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The augmented, iterated Kalman smoother is applied to system identification for inverse problems in evolutionary differential equations.
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This method is applied to systems of glucose-insulin homeostasis.
In this work, the van Kampen expansion is applied to systems of linked Duffing-linear oscillators excited by colored noise.
The steady state analyzer is applied to systems characterized by initial transient behaviors.
This general method can be applied to system identification, structure identification, damage detection, etc.
This basic usage however loses importance when indicators are applied to system modelling and simulation.
Obviously, the method applied in the mentioned papers cannot be applied to system (2) directly.
But the main difficulty is the variational structure given in [36] cannot be applied to system (1.1) directly.
This method can be applied to systems without small parameters.
The technique is computationally simple and can be applied to systems involving general types of forces.
The method can be applied to systems containing almost any type of non-linear element.
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