## Shorter Communications filters is solely in the equation for P(r. t) and in terms atfecsented in [ 11. In any event, each of the filters is an approximating the spatial variation of P. In practice, P is a much tion to the true, but unknown, exact filter. stronger function of t rather than r. so
Optimization of reactors with catalyst decay and the constant conversion policy
โ Scribed by C.M. Crowe
- Publisher
- Elsevier Science
- Year
- 1976
- Tongue
- English
- Weight
- 375 KB
- Volume
- 31
- Category
- Article
- ISSN
- 0009-2509
No coin nor oath required. For personal study only.
โฆ Synopsis
Ah&a&-For continuous stirred-tank and plug-flow catalytic reactors in which the catalyst activity decreases with time, Szepe [l] showed that the optimal temperature-time policy can lead to a policy of constant exit conversion under specilic conditions. These conditions included a single irreversible reaction with a separable rate equation and a rate of decay of catalyst activity also separable and independent of composition.
It is the purpose of this paper to extend the results of Szepe and to establish: (a) A necessary and sufficient condition for a constant-conversion optimal policy in a continuous stirred-tank reactor, and (b) A proof of the constankonversion policy for a plug-flow reactor with distributed control of temperature for a general irreversible reaction with separable kinetics.
In both cases, the rate of decay is assumed to depend on composition.
๐ SIMILAR VOLUMES
## AI&r&-Techniques for the optimization of axially dispersed packed bed reactors having catalyst decay are developed. A weak maximum principle is presented along with an efficient computational algorithm for synthesizing the optimal policies. Singular perturbation methods are used to solve the ve
Ah&act-The singular perturbation solution to a general optimal control problem consisting of the optimization of a final-time function of the "slow" variables, subject to inequality control constraints in the inner control region, and a free-time terminal manifold for the fast-slow differential equa