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CONTENTSFront MatterCourse UnitsI. Chemical Reactions
II. Chemical Reaction Kinetics
A. Rate Expressions
B. Kinetics Experiments
C. Analysis of Kinetics Data
III. Chemical Reaction Engineering
A. Ideal Reactors
B. Perfectly Mixed Batch Reactors
C. Continuous Flow Stirred Tank Reactors
D. Plug Flow Reactors
E. Matching Reactors to Reactions
IV. Non-Ideal Reactions and Reactors
A. Alternatives to the Ideal Reactor Models
B. Coupled Chemical and Physical Kinetics
Supplemental Units |
Unit 27. Analysis of Transient PFRsThis website provides learning and teaching tools for a first course on kinetics and reaction engineering. Here, in Part III of the course, the focus is on the modeling of chemical reactors. In particular, it describes reaction engineering using the three ideal reactor types: perfectly mixed batch reactors, continuous flow stirred tank reactors and plug flow reactors. After considering each of the ideal reactor types in isolation, the focus shifts to ideal reactors that are combined with other reactors or equipment to better match the characteristics of the reactor to the reactions running within it. Reaction engineering of the third of the three ideal reactor types, the plug flow reactor (PFR), is the subject of Section D of Part III. The discussion parallels that of the previous two sections: typical reaction engineering tasks are defined, qualitative performance is examined and full mathematical analysis is described and illustrated. Similar to CSTRs, plug flow reactors are typically designed to operate at steady state, but their start-up and shut-down involves transient operation, so both modes of operation are considered in this section. Just as a CSTR occasionally must operate in a transient mode, so must a PFR. However, the corresponding modeling can be more challenging in the case of a PFR than it was for a CSTR. The reason for this is related to the kinds of equations needed to model the various reactors. For a CSTR, the steady state equations were algebraic, and to model transient CSTRs, ordinary differential equations were needed. With PFRs the steady state equations are ordinary differential equations, and the modeling of PFR transients requires one to solve partial differential equations. In light of the additional mathematical complexity and the introductory nature of this course, Unit 27 provides a thorough examination of setting up the equations needed to model a transient PFR, but it simply gives an overview of the solution of those equations. The unit also shows that certain kinds of PFR transients can be modeled precisely using only the steady state PFR design equations. Learning Resources
Teaching Resources
Practice Problemsto be added. |