)\Kv \end{tabular} & STN &\begin{tabular}[x]{@{}c@{}} STN\\+\Kv \end{tabular} &\begin{tabular}[x]{@{}c@{}} STN\\\(\Delta\)\Kv \end{tabular} \\
Model & D (H) & B (E) & C (G) & A & F & J & L & I & K \\
\Xhline{1\arrayrulewidth}
\(g_{Na}\) & \(56\) & \(10\) & \(58\) & \(3.4\) & \(3.4\) & \(3.4\) & \(49\) & \(49\) & \(49\) \\
\(g_{Kd}\) & \(6\) (\(5.4\)) & 2.1 (\(1.89\)) & 3.9 (\(3.51\)) & \(9.0556\) & \(8.15\) &\(9.0556\) & \(57\) & \(56.43\) & \(57\) \\
\(g_{K_V1.1}\) & --- (\(0.6\)) & --- (\(0.21\)) & --- (\(0.39\)) & --- & \(0.90556\) & \(1.50159\) & --- & \(0.57\) & \(0.5\) \\
\(g_{A}\) & --- & --- & --- & \(15.0159\) & \(15.0159\) & --- & \(5\) & \(5\) & --- \\
\(g_{M}\) & \(0.075\) & \(0.0098\) &\(0.075\) & --- & --- & --- & --- & --- & --- \\
\(g_{L}\) & --- & --- & --- & --- & --- & --- & \(5\) & \(5 \) & \(5\) \\
\(g_{T}\) & --- & --- & --- & \(0.45045\) & \(0.45045\) & \(0.45045\) & \(5\) & \(5\) & \(5\) \\
\(g_{Ca,K}\) & --- & --- & --- & --- & --- & --- & \(1\) & \(1\) & \(1\) \\
\(g_{Leak}\) &\(0.0205\) & \(0.0205\) & \(0.038\) & \(0.07407\) & \(0.07407\) & \(0.07407\) & \(0.035\) & \(0.035\) & \(0.035\) \\%\Xhline{1\arrayrulewidth}
\(\tau_{max, M}\)& \(608\) & \(934\) & \(502\) & --- & --- & --- & --- & --- & --- \\
\(C_m\) & \(118.44\) & \(119.99\) & \(101.71\)& \(177.83\) & \(177.83\) & \(177.83\) & \(118.44\)& \(118.44\)& \(118.44\) \\
\Xhline{1\arrayrulewidth}
\end{tabular}}}
\label{tab:g}
\end{table}