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By using dimensionless variables and equations, the regions of validity for different assumptions of stationarity are determined.
By using dimensionless variables formulated for this work, these charts permit the user to estimate the steady-state design variables described above for a wide range of configurations and conditions beyond those simulated without the need for further modeling.
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Approximations by analytical probability density functions using dimensionless variables are proposed.
Using dimensionless variables, we show the existence of five relevant dimensionless parameters which control the optimization process.
Two networks, one using raw variables and another using dimensionless variables were trained and tested to predict concrete damages.
Let us use dimensionless variables in the system of Eqs.
For the sake of clarity, we use dimensionless variables.
The magnitude of the flow interaction is described by using dimensionless EHD number (NEHD).
All models in this paper use dimensionless variables and parameters, including for the cell populations.
To show a possible intensification of the heat transfer, results have been represented by a dimensionless correlation using dimensionless numbers as Nusselt, Reynolds, Kapitza and Prandtl.
Using dimensionless parameters, this parameter space can be characterized by Ro and Re.
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