This book compiles key findings on the modeling, analysis, estimation, and control design of various tubular reactor configurations. It explores both linear and nonlinear hyperbolic and parabolic partial differential equations, bridging the gap between theory and application in distributed parameter systems. The tubular reactor offers several important advantages when teaching and studying distributed parameter systems: it covers multiple classes of partial differential equations, providing a broad mathematical foundation; it bridges finite- and infinite-dimensional models; it demonstrates diverse behaviors; and it links theoretical concepts to practical applications. Furthermore, the tubular reactor has a broad scope of application in biological, environmental, and chemical systems.
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Denis Dochain is an Emeritus Full Professor at UCLouvain, Belgium, and an Honorary Research Director at FNRS (National Fund for Scientific Research), Belgium. He had been a full professor at the INMA (Mathematical Engineering) pole of the ICTEAM Institute, UCLouvain, and an invited professor at Queen’s University, Kingston, Canada. He is senior editor of Journal of Process Control and associate editor of Automatica. He received an Outstanding Service Award from IFAC and is an IFAC Fellow and an IEEE Fellow. He holds a doctor honoris causa from Grenoble INP. He is the author or co-author of five books, more than 180 papers in refereed journals, and more than 280 international conference papers. His main research interests are in the fields of distributed parameter systems, nonlinear systems, parameter and state estimation, and adaptive extremum seeking control.
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Paperback. Condition: New. This book analyzes a variety of results related to the modeling, analysis, estimation, and control design and the applications of different configurations of tubular reactors of two classes of partial differential equations (hyperbolic and parabolic), both linear and nonlinear. The advantages of using the tubular reactor case to study distributed parameter systems (DPS) are that it covers: a large class of partial differential equations,the link between the PDEs of the tubular reactor models and the ODEs used for approximation for the practical application of state observation and control schemes, and a large spectrum of applications in biological, environmental and chemical systems. Seller Inventory # LU-9781611978469
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Paperback. Condition: New. This book analyzes a variety of results related to the modeling, analysis, estimation, and control design and the applications of different configurations of tubular reactors of two classes of partial differential equations (hyperbolic and parabolic), both linear and nonlinear. The advantages of using the tubular reactor case to study distributed parameter systems (DPS) are that it covers: a large class of partial differential equations,the link between the PDEs of the tubular reactor models and the ODEs used for approximation for the practical application of state observation and control schemes, and a large spectrum of applications in biological, environmental and chemical systems. Seller Inventory # LU-9781611978469
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