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Integration Between Models

The integration between the operational and financial formulations is carried out through the revenue, direct costs, fixed cost associated with the operation of the network, and the total capital investment. [Pg.44]

Revenue is calculated by means of net sales which are the income source related to the normal supply chain activities. The total revenue incurred in any period t can be easily computed from the sales of products executed in period t as it is stated in [Pg.44]

The external purchases from supplier e at every period t (EPurchet), which are computed through Eq. (2.19), include the purchases of raw materials and distribution services and production utilities. [Pg.45]


Additionally to Eq.(4.7), integration between models is carried out by demand and revenue (ESalest). The model integration allows to achieve a balanced trade-off between the demand generated by means of marketing activities and the available capacity proposed by the SC model (Eqs. (4.8) and (4.9)). [Pg.100]

Hydroxides. Thorium (TV) is generally less resistant to hydrolysis than similarly sized lanthanides, and more resistant to hydrolysis than tetravalent ions of other early actinides, eg, U, Np, and Pu. Many of the thorium(IV) hydrolysis studies indicate stepwise hydrolysis to yield monomeric products of formula Th(OH) , where n is integral between 1 and 4, in addition to a number of polymeric species (40—43). More recent potentiometric titration studies indicate that only two of the monomeric species, Th(OH) " and thorium hydroxide [13825-36-0], Th(OH)4, are important in dilute (<10 M Th) solutions (43). However, in a Th02 [1314-20-1] solubiUty study, the best fit to the experimental data required inclusion of the species. Th(OH) 2 (44). In more concentrated (>10 Af) solutions, polynuclear species have been shown to exist. Eor example, a more recent model includes the dimers Th2(OH) " 2 the tetramers Th4(OH) " g and Th4(OH) 2 two hexamers, Th2(OH) " 4 and Th2(OH) " 2 (43). [Pg.38]

The general equation for the gel effect index, equation (la) which incorporates chain transfer, was used in those cases where there was not a good agreement between model predictions and experimental data. The same values of and (derived from the values of and C2 found at high rates) were used in the integration of equation (1) and the value of the constant of chain transfer to monomer, C, was taken as an adjustable parameter and used to minimize tfie error of fitting the time-conversion data by the model. [Pg.370]

Coulomb blockade effects have been observed in a tunnel diode architectme consisting of an aluminum electrode covered by a six-layer LB film of eicosanoic acid, a layer of 3.8-nm CdSe nanoparticles capped with hexanethiol, and a gold electrode [166]. The LB film serves as a tunneling barrier between aluminum and the conduction band of the CdSe particles. The conductance versus applied voltage showed an onset of current flow near 0.7 V. The curve shows some small peaks as the current first rises that were attributed to surface states. The data could be fit using a tunneling model integrated between the bottom of the conduction band of the particles and the Fermi level of the aluminum electrode. [Pg.89]

The interaction parameters z, z, and Ji are defined in the usual way, and t) = /S"//8, where /3" is the resonance integral between nearest neighbors in the adsorbed layer. If rj = 1, the eigenvalue condition. Equation (19), is the same as for the one-dimensional model. The only change is that the discrete localized states (CP and 91) of the one-dimensional model now appear as bands of surface states (CP or 91 bands) associated with the adsorbed layer and the crystal surface. At most, two such bands may be formed, and each band contains levels. This is the number of atoms in the adsorbed layer. Depending on the values of the interaction parameters z and z, these bands may or may not overlap the normal band of crystal states. All this was to be expected, and Fig. 2 gives the occurrence of (P and 91 surface bands when = 1. It is when tj 7 1 (and this will be the usual situation) that a new feature arises. In this case, the second term in the second bracket in Equation (19) does not vanish, and the eigenvalue condition is not the same as in the one-dimensional model. In fact we have z - - 2(1 — jj )(cos 02 - - cos 03) in place of z, and this varies between z - - 4(1 — ij ) and z — 4(1 — tj ). We can still use Fig. 2 if we remember that z varies between these two limits. Then if, for example, this variation... [Pg.11]

We emphasize again that these effects are not due to any direct interaction between the chemisorbed atoms. In the model used in this section, the resonance integral between the two foreign atoms is assumed to be zero at all separations. The important interaction takes place through the crystal. This interaction is large if the original localized level for a single atom... [Pg.17]

From the refinery side, the proposed model will provide the optimal network integration between the refineries, process expansion requirements, operating policy based on different feedstock combination alternatives, process levels and operating modes. On the petrochemical side, the model will establish the design of an optimal petrochemical process network for the production of PVC from the range of process technologies and feedstocks available to satisfy a given demand. [Pg.102]

Cutright, "Modeling Nuclear Decay A Point of Integration Between Chemistry and Mathematics," /. Chem. Educ., Vol. 75,1998, 434-436. [Pg.974]

The integration, between YA = Y. and YA = Y, can be carried out by the Runge-Kutta-Merson method. For gooa accuracy, the intervals have to be very small. For this calculation, the correct values of ky-k% must be known. If periodic deviations are obtained between the experimental (from the FCCU) yields and the yields predicted by this model, a corrective factor in these k values can be introduced. [Pg.182]

The major findings of the COMPETES model with regard to C02 cost pass-through are summarized in Table 2. They are compared to model results from the Integrated Planning Model (IPM), which are described in more detail by Neuhoff et al. (this issue). As results are very sensitive to the gas/coal shift, small differences in the assumptions about gas prices, available gas generation capacity and interconnection capacity can explain the differences between the results of both models for The Netherlands. [Pg.60]


See other pages where Integration Between Models is mentioned: [Pg.375]    [Pg.44]    [Pg.100]    [Pg.375]    [Pg.44]    [Pg.100]    [Pg.229]    [Pg.2372]    [Pg.91]    [Pg.102]    [Pg.522]    [Pg.760]    [Pg.491]    [Pg.185]    [Pg.33]    [Pg.86]    [Pg.40]    [Pg.74]    [Pg.111]    [Pg.397]    [Pg.264]    [Pg.15]    [Pg.17]    [Pg.94]    [Pg.173]    [Pg.14]    [Pg.194]    [Pg.253]    [Pg.121]    [Pg.465]    [Pg.75]    [Pg.190]    [Pg.27]    [Pg.106]    [Pg.110]    [Pg.350]    [Pg.60]    [Pg.214]    [Pg.211]    [Pg.107]    [Pg.30]    [Pg.30]   


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Integral models

Integrated model

Integrated/integrating model

Integration Between Operations and Financial Model

Integrative model

Integrative modelling

Model integration

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