$$T=v\frac{dm}{dt}$$
$$E=\hbar\omega, \ E=mc^2$$
$$T=\frac{\hbar}{c}\dot{\omega}$$
$$\textbf{L}=I\boldsymbol{\omega}$$
$$\boldsymbol{\tau}=\frac{d\textbf{L}}{dt}=I\boldsymbol{\alpha}+\boxed{\boldsymbol{\omega}\frac{dI}{dt}}$$
so
$$\boxed{\textbf{T}_{\boldsymbol{\tau}}=\boldsymbol{\omega}\frac{dI}{dt}}$$
Rotcket equation
$$\Delta\omega=\omega_e \ln\frac{I_0}{I_f}$$
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