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For example, Ishii (1975), Ungarish (1993) and Gidaspow (1994) each presented a mix model for multi-component two-phase fluid based on different applications.
A mix model analysis was performed considering subgroups and the time of measurement.
Furthermore, a mix model of SAS 9.2 (SAS Institute Inc., Cary, NC, USA) was applied to investigate the impact of the CNV of Y-linked genes on RLSC, SC, PTM, IM, PNS and PIA, in which the sire was included as a random effect.
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A mixing model in a microreactor was developed by using the principle of lamination segments.
The rating data were analyzed by a Mixed Model ANOVA while the choice data were analyzed by a Mixed Logit Model.
In PDF methods, however, a mixing model is required to account for molecular diffusion.
A mixing model is then applied to predict yields when segregation is partial.
Then, a mixing model is used to consider the conduction enhancement effects of doped opacifiers and fibers.
The corresponding PDF transport equation involves a mixing model for the closure of the molecular mixing term.
However, it cannot be extended straightforward to partially premixed feed streams without the use of a mixing model.
Data were analysed using a Mixed Model ANOVA in SAS in a completely randomized design to observe effects of induced estrus on external auditory canal temperature.
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