This book provides a focused presentation of the physical and mathematical ideas upon which graduate work in fluid mechanics depends. The exposition builds to a self-contained derivation of the governing equations followed by examples of their application. Numerous opportunities are provided to employ MATLABÂ in the study of fluid flows.
This book provides a focused presentation of the physical and mathematical ideas upon which graduate work in fluid mechanics depends. The exposition builds to a self-contained derivation of the governing equations followed by examples of their application. Numerous opportunities are provided to employ MATLABÂ in the study of fluid flows.Hinweis: Dieser Artikel kann nur an eine deutsche Lieferadresse ausgeliefert werden.
Professor Peter Bernard has 35 years' experience in teaching graduate level fluid mechanics at the University of Maryland. He is a fellow of the American Physical Society and associate fellow of the American Institute of Aeronautics and Astronautics. In addition to his many research articles devoted to the physics and computation of turbulent flow, he is the coauthor of the highly regarded volume Turbulent Flow: Analysis, Measurement and Prediction that has been hailed as 'probably the best for classroom use or private study' (Journal of Fluid Mechanics).
Inhaltsangabe
1. Introduction 2. Eulerian and Lagrangian viewpoints, paths and streamlines 3. Stream function 4. Helmholtz decomposition 5. Sources, sinks and vortices 6. Doublets and their applications 7. Complex potential 8. Accelerating reference frames 9. Fluids at rest 10. Incompressibility and mass conservation 11. Stress tensor - existence and symmetry 12. Stress tensor in Newtonian fluids 13. Navier-Stokes equation 14. Thermodynamic considerations 15. Energy equation 16. Complete equations of motion 17. Applications of Bernoulli's equation and control volumes 18. Vorticity 19. Applications to viscous flow 20. Laminar boundary layers 21. Some applications to convective heat and mass transfer.
1. Introduction 2. Eulerian and Lagrangian viewpoints, paths and streamlines 3. Stream function 4. Helmholtz decomposition 5. Sources, sinks and vortices 6. Doublets and their applications 7. Complex potential 8. Accelerating reference frames 9. Fluids at rest 10. Incompressibility and mass conservation 11. Stress tensor - existence and symmetry 12. Stress tensor in Newtonian fluids 13. Navier-Stokes equation 14. Thermodynamic considerations 15. Energy equation 16. Complete equations of motion 17. Applications of Bernoulli's equation and control volumes 18. Vorticity 19. Applications to viscous flow 20. Laminar boundary layers 21. Some applications to convective heat and mass transfer.
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