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NLSoft is validated considering a six order dynamic nonlinear system.
Firstly, the full order dynamic gain observer is constructed.
As a result, their approach may be difficult to apply to second order dynamic equations.
Here is our main multiplicity result for the system of first order dynamic inclusions (1.1).
Our interest is to design a low order dynamic output feedback controller.
The aim is to design a full order dynamic filter that can also contain quadratic terms.
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Consider the following higher-order dynamic equation: (3.1).
Consider the following first-order dynamic equation: (2.7).
As the generalization of integer-order dynamic systems, the fractional-order dynamic systems provide better mathematical models for some actual physical and engineering systems [1, 2].
(Rigorously, the Hoare calculus contains axioms that would require the extended language of first-order Dynamic Logic).
In this paper, we consider the second-order dynamic equation with homogeneous Dirichlet boundary conditions: (1.3).
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