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Taming the T-handle continued
This is a simple continuation from the last post Taming the T-handle. We ended up with the equation \begin{equation}\frac{d\psi(t)}{dt}=c_1+\frac{c_2}{1+c_3\,\sn^2(Bt,m)},\label{eq:dpsi}\end{equation} where \begin{equation}c_1=\frac{L}{I_3},\quad c_2=L\left(\frac{1}{I_1}-\frac{1}{I_3}\right),\qua...
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Taming the T-handle continued
This is a simple continuation from the last post Taming the T-handle. We ended up with the equation \begin{equation}\frac{d\psi(t)}{dt}=c_1+\frac{c_2}{1+c_3\,\sn^2(Bt,m)},\label{eq:dpsi}\end{equation} where \begin{equation}c_1=\frac{L}{I_3},\quad c_2=L\left(\frac{1}{I_1}-\frac{1}{I_3}\right),\qua...
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Taming the T-handle continued
This is a simple continuation from the last post Taming the T-handle. We ended up with the equation \begin{equation}\frac{d\psi(t)}{dt}=c_1+\frac{c_2}{1+c_3\,\sn^2(Bt,m)},\label{eq:dpsi}\end{equation} where \begin{equation}c_1=\frac{L}{I_3},\quad c_2=L\left(\frac{1}{I_1}-\frac{1}{I_3}\right),\qua...
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15- titleTaming the T-handle continued | Open System - Ark's blog
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- descriptionThis is a simple continuation from the last post Taming the T-handle. We ended up with the equation \begin{equation}\frac{d\psi(t)}{dt}=c_1+\frac{c_2}{1+c_3\,\sn^2(Bt,m)},\label{eq:dpsi}\end{equation} where \begin{equation}c_1=\frac{L}{I_3},\quad c_2=L\left(\frac{1}{I_1}-\frac{1}{I_3}\right),\qua...
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