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The estimation equations are based on the integral equation approach.
The problem is formulated by using the integral equation approach.
Their robustness is proved by the Lyapunov equation approach.
An effective algebraic matrix equation approach is developed.
Majority of estimates are based on nondestructive allometric equation approach.
In the following we will use a differential equation approach.
An algebraic Riccati equation approach was adopted in [21].
The improvements observed will be discussed and the results kinetically modelled using a rate equation approach.
These schemes are constructed using the modified equation approach, generalizing the θ-scheme.
Their robustness is proved based on the proposed Lyapunov equation approach.
A Fredholm integral equation approach is formulated to obtain an explicit expression for the fundamental frequency.
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