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Exact(60)
Sufficient conditions for the existence of a solution to this problem have been established.
The existence of a solution to this inverse problem is shown.
The existence of a solution is first expressed geometrically, in terms of two polyhedral sets inclusion.
Moreover we give a new proof of the existence of a solution for problem (P).
Under the assumption of a periodic inflow sufficient conditions for the existence of a solution are given.
Since the dependencies among the sub-models are resolved via fixed-point iteration, we prove the existence of a solution.
The existence of a solution is first expressed geometrically, in terms of the inclusion of two polyhedral sets.
We establish the existence of a solution and we determine some qualitative aspects of the optimal configurations.
Proof First, we shall show the existence of a solution.
The existence of a solution of Problem I.
First we prove the existence of a solution of (1.1).
More suggestions(16)
the existence of a settlement
the order of a solution
the existence of a deal
the existence of a coalition
the acidity of a solution
the existence of a multiplicity
the year of a solution
the kernel of a solution
the lack of a solution
the existence of a matching
the existence of a narrative
the view of a solution
the possibility of a solution
the essence of a solution
the existence of a turf
the potency of a solution
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com