An Introduction to Computational Fluid Mechanics by Example

Dr. Sedat Biringen is a Professor of Aerospace Engineering Sciences at the University of Colorado, Boulder. His main research interest is in the area of turbulence and transition simulation, a subject for which he has published numerous journal and conference articles. He obtained his BSc and MSc in mechanical engineering from Robert College, Istanbul, and earned his PhD in applied mechanics from the Université libre de Bruxelles. He is the principal editor of the book Industrial and Environmental Applications of Direct and Large Eddy Simulation and is an Associate Fellow of AIAA.
Dr. CHUEN-YEN CHOW is an Emeritus Professor of Aerospace Engineering at the University of Colorado, Boulder. After obtaining his PhD in aeronautical and astronautical Engineering from the University of Michigan in 1964, he taught at University of Notre Dame before joining University of Colorado in 1968. He is an Associate Fellow of AIAA, the coauthor of the third through fifth editions of the Foundations of Aerodynamics and author of An Introduction to Computational Fluid Mechanics (both from Wiley).

This new book builds on the original classic textbook entitled: An Introduction to Computational Fluid Mechanics by C. Y. Chow which was originally published in 1979. In the decades that have passed since this book was published the field of computational fluid dynamics has seen a number of changes in both the sophistication of the algorithms used but also advances in the computer hardware and software available. This new book incorporates the latest algorithms in the solution techniques and supports this by using numerous examples of applications to a broad range of industries from mechanical and aerospace disciplines to civil and the biosciences. The computer programs are developed and available in MATLAB. In addition the core text provides up to date solution methods for the Navier Stokes equations, including fractional step time advancement, and pseudo spectral methods. The computer codes at the following website: wiley.com/go/biringen

This new book builds on the original classic textbook entitled: "An Introduction to Computational Fluid Mechanics" by C.Y. Chow which was originally published in 1979.

Preface.

1 Flow Topics Governed by Ordinary Differential Equations: Initial-Value Problems.

1.1 Numerical Solution of Ordinary Differential Equations: Initial-Value Problems.

1.2 Free Falling of a Spherical Body.

1.3 Computer Simulation of Some Restrained Motions.

1.4 Fourth-Order Runge-Kutta Method for Computing Two-Dimensional Motions of a Body Through a Fluid.

1.5 Ballistics of a Spherical Projectile.

1.6 Flight Path of a Glider - A Graphical Presentation.

1.7 Rolling Up of the Trailing Vortex Sheet Behind a Finite Wing.

2 Inviscid Fluid Flows.

2.1 Incompressible Potential Flows.

2.2 Numerical Solution of Second-Order Ordinary Differential Equations: Boundary-Value Problems.

2.3 Radial Flow Caused by Distributed Sources and Sinks.

2.4 Inverse Method I: Superposition of Elementary Flows.

2.5 von Kármán's Method for Approximating Flow Past Bodies of Revolution.

2.6 Inverse Method II: Conformal Mapping.

2.7 Classification of Second-Order Partial Differential Equations.

2.8 Numerical Methods for Solving Elliptic Partial Differential Equations.

2.9 Potential Flows in Ducts or Around Bodies - Irregular and Derivative Boundary Conditions.

2.10 Numerical Solution of Hyperbolic Partial Differential Equations.

2.11 Propagation and Reflection of a Small-Amplitude Wave.

2.12 Propagation of a Finite-Amplitude Wave: Formation of a Shock.

2.13 An Application to Biological Fluid Dynamics: Flow in an Elastic Tube.

3 Viscous Fluid Flows.

3.1 Governing Equations for Viscous Flows.

3.2 Self-Similar Laminar Boundary-Layer Flows.

3.3 Flat-Plate Thermometer Problem - Ordinary Boundary-Value Problems Involving Derivative Boundary Conditions.

3.4 Pipe and Open-Channel Flows.

3.5 Explicit Methods for Solving Parabolic Partial Differential Equations-Generalized Rayleigh Problem.

3.6 Implicit Methods for Solving Parabolic Partial Differential Equations-Starting Flow in a Channel.

3.7 Numerical Solution of Biharmonic Equations - Stokes' Flows.

3.8 Flow Stability and Pseudo-Spectral Methods.

4 Numerical Solution of the Incompressible Navier Stokes Equations.

4.1 Flow Around a Sphere at Finite Reynolds Numbers - Galerkin Method.

4.2 Upwind Differencing and Artificial Viscosity.

4.3 Bénard and Taylor Instabilities.

4.4 Primitive Variable Formulation: Algorithmic Considerations.

4.5 Primitive Variable Formulation: Numerical Integration of the Navier-Stokes Equation.

4.6 Flow Past a Circular Cylinder: An Example For the Vorticity-Stream Function Formulation.

Bibliography.

Index.

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