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In Section 3, continuous dependence upon the data of the inverse problem is shown.
In Section 3, the continuous dependence upon the data of the inverse problem is shown.
where the dependence of the constant C on the data of the problem is fully determined.
Roughly speaking, Hadamard types of well-posedness for a problem means the continuous dependence of the optimal solution from the data of the problem.
Another limitation of this study lies in dependence on the data collection of the RDP database.
Roughly speaking, Hadamard type well-posedness is based on the continuous dependence of the optimal solution from the data of the considered optimization problem.
In the following subsection, we want to study the existence and uniqueness of mild and classical solutions to the Cauchy problem (15 - 16 15 - 16l as their continuous dependence on the data.
Next, in our main section, we prove the existence and uniqueness of solutions to the Cauchy problem for the delay equation (5) as well as their continuous dependence on the data.
It requires the existence and uniqueness of the optimal solution together with continuous dependence on the problem data.
However, these adjustments to the p-values will not overcome the problem of the dependence on the missing data mechanisms described above.
The uniqueness of solutions as well as the dependence on the initial data were proved.
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CEO of Professional Science Editing for Scientists @ prosciediting.com