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Distribution selective

The choice of reactor type and its design for a particular reaction netw ork may require examination of trade-offs involving reactor size and mode of operation, product distribution (selectivity), and production rate. If, as is often the case, selectivity is... [Pg.432]

When enough data are available, the need to assume a specific parametric distribution can be avoided by using the empirical distribution. The empirical distribution based on n observations is the distribution that assigns equal probability (1/n) to each observed value. A particular focus of a workshop on distribution selection (USEPA 1998) was considerations for choosing between the use of parametric distribution functions. .. and empirical distribution functions. That report of the workshop emphasizes case-specific criteria. [Pg.41]

Receptor G Protein Intracellular Signaling Tissue Distribution Selective Agonists Selective Antagonists... [Pg.452]

Methyinaltrexone is a quaternary derivative of the opioid antagonist, naltrexone. The addition of the methyl group forms a compound with greater polarity and lower lipid solubility, so that it is poorly absorbed, and does not cross the blood-brain barrier. Methyinaltrexone distributes selectively (>200-fold selectivity) to peripheral receptors. In human trials it prevented morphine-induced delay in gastrointestinal transit time, while sparing centrally mediated analgesic effects. [Pg.131]

Since microwaves are the source of volumetric heating of materials which means that the temperature increase of the reaction mixture can be faster than for conventional heating methods (i.e., electric mantle, oil bath, etc.), it is possible to find a different product distribution (selectivity) under microwave and conventional conditions. For example, it... [Pg.17]

A glass jar is partially filled with carbon tetrachloride and water, which form two immiscible phases. Air in the system constitutes another phase. A small amount of iodine is introduced into the system the iodine distributes selectively into the carbon tetrachloride. The jar is capped. Sketch the chemical potential profile /ll = /Lt° of the iodine along the entire axis of the jar, extending from a point just outside the lid (x = 0) to a point 1 mm within the glass bottom (x = h). [Pg.154]

Now let s us have some fun by perturbing this equilibrium population distribution Selective saturation of the Ha transitions (aa —> Pa and ap —> PP) by low-power... [Pg.190]

A partially Bayesian approach was suggested by Chipman et al. (1997). They used independent prior distributions for each main effect being active. The prior distribution selected for Pj was a mixture of normals, namely, N(0, r ) with prior probability 1 — tzj and N(0, Cj if) with prior probability ttj, where Cj greatly exceeds 1. The prior distribution for a2 was a scaled inverse-x2. They then used the Gibbs-sampling-based stochastic search variable selection method of George and McCulloch (1993) to obtain approximate posterior probabilities for Pj, that is, for each factor they obtained the posterior probability that Pj is from /V(0, cj if) rather than from N(0, r ). They treated this as a posterior probability that the corresponding factor is active and used these probabilities to evaluate the posterior probability of each model. [Pg.182]

Provide detailed information on the input distributions selected. [Pg.147]

We have prepared the Fe Pc/ zeolite catalyst and used in the aerobic oxidation of 1-octene and cyclohexene. Zeohte-encapsulated iron phthalocyanine proved to be an active and stable catalyst in the oxidation of hydroquinone and in the triple catdytic oxidation of 1-octene and cyclohexene. Product distribution, selectivity and yield were similar to those obtained with free iron phthalocyanine. No decrease in catalytic activity was observed during the catalytic reaction. The zeohte-encapsulated complex is easier to handle than the non-supported one, it can be removed from the reaction mixture by simple filtration and it can be reused in several subsequent catalytic runs with similar catalytic activity. [Pg.734]

In this section we discu.ss briefly several size distribution functions that can be used to fit experimental data for aerosols or to estimate average particle size or the effects of aerosols on light scattering. The examples discussed are nornud.power-law, and self-sirniUir distributions. Selecting a distribution function depends on the specific application. In some cases, fragmentary information may be available on certain moments or on sections of the... [Pg.16]

The substituents R and L which may be readily varied markedly affect catalyst activity and product distributions. Selection of appropriate... [Pg.526]


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See also in sourсe #XX -- [ Pg.110 ]

See also in sourсe #XX -- [ Pg.439 ]




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ADMET (absorption, distribution target selection

Absorption and selective distribution

Acid Strength Requirements for Product Control and Influence of Spatial Distribution on Selectivity

Ammonia distribution, selective catalytic

Carbon number distributions selectivity

Distribution network design selection

Distributions, selection

Distributions, selection

Distributions, selection empirical distribution

Distributions, selection fixed-effects analysis

Distributions, selection likelihood-ratio test

Distributions, selection multivariate normal distribution

Distributions, selection null hypothesis

Distributions, selection random-effects analysis

Distributions, selection random-effects models

Examples of selectivity through distribution

Filter selection, particle size distribution

Graphical Illustration of Selected Bivariate Normal Distributions

Ion exchange selectivity distribution coefficient

Phase transitions sampling distribution selection

Residence-time distribution tracer selection

Selected reaction monitoring distribution studies

Selection and Parameterization of Distributions

Selective toxicity comparative distribution

Selective values sequence space distribution

Selectivity residence time distribution, limits

Steam distribution, selective control

Underlying the Selection of Distributions

Yield, fractional Product distribution Selectivity

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