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Level mixed models

FIGURE 5.2 Schematized presentation of the mixed-model approach for assemblage-level extrapolation. Note A similar approach is followed for species-level mixed-model extrapolation. The system can be simplified by assuming response addition for all extrapolations except the baseline toxicity assessment (approach of Hamers et al. [1996], yielding combi-PAF). The system can also be more complex when predictions for compound class effects are made for different species groups. [Pg.164]

To illustrate the nature of the limits that the segregated flow and mixing models place on the expected conversion level, it is useful to examine what happens to two elements of fluid that have the same volume V, but that contain different reactant concentrations C1 and C2. We may imagine two extreme limits on the amount of mixing that may occur. [Pg.409]

Jejunal Peff and other variables were calculated from the steady-state level in the perfusate leaving the intestinal segment. It has been reported previously that a well-mixed model best describes the hydrodynamics within the perfused jejunal segment, and Pejr is calculated according to Eq. (5) ... [Pg.510]

The maximum-mixedness model (MMM) for a reactor represents the micromixing condition of complete dispersion, where fluid elements mix completely at the molecular level. The model is represented as a PFR with fluid (feed) entering continuously incrementally along the length of the reactor, as illustrated in Figure 20.1 (after Zwieter-ing, 1959). The introduction of feed incrementally in a PFR implies complete mixing... [Pg.502]

The subordinate level of a nested ANOVA is always Model II (random effect model). The highest level of classification of a nested ANOVA may be Model I (fixed effect model) or Model II. If it is Model II it is called a pure Model II nested ANOVA. If the highest level is Model I it is called a mixed model nested ANOVA. [Pg.141]

Naturally occurring stable isotopes of C, N, and S have been used extensively for over a decade as direct tracers of element cycling in marine and terrestrial food webs (34-39). Carbon and sulfur isotopes fractionate very little between food and consumer thus their measurement indicates which primary producers or detrital pools are sources of C and S for consumers. For example, a study of plants and animals in Texas sand dunes showed that insect species had 813C values either like those of C3 plants or like those of C4 plants (-27 and -13%o, respectively). Rodent species had intermediate values near -20%o that indicated mixed diets of both C3 and C4 plants (40). The 13C measurements, used in simple linear mixing models, proved to be quick and reliable indicators of which plant sources provided the carbon assimilated by higher trophic levels. [Pg.99]

Table 1. Stomatal density (SD), epidermal cell density (ED) and stomatal index (SI) of sun and shade leaves of Nothofagus solandri var. cliffortioides. Sun and shade leaves were collected at three localities (Fig. 2) Horrible Bog (HOR), Kawatiri Junction (KJ) and St. Arnaud (SA). Values are means of five leaves per light level (seven counts per leaf). The complete data set (total) was analyzed with a nested mixed-model ANOVA based on a general linear model, for comparisons within the individual localities a fully nested ANOVA was used. Table 1. Stomatal density (SD), epidermal cell density (ED) and stomatal index (SI) of sun and shade leaves of Nothofagus solandri var. cliffortioides. Sun and shade leaves were collected at three localities (Fig. 2) Horrible Bog (HOR), Kawatiri Junction (KJ) and St. Arnaud (SA). Values are means of five leaves per light level (seven counts per leaf). The complete data set (total) was analyzed with a nested mixed-model ANOVA based on a general linear model, for comparisons within the individual localities a fully nested ANOVA was used.
Second, there are biometrical requirements. Various exposure response models may be used and compared. The models need to be clearly defined, and goodness of fit should be reported, both for the separate exposures as well as for the mixtures. Concentration addition, response addition, and mixed-model results may be compared as possible alternatives, especially when underpinning of mechanistic assumptions is weak. Results at one exposure level (e.g., EC50) do not necessarily predict results at other exposure levels due to different slopes and positions of the curves for separate compounds and the mixtures. Statistical tests should be executed properly to compare predicted and observed responses. If any statements about the significance of results are made, the methods of dose-response analysis need to be reported. [Pg.143]

In the fourth step of extrapolation, specific mixture extrapolation protocols are needed. Below, some details on the theories and the associated protocols are given for concentration addition, response addition, and mixed-model approaches, and for the species and assemblage levels separately (this section and, next section, respectively). [Pg.151]

A tiered system for mixture extrapolation is proposed. The lowest tier is based on extrapolation using toxicological point-estimate information such as EC50 values. This translates into the use of toxic units, toxic equivalencies, and similar techniques. The use of the entire concentration-response relationships of the separate compounds is recommended for Tier-2, in conjunction with the use of either concentration or response addition as a modeling approach. In Tier-3, a mixed-model approach can be considered, to more specifically address considerations on toxic modes of action. In the latter case, the approach may be extended to allow incorporation of the responses of different ecological receptors (Tier-4). Research needs have been clearly identified in community-level mixture assessments. [Pg.261]

The influence of high-n shells, electron loss processes and level mixing should be further investigated. Also, the line emission from the n = 5 (4,3) levels should additionally be measured and compared with the model. In ADAS there should be an update of the He adf04 data set with respect to ionization, excitation, charge exchange, and n = 5 contributions. As the... [Pg.155]

The basic experimental unit in a linear or nonlinear model is the observation itself—each observation is independent of the others. With a mixed model, the basic experimental unit is the subject that is being repeatedly sampled. For example, a patient s CD4-count may be measured monthly in an AIDS clinical trial. While a particular observation may be influential, of more interest is whether a particular subject is influential. Hence, influence analysis in a mixed effects model tends to focus on a set of observations within a subject, rather than at the observation level. That is not to say that particular observations are not of interest. Once an individual is identified as being influential, the next step then is to determine whether that subject s influence is due to a particular observation. [Pg.195]


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