VibrationalModeAnimate animates the n-th vibrational mode within the normal-mode approximation.

Upon input VibrationalModeAnimate requires the outputs emode and vmode from VibrationalMode.

The output is a Maple animation showing the vibrational motion of the molecule for its n-th normal mode.

$\mathrm{with}\left(\mathrm{QuantumChemistry}\right)\:$

$\mathrm{molecule} ≔ \left[ \left[''H''\, 0\, 0\, 0\right]\, \left[''F''\, 0\, 0\, 0.95\right] \right]\;$

$\mathrm{molecule}≔\left[\left[''H''\,0\,0\,0\right]\,\left[''F''\,0\,0\,0.95000000\right]\right]$

$\mathrm{emodes}\,\mathrm{vmodes} ≔ \mathrm{VibrationalModes}\left(\mathrm{molecule}\,\'\mathrm{HartreeFock}\'\right)\;$

$\mathrm{emodes},\mathrm{vmodes}≔\left[\begin{array}{c}4530.32734322\end{array}\right],\left[\begin{array}{c}1.19440789{10}^{\mathrm{-7}}\\ \mathrm{-1.42987018}{10}^{\mathrm{-7}}\\ \mathrm{-0.97448392}\\ \mathrm{-1.98668842}{10}^{\mathrm{-8}}\\ \mathrm{-2.14364226}{10}^{\mathrm{-8}}\\ 0.22445734\end{array}\right]$

$\mathrm{VibrationalModeAnimation}\left(\mathrm{molecule}\,\mathrm{emodes}\,\mathrm{vmodes}\,1\right)\;$