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The boundary between uniform and non-uniform fluidization can be detected by stability analysis based on Prigogine's minimum of entropy production principle, and this criterion for N parallel paths can be simplified into calculating the second derivative of pressure drop through one path with respect of ΦT.
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It turns out that the emergence of wear patterns by instability can in general not be evaluated through stability analysis based on spatially local parameters alone.
The stability analysis based on the lifting technique is proposed.
Stability analysis based on Lyapunov theory is also presented, to guarantee the closed loop stability.
The stability analysis based on the two-machine system is both representative and typical.
The linear stability analysis based on the Von Neumann method is also investigated.
A linear stability analysis based on the Fourier method is also investigated.
Stability analysis based on Lyapunov theory is also performed in order to guarantee the closed loop stability.
This is followed by stability analysis and tests.
The stability analysis is based on the linear stability theory.
The overall control system is asymptotically stable according to stability analysis results based on Lyapunov stability theory.
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