Moving Finite Element Method

Fundamentals and Applications in Chemical Engineering
CRC Press
  • 1. Auflage
  • |
  • erschienen am 5. Dezember 2018
  • Buch
  • |
  • Softcover
  • |
  • XXX, 248 Seiten
978-1-138-49672-9 (ISBN)
This book focuses on process simulation in chemical engineering with a numerical algorithm based on the moving finite element method (MFEM). It offers new tools and approaches for modeling and simulating time-dependent problems with moving fronts and with moving boundaries described by time-dependent convection-reaction-diffusion partial differential equations in one or two-dimensional space domains. It provides a comprehensive account of the development of the moving finite element method, describing and analyzing the theoretical and practical aspects of the MFEM for models in 1D, 1D+1d, and 2D space domains. Mathematical models are universal, and the book reviews successful applications of MFEM to solve engineering problems. It covers a broad range of application algorithm to engineering problems, namely on separation and reaction processes presenting and discussing relevant numerical applications of the moving finite element method derived from real-world process simulations.
  • Englisch
  • London
  • |
  • Großbritannien
Taylor & Francis Ltd
  • Für höhere Schule und Studium
  • |
  • This book is intended for graduate students and researchers in chemical engineering and in physics/applied mathematics/computational engineering. It also would be of use to professionals in related industries.
  • 137
  • |
  • 31 s/w Tabellen, 137 s/w Abbildungen
  • |
  • 137 b/w images and 31 tables
  • Höhe: 229 mm
  • |
  • Breite: 152 mm
978-1-138-49672-9 (9781138496729)
1138496723 (1138496723)
weitere Ausgaben werden ermittelt
Alírio E. Rodrigues is an emeritus professor in the Laboratory of Separation and Reaction Engineering at the University of Porto, Portugal.

Maria do Carmo Coimbra has been working in the area of numerical analysis since 1993. Her research focuses on computational mathematics for the solution of challenging problems arising in chemical engineering. She has been involved in high performance computing and development of numerical software to solve nonlinear partial differential equations at the Associate Laboratory LSRE-LCM. Her research interests include moving finite element method and its applications to time-dependent differential equations in one- or two-dimensional spatial domains including moving boundary problems. She is an Assistant Professor of Mathematics at the University of Porto, Faculty of Engineering, Portugal.
1. Modeling and Simulation in Chemical Engineering. The Evolution of Chemical Engineering (ChE)Philosophy of Process Modeling. The "Art" of Modeling. Model Classification of Levenspiel: $10, $100, and $1000 Models. Process Simulation. Conclusions. Bibliography. 2. The Moving Finite Elements Method. Mathematical Models. The MFEM in One-Dimensional (1D) Space Domain. The MFEM in Higher Dimensions. Conclusions. Bibliography. 3. Solving 1D Time-Dependent Models. Introduction, Description, and Implementation of MFEM Code. Burgers' Equation. A Boundary Layer Problem. A Problem from Mathematical Biology. Reactive-Diffusive System. A Convection-Diffusion-Reaction Problem in a Catalytic Particle. Carbon Mask Adsorptive Reactor. A Nonisothermal Tubular Catalytic Reactor Problem. Separation of Optical Isomers by Chromatography. Pressurization of Adsorption Beds. Conclusions. Bibliography. 4. Solving 2D Time-Dependent Problems. Introduction, Description, and Implementation. 2D Burgers' Equation. 2D Reaction-Diffusion Equation. 2D Burgers' System. A Problem from Heat Transfer in a Fixed Bed. Conclusions. Bibliography. 5. Solving Two Scales 1D+1d Time-Dependent Problems. Introduction, Description, and Implementation. Fixed-Bed Adsorption Model. Phenol Adsorption on Polymeric Adsorbents. Conclusions. Bibliography. 6. Solving Moving Boundary Problems. Moving Boundary Problems. Melting and Freezing Problems. The Shrinking Core Model. Causticizing Reaction. Hydride Electrodes. Swelling of Wool Grease. Frank Spheres Problem. Solidification with Transition Temperature Range. Conclusions. Bibliography. 7. Looking Ahead. Bibliography. 8. Index.

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