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Model stability

A quantitative procedure should be validated for selectivity, calibration model, stability, accuracy (bias, precision), linearity, and limit of quantification (LOQ). Additional... [Pg.318]

The influence of the size of the crystallites of the catalyst becomes evident below several hundred Angstrom units. Indeed, it is observed that the oscillations which are always present for the chain model stabilize themselves to within 1% for lengths of rows of atoms going from one hundred to several hundred (Fig. 16). There results an inequality of sites which is observable by means of a higher initial heat of chemisorption and a lower activation energy. The study of the planar lattice confirms that of the chain but the oscillations are not regular (Fig. 17). [Pg.156]

MD simulations are used in various ways to study CYP-ligand interactions. As shown in Table 1, applications for homology model optimization and validation of model stability and the prediction of sites of catalysis in substrates are becoming common practice. Prediction of substrate and inhibitor binding affinity and orientation have been reliable in the cases of CYP101 (cam), 2B4, and 1 Al, and combined with QM calculations on the substrate for predictions of product formation for CYP101 (cam), 102 (BM3), 107A (EryF), and 2E1. [Pg.457]

Type of Interaction Stabilization or Destabilization (MO Model) Stabilization or Destabilization (VB Model)... [Pg.57]

Fig. 1. Energy-level diagram showing the basis of the model. Stabilization of bonding orbital = destabilization of antibonding orbital = /JSy2. Fig. 1. Energy-level diagram showing the basis of the model. Stabilization of bonding orbital = destabilization of antibonding orbital = /JSy2.
Alloys Coordination Organometallic Chemistry Principles Nutritional Aspects of Metals Trace Elements Peptide-Metal Interactions Solids Computer Modeling Stability Constants their Determination Water O-donor Ligands Zinc DNA-binding Proteins Zinc Enzymes Zinc Organometallic Chemistry. [Pg.5196]

Ette, E.I. Population model stability and performance. J. Clin. Pharmacol. 1997, 37, 486 95. [Pg.2958]

Several cluster models have been tested to account for patterns of small clusters (p = 1 or 2 bar in Fig. 18). First, clathrate models have been examined. The most popular of these consists of a regular dodedecahedron with one H2O molecule at each of the 20 vertices and possibly one additional molecule at the center. In this model, HjO molecules form regular pentagons with a molecular angle HOH of 108°, which is intermediate between 104.5°, the value for the free molecule, and 109.5°, that for tetrahedral bonding in the diamond cubic structure. Such a clathrate model, stabilized by an additional proton, accounts well for mass spectrometry results, but is found to be far too symmetrical to account for the structure of neutral clusters. An amorphous model,derived from Polk s random dense packing, has been tested. This... [Pg.72]

Dimer Structure Electrostatic model Stability Experiment... [Pg.191]

Dimer Structure Heel ro static model Stability Lx peri incut... [Pg.194]

However, the isolated cells may develop altered morphology, functions, and have different levels of cell-cell interaction and usually also a dramatically decreased metabolism that could result in an altered response to test chemicals when compared to the in vivo situation [34], Furthermore, primary neuronal cultures consist predominantly of postmitotic neurons which do not proliferate, giving the model stability but also a limited life span. Consequently, the cultures always need to be freshly isolated and may not be fully suitable for high-throughput screening. Neuronal and glial primary cultures from the PNS and CNS can be derived from... [Pg.129]

When a model is used for descriptive purposes, goodness-of-ht, reliability, and stability, the components of model evaluation must be assessed. Model evaluation should be done in a manner consistent with the intended application of the PM model. The reliability of the analysis results can be checked by carefully examining diagnostic plots, key parameter estimates, standard errors, case deletion diagnostics (7-9), and/or sensitivity analysis as may seem appropriate. Conhdence intervals (standard errors) for parameters may be checked using nonparametric techniques, such as the jackknife and bootstrapping, or the prohle likelihood method. Model stability to determine whether the covariates in the PM model are those that should be tested for inclusion in the model can be checked using the bootstrap (9). [Pg.226]

Ette (9) introduced the concept of model stability that allows the pharmacometri-cian to ensure that the covariates retained in the final irreducible model are those supported by the data. The steps in this process are as follows ... [Pg.231]

The stability testing approach also permits hypothesis generation in that a covariate identified in the stability testing step but not retained in the final irreducible model may be further investigated in a future study to establish its significance. Model stability assessment should be included in step 4 from the immediately above method to implement an approach to model development that results in developing a model in which substantive errors are most likely absent. [Pg.231]

Model stability addresses the question of how resistant the model is to change. The most direct way to answer this question is to assess whether other plausible or probable data change the model structure or form. The biometrical method that can address stability is the bootstrap. Ette has demonstrated how the bootstrap can be employed to check for model stability by generating other plausible data and determining if the model structure is unchanged for the majority of these bootstrap generated data sets (4,9). If the model structure or form is not changed as a result of this process, then the model is declared to be stable. [Pg.236]

The approach developed by Ette (31) for the determination of model stability is summarized in the following steps ... [Pg.392]

The covariate of with/without ritonavir may deserve more consideration. The question related to the central hypothesis test of PK similarity is Does the addition of ritonavir modify the conclusion about PK similarity From a statistical perspective, the ritonavir covariate may also deserve some special attention during model building, similar to the subject population covariate. Flowever, practically, model stability (i.e., the replication stability of the final model form) decreases as more effects are estimated. In hindsight, it may be more appropriate to prespecify that the final model include an interaction term between subject population and the ritonavir covariate, and that ritonavir will influence the clearance only. This is in part because elevation of exposure of GW433908 when given with ritonavir prompted the inclusion of ritonavir in this assessment. [Pg.438]

Sometimes when model validation is not needed, or to supplement already discussed validity checks, model stability is assessed. Model stability determines how robust the model parameters are to slight changes in the data and how robust the model predictions are to changes in the either the model parameters or input data. Collectively these tests are referred to as sensitivity analysis. If model outputs are particularly sensitive to some parameter then greater accuracy needs to be obtained in estimating that parameter. A stable model is one that is relatively robust to changes in the model parameters and the input data. [Pg.39]

The components of an ion-association aqueous model are (1) The set of aqueous species (free ions and complexes), (2) stability constants for all complexes, and (3) individual-ion activity coefficients for each aqueous species. The Debye-Huckel theory or one of its extensions is used to estimate individual-ion activity coefficients. For most general-purpose ion-association models, the set of aqueous complexes and their stability constants are selected from diverse sources, including studies of specific aqueous reactions, other literature sources, or from published tabulations (for example, Smith and Martell, (13)). In most models, stability constants have been chosen independently from the individual-ion, activity-coefficient expressions and without consideration of other aqueous species in the model. Generally, no attempt has been made to insure that the choices of aqueous species, stability constants, and individual-ion activity coefficients are consistent with experimental data for mineral solubilities or mean-activity coefficients. [Pg.30]

There is clearly a considerable difference between the pearl necklace and decorated micelle models, which may in part relate to the differences between the proteins, in particular the fact that BSA has a more restricted conformation because of disulphide linkages. However the most important difference is that in the pearl necklace model the polypeptide chain is believed to pass through micelles of constant size as opposed to around micelles of variable size in the decorated micelle model. However it is interesting that for the decorated micelles formed from the fragments S and L and the whole molecule the numbers of SDS molecules per amino acid residue are surprisingly uniform (0.45 (S), and 0.49 (L), and 0.48 (W)) and very close to the values in the flexible helix model stabilized by hydrogen bonding proposed by Lundahl et al. [110]. [Pg.277]

The second innovation by Tersoff was to introduce a functional form different from that given above for the bond order his form incorporates angular interactions while still maintaining coordination as the dominant featuredetermining structure. With this functional form, Tersoff was able not only to model stabilization of the diamond lattice against shear, he also was able to ob-... [Pg.230]


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Atmospheric stability, dispersion models

Calculation of Relative Stability in a Two-Variable Example, the Selkov Model

Colloid stability physical model

Computer modeling stabilization

Computer modeling stabilization energy transfer

Computer modeling stabilization mechanisms

Computer modeling studies stabilization

Ligand field stabilization energies models

Marginal stability model

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Metabolic Stability Models

Metabolic modeling pathway stability

Modelling colour stability in meat

Models about nano-structured effects on stability

Models stability limit hypothesis

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Stability Analysis of the Logistic Model

Stability condition EMMS model

Stability linear model

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