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Applied Numerical Methods for Chemical Engineers emphasizes the derivation of a variety of numerical methods and their application to the solution of engineering problems, with special attention to problems in the chemical engineering field. These algorithms encompass linear and nonlinear algebraic equations, eigenvalue problems, finite difference methods, interpolation, differentiation and integration, ordinary differential equations, boundary value problems, partial differential equations, and linear and nonlinear regression analysis. MATLAB is adopted as the calculation environment throughout the book because of its ability to perform all the calculations in matrix form, its large library of built-in functions, its strong structural language, and its rich graphical visualization tools. Through this book, students and other users will learn about the basic features, advantages and disadvantages of various numerical methods, learn and practice many useful m-files developed for different numerical methods in addition to the MATLAB built-in solvers, develop and set up mathematical models for problems commonly encountered in chemical engineering, and solve chemical engineering related problems through examples and after-chapter problems with MATLAB by creating application m-files.
"Numerical Modeling in Biomedical Engineering" brings together the
integrative set of computational problem solving tools important to
biomedical engineers. Through the use of comprehensive homework
exercises, relevant examples and extensive case studies, this book
integrates principles and techniques of numerical analysis.
Covering biomechanical phenomena and physiologic, cell and
molecular systems, this is an essential tool for students and all
those studying biomedical transport, biomedical thermodynamics
& kinetics and biomechanics.
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