Focusing on the application of mathematics to chemical engineering, Applied Mathematical Methods for Chemical Engineers, Second Edition addresses the setup and verification of mathematical models using experimental or other independently derived data. An expanded and updated version of its well-res
Applied Mathematics And Modeling For Chemical Engineers, Second Edition
โ Scribed by Richard G. Rice, Duong D. Do
- Publisher
- Wiley-AIChE
- Year
- 2012
- Tongue
- English
- Leaves
- 397
- Edition
- 2
- Category
- Library
No coin nor oath required. For personal study only.
โฆ Synopsis
This Second Edition of the go-to reference combines the classical analysis and modern applications of applied mathematics for chemical engineers. The book introduces traditional techniques for solving ordinary differential equations (ODEs), adding new material on approximate solution methods such as perturbation techniques and elementary numerical solutions. It also includes analytical methods to deal with important classes of finite-difference equations. The last half discusses numerical solution techniques and partial differential equations (PDEs). The reader will then be equipped to apply mathematics in the formulation of problems in chemical engineering. Like the first edition, there are many examples provided as homework and worked examples
๐ SIMILAR VOLUMES
DIFFERENTIAL EQUATIONS Introduction Ordinary Differential Equations Model Development References FIRST-ORDER ORDINARY DIFFERENTIAL EQUATIONS Linear Equations Additional Information on Linear Equations Nonlinear Equations Problem Setup Problems References LINEAR SECOND-ORDER AND SYSTEMS OF FIRST-ORDE
Bridges the gap between classical analysis and modern applications. Following the chapter on the model building stage, it introduces traditional techniques for solving ordinary differential equations, adding new material on approximate solution methods such as perturbation techniques and elementary
Bridges the gap between classical analysis and modern applications. Following the chapter on the model building stage, it introduces traditional techniques for solving ordinary differential equations, adding new material on approximate solution methods such as perturbation techniques and elementary