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Title:
Scale-up in chemical engineering
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Publication Information:
Weiheim : Wiley-VCH, 2002
ISBN:
9783527302666

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30000010041239 TP155.7 Z56 2002 Open Access Book Book
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30000010041243 TP155.7 Z56 2002 Open Access Book Book
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Summary

Summary

A chemical engineer is generally concerned with the industrial implementation of processes in which chemical or microbiological conversion of material takes place in conjunction with the transfer of mass, heat, and momentum. The characteristics of these processes depend on their scale.
They include heterogeneous chemical reactions and unit operations. Understandably, chemical engineers have always wanted to find ways of simulating these processes to gain insights assising them while designing new industrial plants or trying to optimize existing plants.
Irrespective of whether the model involved represents a "scale-up" or a"scale-down", certain important questions always apply: How small can the model be? Is one model sufficient or should tests be carried out in models of different sizes? When must or when can physical properties differ? When must the measurements be carried out on the model with the original system of materials? Which rules govern the adaptation of the process parameters in the model measurements to those of the full-scale plant? Is it possible to achieve complete similarity between the processes in the model and those in its full-scale counterpart? If not: how should one proceed?

These questions touch on the fundamentals of the theory of models, which are based on dimensional analysis. Although they have been used in the field of fluid dynamics and heat transfer for more than a century - cars, aircrafts, vessels and heat exchangers were scaled up according to these principles - these methods have gained only a modest acceptance in chemical engineering.
This book attempts to fill this gap. It is aimed at students and practicing chemical engineers. It consists of two parts.
The first part presents the principles of dimensional analysis and of scale-up, based on it, in an easily comprehensible and transparent manner. These principles are illustrated by 23 examples concerning well-known operations from the field of chemical engineering.
The second part of the book presents selected examples of treatment of processes in the field of mechanical (11 samples), thermical (6 examples) and chemical (5 examples) process engineering by the dimensional analysis. The last chapter shows that this method can also be favourably applied to the motion processes in the living world (5 examples), leading to a better understanding of them.


Author Notes

Prof. Dr.-Ing. Marko Zlokarnik taught similarity theory at the Technical University of Clausthal-Zellerfeld


Table of Contents

Preface to the 1st Editionp. XIII
Preface to the 2nd Editionp. XV
Symbolsp. XVII
1 Introductionp. 1
2 Dimensional Analysisp. 3
2.1 The Fundamental Principlep. 3
2.2 What is a Dimension?p. 3
2.3 What is a Physical Quantity?p. 3
2.4 Base and Derived Quantities, Dimensional Constantsp. 4
2.5 Dimensional Systemsp. 5
2.6 Dimensional Homogeneity of a Physical Contentp. 7
Example 1 What determines the period of oscillation of a pendulum?p. 7
Example 2 What determines the duration of fall [theta] of a body in a homogeneous gravitational field (Law of Free Fall)? What determines the speed v of a liquid discharge out of a vessel with an opening? (Torricelli's formula)p. 9
Example 3 Correlation between meat size and roasting timep. 12
2.7 The Pi Theoremp. 14
3 Generation of Pi-sets by Matrix Transformationp. 17
Example 4 The pressure drop of a homogeneous fluid in a straight, smooth pipe (ignoring the inlet effects)p. 17
4 Scale Invariance of the Pi-space-the Foundation of the Scale-upp. 25
Example 5 Heat transfer from a heated wire to an air streamp. 27
5 Important Tips Concerning the Compilation of the Problem Relevance Listp. 31
5.1 Treatment of Universal Physical Constantsp. 31
5.2 Introduction of Intermediate Quantitiesp. 31
Example 6 Homogenization of liquid mixtures with different densities and viscositiesp. 33
Example 7 Dissolved air flotation processp. 34
6 Important Aspects Concerning the Scale-upp. 39
6.1 Scale-up Procedure for Unavailability of Model Material Systemsp. 39
Example 8 Scale-up of mechanical foam breakersp. 39
6.2 Scale-up Under Conditions of Partial Similarityp. 42
Example 9 Drag resistance of a ship's hullp. 43
Example 10 Rules of thumb for scaling up chemical reactors: Volume-related mixing power and the superficial velocity as design criteria for mixing vessels and bubble columnsp. 47
7 Preliminary Summary of the Scale-up Essentialsp. 51
7.1 The Advantages of Using Dimensional Analysisp. 51
7.2 Scope of Applicability of Dimensional Analysisp. 52
7.3 Experimental Techniques for Scale-upp. 53
7.4 Carrying out Experiments Under Changes of Scalep. 54
8 Treatment of Physical Properties by Dimensional Analysisp. 57
8.1 Why is this Consideration Important?p. 57
8.2 Dimensionless Representation of a Material Functionp. 59
Example 11 Standard representation of the temperature dependence of the viscosityp. 59
Example 12 Standard representation of the temperature dependence of densityp. 63
Example 13 Standard representation of the particle strength for different materials in dependence on the particle diameterp. 64
Example 14 Drying a wet polymeric mass. Reference-invariant representation of the material function D(T, F)p. 66
8.3 Reference-invariant Representation of a Material Functionp. 68
8.4 Pi-space for Variable Physical Propertiesp. 69
Example 15 Consideration of the dependence [mu](T) using the [mu subscript w]/[mu] termp. 70
Example 16 Consideration of the dependence [rho](T) by the Grashof number Grp. 72
8.5 Rheological Standardization Functions and Process Equations in Non-Newtonian Fluidsp. 72
8.5.1 Rheological Standardization Functionsp. 73
8.5.1.1 Flow Behavior of Non-Newtonian Pseudoplastic Fluidsp. 73
8.5.1.2 Flow Behavior of Non-Newtonian Viscoelastic Fluidsp. 76
8.5.1.3 Dimensional-analytical Discussion of Viscoelastic fluidsp. 78
8.5.1.4 Elaboration of Rheological Standardization Functionsp. 80
Example 17 Dimensional-analytical treatment of Weissenberg's phenomenon - Instructions for a PhD thesisp. 81
8.5.2 Process Equations for Non-Newtonian Fluidsp. 85
8.5.2.1 Concept of the Effective Viscosity [mu subscript eff] According to Metzner-Ottop. 86
8.5.2.2 Process Equations for Mechanical Processes with Non-Newtonian Fluidsp. 87
Example 18 Power characteristics of a stirrerp. 87
Example 19 Homogenization characteristics of a stirrerp. 90
8.5.2.3 Process Equations for Thermal Processes in Association with Non-Newtonian Fluidsp. 91
8.4.2.4 Scale-up in Processes with Non-Newtonian Fluidsp. 91
9 Reduction of the Pi-spacep. 93
9.1 The Rayleigh - Riabouchinsky Controversyp. 93
Example 20 Dimensional-analytical treatment of Boussinesq's problemp. 95
Example 21 Heat transfer characteristic of a stirring vesselp. 97
10 Typical Problems and Mistakes in the Use of Dimensional Analysisp. 101
10.1 Model Scale and Flow Conditions - Scale-up and Miniplantsp. 101
10.1.1 The Size of the Laboratory Device and Fluid Dynamicsp. 102
10.1.2 The Size of the Laboratory Device and the Pi-spacep. 103
10.1.3 Micro and Macro Mixingp. 104
10.1.4 Micro Mixing and the Selectivity of Complex Chemical Reactionsp. 105
10.1.5 Mini and Micro Plants from the Viewpoint of Scale-upp. 105
10.2 Unsatisfactory Sensitivity of the Target Quantityp. 106
10.2.1 Mixing Time [theta]p. 106
10.2.2 Complete Suspension of Solids According to the 1-s Criterionp. 106
10.3 Model Scale and the Accuracy of Measurementp. 107
10.3.1 Determination of the Stirrer Powerp. 108
10.3.2 Mass Transfer in Surface Aerationp. 108
10.4 Complete Recording of the Pi-set by Experimentp. 109
10.5 Correct Procedure in the Application of Dimensional Analysisp. 111
10.5.1 Preparation of Model Experimentsp. 111
10.5.2 Execution of Model Experimentsp. 111
10.5.3 Evaluation of Test Experimentsp. 111
11 Optimization of Process Conditions by Combining Process Characteristicsp. 113
Example 22 Determination of stirring conditions in order to carry out a homogenization process with minimum mixing workp. 113
Example 23 Process characteristics of a self-aspirating hollow stirrer and the determination of its optimum process conditionsp. 118
Example 24 Optimization of stirrers for the maximum removal of reaction heatp. 121
12 Selected Examples of the Dimensional-analytical Treatment of Processes in the Field of Mechanical Unit Operationsp. 125
Introductory Remarkp. 125
Example 25 Power consumption in a gassed liquid. Design data for stirrers and model experiments for scaling upp. 125
Example 26 Scale-up of mixers for mixing of solidsp. 131
Example 27 Conveying characteristics of single-screw machinesp. 135
Example 28 Dimensional-analytical treatment of liquid atomizationp. 140
Example 29 The hanging film phenomenonp. 143
Example 30 The production of liquid/liquid emulsionsp. 146
Example 31 Fine grinding of solids in stirred media millsp. 150
Example 32 Scale-up of flotation cells for waste water purificationp. 156
Example 33 Description of the temporal course of spin drying in centrifugal filtersp. 163
Example 34 Description of particle separation by means of inertial forcesp. 166
Example 35 Gas hold-up in bubble columnsp. 170
Example 36 Dimensional analysis of the tableting processp. 174
13 Selected Examples of the Dimensional-analytical Treatment of Processes in the Field of Thermal Unit Operationsp. 181
13.1 Introductory Remarksp. 181
Example 37 Steady-state heat transfer in mixing vesselsp. 182
Example 38 Steady-state heat transfer in pipesp. 184
Example 39 Steady-state heat transfer in bubble columnsp. 185
13.2 Foundations of the Mass Transfer in a Gas/Liquid (G/L) Systemp. 189
A short introduction to Examples 40, 41 and 42p. 189
Example 40 Mass transfer in surface aerationp. 191
Example 41 Mass transfer in volume aeration in mixing vesselsp. 193
Example 42 Mass transfer in the G/L system in bubble columns with injectors as gas distributors. Otimization of the process conditions with respect to the efficiency of the oxygen uptake E = G/[Sigma]Pp. 196
13.3 Coalescence in the Gas/Liquid Systemp. 203
Example 43 Scaling up of dryersp. 205
14 Selected Examples for the Dimensional-analytical Treatment of Processes in the Field of Chemical Unit Operationsp. 211
Introductory Remarkp. 211
Example 44 Continuous chemical reaction process in a tubular reactorp. 212
Example 45 Description of the mass and heat transfer in solid-catalyzed gas reactions by dimensional analysisp. 218
Example 46 Scale-up of reactors for catalytic processes in the petrochemical industryp. 226
Example 47 Dimensioning of a tubular reactor, equipped with a mixing nozzle, designed for carrying out competitive-consecutive reactionsp. 229
Example 48 Mass transfer limitation of the reaction rate of fast chemical reactions in the heterogeneous material gas/liquid systemp. 233
15 Selected Examples for the Dimensional-analytical Treatment of Processes whithin the Living Worldp. 237
Introductory Remarkp. 237
Example 49 The consideration of rowing from the viewpoint of dimensional analysisp. 238
Example 50 Why most animals swim beneath the water surfacep. 240
Example 51 Walking on the Moonp. 241
Example 52 Walking and jumping on waterp. 244
Example 53 What makes sap ascend up a tree?p. 245
16 Brief Historic Survey on Dimensional Analysis and Scale-upp. 247
16.1 Historic Development of Dimensional Analysisp. 247
16.2 Historic Development of Scale-upp. 250
17 Exercises on Scale-up and Solutionsp. 253
17.1 Exercisesp. 253
17.2 Solutionsp. 256
18 List of important, named pi-numbersp. 259
19 Referencesp. 261
Indexp. 269
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