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An accessible, easy-to-read introduction to the methods of mixed-integer optimization, with practical applications, real-world operational data, and case studies
Interest in model-based approaches for optimizing the design of petroleum refineries has increased throughout the industry in recent years. Mathematical optimization based on mixed-integer programming has brought about the superstructure optimization method for synthesizing petroleum refinery configurations from multiple topological alternatives.
Model-Based Optimization for Petroleum Refinery Configuration Design presents a detailed introduction to the use of mathematical optimization to solve both linear and nonlinear problems in the refining industry. The book opens with an overview of petroleum refining processes, basic concepts in mathematical programming, and applications of mathematical programming for refinery optimization. Subsequent chapters address superstructure representations of topological alternatives, mathematical formulation, solution strategies, and various modeling frameworks. Practical case studies demonstrate refinery configuration design, refinery retrofitting, and real-world issues and considerations.
Model-Based Optimization for Petroleum Refinery Configuration Design is an invaluable resource for researchers, chemical engineers, process and energy engineers, other refining professionals, and advanced chemical engineering students.
Author: Cheng Seong Khor
ISBN-10: 3527347410
ISBN-13: 9783527347414
Publisher: Wiley-Vch
Language: English
Published: 10/30/2023
Pages: 390
Format: Hardcover
About the Author
Khor Cheng Seong obtained his PhD degree from Imperial College London, UK and masters from University of Waterloo, Canada, both in chemical engineering with research topics on optimization applications for the process industries. He is affiliated with the Chemical Engineering Department at Universiti Teknologi PETRONAS. He has been involved in several consultancy projects and studies applying modeling and optimization to industrial problems.
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