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17.13: Демпфірована керована система
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$\hat{x}^{2}=\frac{((k_{1}\ +\ k_{2}\ -m\omega^{2})\ +\ b^{2}\omega^{2})\hat{F}^{2}}{((k_{1}-m\omega^{2})^{2}+\ b^{2}\omega^{2})((k_{1}+2k_{2}-m\omega^{2})^{2}+\ b^{2}\omega^{2})} \label{17.13.5}$ ... $\hat{x}^{2}=\frac{((k_{1}\ +\ k_{2}\ -m\omega^{2})\ +\ b^{2}\omega^{2})\hat{F}^{2}}{((k_{1}-m\omega^{2})^{2}+\ b^{2}\omega^{2})((k_{1}+2k_{2}-m\omega^{2})^{2}+\ b^{2}\omega^{2})} \label{17.13.5}$ Що стосується $k_{2}$ , то я збираюся ввести коефіцієнт зчеплення, $\alpha$ який визначається $\alpha\ =\ \frac{k_{2}}{k_{1}+k_{2}}$ або $k_{2}\ =\ \left(\frac{\alpha}{1-\alpha}\right)k_{1}$ .