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Behavioral modeling

The behavioral approach to systems theory and control theory was initiated in the late-1970s by J. C. Willems as a result of resolving inconsistencies present in classical approaches based on state-space, transfer function, and convolution representations. This approach is also motivated by the aim of obtaining a general framework for system analysis and control that respects the underlying physics.In the behavioral setting, a dynamical system is a triple System properties are defined in terms of the behavior. The system Σ = ( T , W , B ) {displaystyle Sigma =(mathbb {T} ,mathbb {W} ,{mathcal {B}})}   is said to be A key question of the behavioral approach is whether a quantity w1 can be deduced given an observed quantity w2 and a model. If w1 can be deduced given w2 and the model, w2 is said to be observable. In terms of mathematical modeling, the to-be-deduced quantity or variable is often referred to as the latent variable and the observed variable is the manifest variable. Such a system is then called an observable (latent variable) system.

[ "Electronic engineering", "Simulation", "Control theory", "Artificial intelligence" ]
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