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This suggests that this procedure is applicable as a rapid and sensitive in vivo bioassay.
This procedure is applicable for laminar as well as turbulent, premixed or non-premixed flames, and requires no linearization.
This procedure is applicable for the design of ball mills which are preceded by autogenous (AG) mills, semi-autogenous (SAG) mills, crushers and flotation circuits.
This procedure is applicable to arbitrary constitutive models and can be used to derive their frequency-domain formulations for finite element implementations as proposed by Morman and Nagtegaal [Morman, K.N., Nagtegaal, J.C., 1983.
Moreover, this procedure is applicable to determine the product variability, i.e. process signature of a given product thus being a valuable tool within the Quality by Design (QbD) approach of the ICH Q8 guideline.
Due to flexibility of data handling in least squares collocation, this procedure is applicable to any observable of gravity field being at different altitudes and with different data spacing.
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The main attribute of this procedure is its generality: the procedure is applicable to any kind of structure and does not require heavy coding.
Currently, the procedure is applicable to linear models, but is extendable to nonlinear models, as well.
Though the procedure is applicable to general polynomial form non-linearity, it is illustrated for a Duffing oscillator subjected to harmonic excitation.
We have shown that the procedure is applicable to a number of spinal conditions including degenerative disk disease, spondylolisthesis, ligamentous injury, and vertebral fractures.
This stabilizing procedure is applicable for any level of instability, which extends the result of Barbu (2013) for nonlinear parabolic equations.
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CEO of Professional Science Editing for Scientists @ prosciediting.com