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In Section 3, we establish some necessary a priori estimations of the solution of the modified regularized problem.
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In Section 3, we establish some necessary a priori estimations of the solutions of the auxiliary problem.
Prediction of the solubility of a solid molecular compound in a solvent, as well as, estimation of the solution activity coefficient from experimental solubility data both require estimation of the activity of the solute in the saturated solution.
This allows a reliable estimation of the solution error.
An emulator is consequently introduced to allow an as much as possible accurate performance estimation of the solution, at high abstraction levels.
My past work has involved the application of this algorithm to the estimation of the solution of the 1D Laplace equation, the Helmholtz equation and the modified Helmholtz equation.
In addition, we derive the uniformly coercive estimation of the solution in the space L p ( R n ; E ).
The moment estimation of the solution to model (8) will be investigated as the first part of this section.
From now on, we give a norm estimation of the solution of (1.1) and establish the global existence of solutions with the aid of norm estimations.
Now we give a norm estimation of the solution of (NDE) and establish the global existence of solutions with the aid of norm estimations.
Now, we give a norm estimation of the solution (HIE) and establish the global existence of solutions with the aid of norm estimations.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com