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The methods include the basic method and the Buckingham Pi Theorem for dimensional analysis.
Various type systems for dimensional analysis, and its refinement to units-of-measure, have been proposed.
Equations for dimensional analysis are presented: Reynolds number, pumping number, and power number.
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For the sake of dimensional analysis, we can express angular acceleration in the units s-2.
This was true for both the DSM-IV dichotomization and for the dimensional analysis (Table 2 and Additional file 1).
CML software (JUMBO [22]) allows for the values and units to be recomputed ("unit conversion") and for simple dimensional analysis.
To achieve such high efficiencies, highly accurate computer based simulations are performed and show the necessity for three dimensional analysis.
In the present research, a weak form quadrature element formulation is presented for three dimensional analysis of unconfined seepage which is an extension of the recently established method for two dimensional seepage problems.
This paper describes the circular pore model used for the two dimensional analysis, a spherical pore model for three dimensional analysis, the algorithm for quantifying pore size, and the mechanics of the algorithm for both the 2-D and 3-D implementations.
Various tools for modeling, such as dimensional analysis, abstraction and scaling, balance laws, and linearity are outlined in the chapter.
The data were correlated for different cylinder positions using dimensional analysis.
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