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Tricaud and Chen have solved fractional order optimal control problems by means of rational approximation [3].
Meanwhile, an order optimal error estimate between the approximate solution and exact solution is proved.
The main order optimal result using the a posteriori stopping rule is provided in Section 6.
According to [28], this Hölder type error estimate is order optimal.
Moreover, according to the general theory of regularization, we conclude that our estimate is order optimal.
Under the a posteriori choices of the regularization parameter, the Hölder type error estimate which is order optimal is obtained.
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Using the chain rule of differentiation, an explicit expression of gradient in terms of system's Jacobian matrices has been derived for the first-order optimal condition of a constrained optimization problem.
Design and implementation of reduced-order optimal controller for flow separation are investigated.
Similarly, tms-compensatability identifies intervals where ms-stability is lost temporarily in case of full-order (optimal) output feedback.
Open image in new window Figure 2 Square residual error E 4 of the fourth-order optimal HAM ( c 2 = 0.0242099, c 3 = −6.19495).
For instance in [21] an efficient linear programming formulation is proposed for a class of fractional-order optimal control problems with delay argument.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com