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Scale-up in chemical engineering [[electronic resource] /] / Marko Zlokarnik
| Scale-up in chemical engineering [[electronic resource] /] / Marko Zlokarnik |
| Autore | Zlokarnik Marko <1931-> |
| Edizione | [2nd ed.] |
| Pubbl/distr/stampa | Weinheim, : Wiley-VCH, 2006 |
| Descrizione fisica | 1 online resource (293 p.) |
| Disciplina | 660 |
| Soggetto topico |
Chemical processes - Simulation methods
Chemical engineering - Simulation methods |
| ISBN |
1-280-72355-6
9786610723553 3-527-60815-X 3-527-60776-5 |
| Formato | Materiale a stampa  |
| Livello bibliografico | Monografia |
| Lingua di pubblicazione | eng |
| Nota di contenuto |
Scale-Up in Chemical Engineering; Contents; Preface to the 1st Edition; Preface to the 2nd Edition; Symbols; 1 Introduction; 2 Dimensional Analysis; 2.1 The Fundamental Principle; 2.2 What is a Dimension?; 2.3 What is a Physical Quantity?; 2.4 Base and Derived Quantities, Dimensional Constants; 2.5 Dimensional Systems; 2.6 Dimensional Homogeneity of a Physical Content; Example 1: What determines the period of oscillation of a pendulum?
Example 2: What determines the duration of fall θ 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)Example 3: Correlation between meat size and roasting time; 2.7 The Pi Theorem; 3 Generation of Pi-sets by Matrix Transformation; Example 4: The pressure drop of a homogeneous fluid in a straight, smooth pipe (ignoring the inlet effects); 4 Scale Invariance of the Pi-space - the Foundation of the Scale-up; Example 5: Heat transfer from a heated wire to an air stream 5 Important Tips Concerning the Compilation of the Problem Relevance List5.1 Treatment of Universal Physical Constants; 5.2 Introduction of Intermediate Quantities; Example 6: Homogenization of liquid mixtures with different densities and viscosities; Example 7: Dissolved air flotation process; 6 Important Aspects Concerning the Scale-up; 6.1 Scale-up Procedure for Unavailability of Model Material Systems; Example 8: Scale-up of mechanical foam breakers; 6.2 Scale-up Under Conditions of Partial Similarity; Example 9: Drag resistance of a ship's hull 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 columns7 Preliminary Summary of the Scale-up Essentials; 7.1 The Advantages of Using Dimensional Analysis; 7.2 Scope of Applicability of Dimensional Analysis; 7.3 Experimental Techniques for Scale-up; 7.4 Carrying out Experiments Under Changes of Scale; 8 Treatment of Physical Properties by Dimensional Analysis; 8.1 Why is this Consideration Important?; 8.2 Dimensionless Representation of a Material Function Example 11: Standard representation of the temperature dependence of the viscosityExample 12: Standard representation of the temperature dependence of density; Example 13: Standard representation of the particle strength for different materials in dependence on the particle diameter; Example 14: Drying a wet polymeric mass. Reference-invariant representation of the material function D(T, F); 8.3 Reference-invariant Representation of a Material Function; 8.4 Pi-space for Variable Physical Properties; Example 15: Consideration of the dependence μ(T) using the μ(w)/μ term Example 16: Consideration of the dependence ρ(T) by the Grashof number Gr |
| Record Nr. | UNINA-9910831047103321 |
Zlokarnik Marko <1931->
|
||
| Weinheim, : Wiley-VCH, 2006 | ||
| Materiale a stampa | ||
| Lo trovi qui: Univ. Federico II | ||
| ||
Scale-up in chemical engineering / / Marko Zlokarnik
| Scale-up in chemical engineering / / Marko Zlokarnik |
| Autore | Zlokarnik Marko <1931-> |
| Edizione | [2nd, completely rev. and extended ed.] |
| Pubbl/distr/stampa | Weinheim, : Wiley-VCH, 2006 |
| Descrizione fisica | 1 online resource (293 p.) |
| Disciplina | 660 |
| Soggetto topico |
Chemical processes - Simulation methods
Chemical engineering - Simulation methods |
| ISBN |
1-280-72355-6
9786610723553 3-527-60815-X 3-527-60776-5 |
| Formato | Materiale a stampa |
| Livello bibliografico | Monografia |
| Lingua di pubblicazione | eng |
| Nota di contenuto |
Scale-Up in Chemical Engineering; Contents; Preface to the 1st Edition; Preface to the 2nd Edition; Symbols; 1 Introduction; 2 Dimensional Analysis; 2.1 The Fundamental Principle; 2.2 What is a Dimension?; 2.3 What is a Physical Quantity?; 2.4 Base and Derived Quantities, Dimensional Constants; 2.5 Dimensional Systems; 2.6 Dimensional Homogeneity of a Physical Content; Example 1: What determines the period of oscillation of a pendulum?
Example 2: What determines the duration of fall θ 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)Example 3: Correlation between meat size and roasting time; 2.7 The Pi Theorem; 3 Generation of Pi-sets by Matrix Transformation; Example 4: The pressure drop of a homogeneous fluid in a straight, smooth pipe (ignoring the inlet effects); 4 Scale Invariance of the Pi-space - the Foundation of the Scale-up; Example 5: Heat transfer from a heated wire to an air stream 5 Important Tips Concerning the Compilation of the Problem Relevance List5.1 Treatment of Universal Physical Constants; 5.2 Introduction of Intermediate Quantities; Example 6: Homogenization of liquid mixtures with different densities and viscosities; Example 7: Dissolved air flotation process; 6 Important Aspects Concerning the Scale-up; 6.1 Scale-up Procedure for Unavailability of Model Material Systems; Example 8: Scale-up of mechanical foam breakers; 6.2 Scale-up Under Conditions of Partial Similarity; Example 9: Drag resistance of a ship's hull 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 columns7 Preliminary Summary of the Scale-up Essentials; 7.1 The Advantages of Using Dimensional Analysis; 7.2 Scope of Applicability of Dimensional Analysis; 7.3 Experimental Techniques for Scale-up; 7.4 Carrying out Experiments Under Changes of Scale; 8 Treatment of Physical Properties by Dimensional Analysis; 8.1 Why is this Consideration Important?; 8.2 Dimensionless Representation of a Material Function Example 11: Standard representation of the temperature dependence of the viscosityExample 12: Standard representation of the temperature dependence of density; Example 13: Standard representation of the particle strength for different materials in dependence on the particle diameter; Example 14: Drying a wet polymeric mass. Reference-invariant representation of the material function D(T, F); 8.3 Reference-invariant Representation of a Material Function; 8.4 Pi-space for Variable Physical Properties; Example 15: Consideration of the dependence μ(T) using the μ(w)/μ term Example 16: Consideration of the dependence ρ(T) by the Grashof number Gr |
| Record Nr. | UNINA-9910877809303321 |
|
Zlokarnik Marko <1931->
|
||
| Weinheim, : Wiley-VCH, 2006 | ||
| Materiale a stampa | ||
| Lo trovi qui: Univ. Federico II | ||
| ||
