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The delay is defined on a feedback term associated to the equation for rotation angle.
The adopted control approach consists of a feedforward and a feedback term.
Incorporating a feedback term into the Schrödinger equation, we obtain d ψ k ( t ) dt = - i ω k 0 ψ k ( t ) - i ∫ - ∞ t Σ k ( t - t ′ ) ψ k ( t ′ ) d t ′, (1).
The control input is updated by using both the information of reference trajectory of the current operation as a feedback term and the input signals in previous operations as a feedforward term.
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The third term is a positive feedback term in which a stimulates its own production.
When a flexible structure is considered and the quasi-steady assumption is applied, the wind velocity is substituted by the wind-structure relative velocity and, even in case of linear structures, the composite aerodynamic-mechanical system is governed by a nonlinear differential equation characterized by a quadratic feedback term.
There, recruitment of Cdc24p to the membrane depends on a cooperative term that is a function of Gβγ, ( <img src="http://journals.plos.org/plosone/article/asset?id=info?doi/10.1371/journal.pone.0003103.e014.PNG" class= inline-graphic"/> ), and a positive feedback term, (k24 cm1(B1*)[C24c]), that depends on Bem1p which in turn is a function of active Cdc42p and hence active Cdc24p.
In addition, there is a positive feedback term in which C42a stimulates it own activation (k1 term).
The optimal control law obtained consists of an accurate linear feedback term and a nonlinear compensation term which is the limit of an adjoint vector sequence.
We also bring to light a certain m-accretivity property of suitable quantization of the nonlinearity in the Navier Stokes equation and utilize the theory of nonlinear semigroups to resolve the controlled Navier Stokes inclusion with a multi-valued feedback term.
The proposed robust control law is composed of two terms: (1) a sampled-data MPC control law and (2) a continuous-time state feedback term.
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