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The fractional Lyapunov method generalizes the idea that the stability condition is derived by constructing a suitable Lyapunov function and calculating its fractional derivative.
The equation of undercutting condition is derived from the model.
The ergodicity condition is derived in an analytically tractable form.
Then, a simple uniqueness condition is derived for this problem.
The pressure boundary condition is derived from the momentum equations.
Additionally, a parameter learning condition is derived through studying the stability of proposed approach.
The stability condition is derived based on common Lyapunov function technique.
A stability condition is derived by employing the concept of dynamic parallel distributed compensation.
A nearly sufficient condition is derived for early zero-block detection.
A 'reducibility condition' is derived to provide conditions under which a nonlinear order reduction is possible.
A condition is derived on which the fundamental eigenvalue can be reached to its limit eigenvalue.
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