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The onset of the liquid circulation is investigated in the present paper by applying an analytical method.
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Firstly, sets of equations governing the slow time variation of the amplitudes and phases of approximate solutions of the equations of motion are obtained by applying an asymptotic analytical method.
By applying a matrix analytical method, we can derive the stationary distribution of the finite QBD process for Q > 1[23, 24].
For the first time in the literature, the Quality by Design (QbD) principles were applied to the development of an analytical method aimed to the quality control of a vaccine product.
Here we demonstrate an analytical method applied to three different cell types: budding yeast, chicken embryonic fibroblasts (CEF), and mouse embryonic fibroblasts (MEF).
In theory, this methodology could be applied to any constituent for which an analytical method has been established, as long as neither human saliva nor the storage/transport conditions affect the stability of that constituent.
We applied a new analytical method based on a matched case-control study design to control for the potential confounders.
Therefore, the goals of this study were to apply a novel analytical method to UPC patients to: (a) identify novel prognostic factors; (b) explore the interactions between clinical variables and their impact on survival; and (c) illustrate explicitly how the covariates interact.
Thus, and also considering the relative short follow-up period, we chose to apply a classic analytical method, taking into account only the baseline data.
In our study, we applied a different analytical method and suggest that functional clustering has provided insight into how screening messages should be framed for more effective promotion of mammography screening in the future.
An analytical method is applied to determine the optimal values of the decision variables.
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