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Mathematical Methods in Chemical and Biological Engineering describes basic to moderately advanced mathematical techniques useful for shaping the model-based analysis of chemical and biological engineering systems. Covering an ideal balance of basic mathematical principles and applications to physico-chemical problems, this book presents examples drawn from recent scientific and technical literature on chemical engineering, biological and biomedical engineering, food processing, and a variety of diffusional problems to demonstrate the real-world value of the mathematical methods. Emphasis is placed on the background and physical understanding of the problems to prepare students for future challenging and innovative applications.
Binay Kanti Dutta is a former chairman of the West Bengal Pollution Control Board, Kolkata, India. He has been involved in research and teaching in chemical engineering since 1970. He has taught at the Regional Engineering College (now the National Institute of Technology), Durgapur, India; the University of Calcutta, Kolkata, India; the University of Alberta, Edmonton, Canada; the Universiti Teknologi Petronas, Perak, Malaysia; and the Petroleum Institute, Abu Dhabi, United Arab Emirates. He has also worked as a visiting scientist at the National Institute of Standards and Technology, Boulder, Colorado, USA; the Stevens Institute of Technology, Hoboken, New Jersey, USA; and the Environmental Protection Agency, Cincinnati, Ohio, USA. He is a former head of the Chemical Engineering Department and a former director of the Academic Staff College at the University of Calcutta. Professor Dutta has published extensively on transport processes, mathematical modeling, membranes separation, reaction engineering, and environmental engineering, and holds a number of US, European, and Malaysian patents. He is the author of Heat Transfer-Principles and Applications and Principles of Mass Transfer and Separation Processes. He also served as the 2005 president of the Indian Institute of Chemical Engineers.
Architecture of Mathematical Models. Ordinary Differential Equations and Applications. Special Functions and Solutions of Ordinary Differential Equations with Variable Coefficients. Partial Differential Equations. Integral Transforms. Approximate Methods of Solution of Model Equations. Answers to Selected Exercise Problems. Appendices.
