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Deactivators predicting products

A realistic selective deactivation kinetic model should use a different aj-t relationship to describe the evolution with time-on-stream of each cracking reaction. Therefore, several values of yj and dj should be known and used. This approach would introduce too many parameters in the control model of the riser or of the overall FCCU For this reason (attd until more basic research and verification can be done on this subject) we will use here a non-selective deactivation model with only one a-t kinetic equation and only one value each for V and d. Since in principle this is not correct (21) the predicted (using this non-sclectivc deactivation model) product distribution at the riser exit (the gasoline yield mainly) will differ somewhat from the real one (20). [Pg.376]

Clearly, you can only predict where the snbstitntion will take place if you know whether the group is an activator or a deactivator. In the next section, we will learn how to predict whether a group is an activator or a deactivator. Bnt for now, let s get some practice predicting products. [Pg.82]

Kinetic and reactor modeling will always be a fundamental step in the design of chemical processes. The main objective of this task is to construct a computational tool for predicting product distribution and reactor behavior at various operating conditions. In this sense, modeling of heavy oil hydroprocessing is of extreme complexity because there are so many parallel physical and chemical processes inside the reactor phase equilibrium, mass transfer of reactants and products between the three phases present in the reactor (gas, liqnid, and solid), intraparticle diffusion, a vast reaction network, and catalyst deactivation, to name a few. Ideally, the contribution of all these events must be accounted for in order to increase prediction capability however, the level of sophistication of the model will generally depend on the pursued objectives. [Pg.271]

Product complex 7 as well as the free product 3 are much less reactive towards further electrophilic substitution as is the starting material thus the formation of polyacylated products is not observed. If the starting material bears one or more non-deactivating substituents, the direction of acylation can be predicted by the general rules for aromatic substitution. [Pg.117]

Industrially relevant consecutive-competitive reaction schemes on metal catalysts were considered hydrogenation of citral, xylose and lactose. The first case study is relevant for perfumery industry, while the latter ones are used for the production of sweeteners. The catalysts deactivate during the process. The yields of the desired products are steered by mass transfer conditions and the concentration fronts move inside the particles due to catalyst deactivation. The reaction-deactivation-diffusion model was solved and the model was used to predict the behaviours of semi-batch reactors. Depending on the hydrogen concentration level on the catalyst surface, the product distribution can be steered towards isomerization or hydrogenation products. The tool developed in this work can be used for simulation and optimization of stirred tanks in laboratory and industrial scale. [Pg.187]

Catalyst deactivation is primarily caused by the blockage of active sites due to the coke formed from these olefinic intermediates. Higher hydrogen pressures suppress the diolefin formation, making the selectivity between olefinic intermediates and liquid products (in contrast to coke products) more favorable. However, higher pressures reduce selectivity to aromatics in the desired liquid product. Thus, a rigorous model must accurately predict not only the rates of product formation, but also the formation of coke precursors... [Pg.200]

The model provides a performance reference to evaluate commercial reformer operation by taking into account the wide variation in operating conditions, feedstocks, and product octane typically experienced commercially. Such variations in reformate yield have already been discussed in Fig. 29, where the model effectively predicts the yield variations. As a monitoring tool, the model is routinely used to assess reformer yield and activity losses due to catalyst deactivation relative to fresh catalyst model estimates. When commercial yield and/or activity losses relative to the model are uneconomical, a decision to regenerate the catalyst is made. A typical monitoring trend (Fig. 36) illustrates the use of the model as a performance reference. [Pg.259]

Franzen34 photolyzed CH2N2-butadiene mixtures in the pressure range 31-335 mm., with butadiene in excess by a factor of 2-15. Franzen also observed cyclopentene as a product, the ratio of cyclopentene to vinyl cyclopropane decreasing from 0.25 at 35 mm. to 0.095 at 335 mm. Franzen proposed that some of the cyclopentene resulted from 1,4 addition of methylene to butadiene, on the grounds that all excited vinyl-cyclopropane should be collisionally deactivated at pressures as high as 335 mm. However, the ratio of cyclopentene to vinylcyclopropane obtained by Franzen at 335 mm. is close to that predicted by the ratio of rate constants for reactions (63) and (64) calculated by Frey.44... [Pg.248]

On the other hand, adsorption can have serious negative effects on analytical response. Adsorbed reactants will increase the current over that predicted from theory based on diffusion-controlled mass transport. Thus the usually powerful methods based on Nicholson/Shain voltammetric theory are seriously perturbed by adsorption, particularly at high scan rates. In addition, the adsorption of nonelectroactive impurities or reaction products can eventually deactivate the electrode, thus requiring electrode renewal. [Pg.299]

When dehydration occurs as a consecutive reaction, its effect on polarographic curves can be observed only, if the electrode process is reversible. In such cases, the consecutive reaction affects neither the wave-height nor the wave-shape, but causes a shift in the half-wave potentials. Such systems, apart from the oxidation of -aminophenol mentioned above, probably play a role in the oxidation of enediols, e.g. of ascorbic acid. It is assumed that the oxidation of ascorbic acid gives in a reversible step an unstable electroactive product, which is then transformed to electroinactive dehydroascorbic acid in a fast chemical reaction. Theoretical treatment predicted a dependence of the half-wave potential on drop-time, and this was confirmed, but the rate constant of the deactivation reaction cannot be determined from the shift of the half-wave potential, because the value of the true standard potential (at t — 0) is not accessible to measurement. [Pg.42]

A model for the riser reactor of commercial fluid catalytic cracking units (FCCU) and pilot plants is developed This model is for real reactors and feedstocks and for commercial FCC catalysts. It is based on hydrodynamic considerations and on the kinetics of cracking and deactivation. The microkinetic model used has five lumps with eight kinetic constants for cracking and two for the catalyst deactivation. These 10 kinetic constants have to be previously determined in laboratory tests for the feedstock-catalyst considered. The model predicts quite well the product distribution at the riser exit. It allows the study of the effect of several operational parameters and of riser revampings. [Pg.170]

The field of unimolecular reaction rates had an interesting history beginning around 1920, when chemists attempted to understand how a unimolecular decomposition N2Os could occur thermally and still be first-order, A — products, even though the collisions which cause the reaction are second-order (A + A— products). The explanation, one may recall, was given by Lindemann [59], i.e., that collisions can produce a vibrationally excited molecule A, which has a finite lifetime and can form either products (A — products), or be deactivated by a collision (A + A— A + A). At sufficiently high pressures of A, such a scheme involving a finite lifetime produces a thermal equilibrium population of this A. The reaction rate is proportional to A, which would then be proportional to A and so the reaction would be first-order. At low pressures, the collisions of A to form A are inadequate to maintain an equilibrium population of A, because of the losses due to reaction. Ultimately, the reaction rate at low pressures was predicted to become the bimolecular collisional rate for formation of A and, hence, second-order. [Pg.21]

When predicting substitution products for compounds with more than one ring, first decide which ring is more activated (or less deactivated).Then consider only that ring, and decide which position is most reactive. [Pg.777]


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