All-inclusive introduction to polydisperse multiphase flows linking theory to practice through numerous real-world examples and MATLAB(R) scripts for key algorithms.
All-inclusive introduction to polydisperse multiphase flows linking theory to practice through numerous real-world examples and MATLAB(R) scripts for key algorithms.Hinweis: Dieser Artikel kann nur an eine deutsche Lieferadresse ausgeliefert werden.
Daniele L. Marchisio is an Associate Professor at the Politecnico di Torino, Italy, where he received his Ph.D. in 2001. He held visiting positions at the Laboratoire des Science du Génie Chimique, CNRS-ENSIC (Nancy, France), Iowa State University (USA), Eidgenössische Technische Hochschule Zürich (Switzerland), University College London (UK) and has been an invited professor at Aalborg University (Denmark) and University of Valladolid (Spain). He acts as referee for the key international journals of his field of research. He has authored 60 scientific papers, five book chapters and co-edited the volume Multiphase Reacting Flows (2007).
Inhaltsangabe
Introduction Part I: 1. Disperse multiphase flows 2. Two example systems 3. Mesoscale modeling approach 4. Closure methods for moment transport equations 5. A road map Part II. Mesoscale Description of Polydisperse Systems: 6. Number density functions (NDF) 7. NDF transport equation 8. Moment transport equations 9. Flow regimes for the PBE 10. The moment closure problem Part III. Quadrature-based Moment Methods: 11. Univariate distributions 12. Multivariate distributions 13. Extended quadrature method of moments (EQMOM) 14. Direct quadrature method of moments (DQMOM) Part IV. The Generalized Population Balance Equation: 15. Particle-based definition of the NDF 16. From the multi-particle-fluid joint PDF to the GPBE 17. Moment transport equations 18. Moment closures for the GPBE Part V. Mesoscale Models for Physical and Chemical Processes: 19. An overview of mesoscale modeling 20. Phase-space advection: mass and heat transfer 21. Phase-space advection: momentum transfer 22. Real-space advection 23. Diffusion processes 24. Zero-order point processes 25. First-order point processes 26. Second-order point processes Part VI. Hard-Sphere Collision Models: 27. Monodispere hard-sphere collisions 28. Polydispere hard-sphere collisions 29. Kinetic models 30. Moment transport equations 31. Application of quadrature to collision terms Part VII. Solution Methods for Homogeneous Systems: 32. Overview of methods 33. Class and sectional methods 34. Method of moments 35. Quadrature-based moment methods 36. Monte Carlo methods 37. Example homogeneous PBEs Part VIII. Moment Methods for Inhomogeneous Systems: 38. Overview of spatial modeling issues 39. Kinetic-based finite-volume methods 40. Inhomogeneous PBE 41. Inhomogeneous KE 42. Inhomogeneous GPBE 43. Concluding remarks Appendices: A. Moment-inversion algorithms B. Kinetic-based finite-volume methods C. Moment methods with hyperbolic equations D. Direct quadrature method of moments fully conservative.
Introduction Part I: 1. Disperse multiphase flows 2. Two example systems 3. Mesoscale modeling approach 4. Closure methods for moment transport equations 5. A road map Part II. Mesoscale Description of Polydisperse Systems: 6. Number density functions (NDF) 7. NDF transport equation 8. Moment transport equations 9. Flow regimes for the PBE 10. The moment closure problem Part III. Quadrature-based Moment Methods: 11. Univariate distributions 12. Multivariate distributions 13. Extended quadrature method of moments (EQMOM) 14. Direct quadrature method of moments (DQMOM) Part IV. The Generalized Population Balance Equation: 15. Particle-based definition of the NDF 16. From the multi-particle-fluid joint PDF to the GPBE 17. Moment transport equations 18. Moment closures for the GPBE Part V. Mesoscale Models for Physical and Chemical Processes: 19. An overview of mesoscale modeling 20. Phase-space advection: mass and heat transfer 21. Phase-space advection: momentum transfer 22. Real-space advection 23. Diffusion processes 24. Zero-order point processes 25. First-order point processes 26. Second-order point processes Part VI. Hard-Sphere Collision Models: 27. Monodispere hard-sphere collisions 28. Polydispere hard-sphere collisions 29. Kinetic models 30. Moment transport equations 31. Application of quadrature to collision terms Part VII. Solution Methods for Homogeneous Systems: 32. Overview of methods 33. Class and sectional methods 34. Method of moments 35. Quadrature-based moment methods 36. Monte Carlo methods 37. Example homogeneous PBEs Part VIII. Moment Methods for Inhomogeneous Systems: 38. Overview of spatial modeling issues 39. Kinetic-based finite-volume methods 40. Inhomogeneous PBE 41. Inhomogeneous KE 42. Inhomogeneous GPBE 43. Concluding remarks Appendices: A. Moment-inversion algorithms B. Kinetic-based finite-volume methods C. Moment methods with hyperbolic equations D. Direct quadrature method of moments fully conservative.
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