Fluid MechanicsAcademic Press, 2010 M01 20 - 904 páginas Fluid mechanics, the study of how fluids behave and interact under various forces and in various applied situations—whether in the liquid or gaseous state or both—is introduced and comprehensively covered in this widely adopted text. Fluid Mechanics, Fourth Edition is the leading advanced general text on fluid mechanics.
|
Dentro del libro
Resultados 1-5 de 87
Página vii
... ........... 24 Chapter 2 Cartesian Tensors 1. Scalars and Vectors............................................... 25 2. Rotation of Axes: Formal Definition of a Vector ..................... 26 3. Multiplication of Matrices .............
... ........... 24 Chapter 2 Cartesian Tensors 1. Scalars and Vectors............................................... 25 2. Rotation of Axes: Formal Definition of a Vector ..................... 26 3. Multiplication of Matrices .............
Página xxi
... vector field derivatives have been generalized, as have been streamfunctions. Additional material has been added to the chapters on laminar flows and boundary layers. The treatment of one-dimensional gasdynamics has been extended. More ...
... vector field derivatives have been generalized, as have been streamfunctions. Additional material has been added to the chapters on laminar flows and boundary layers. The treatment of one-dimensional gasdynamics has been extended. More ...
Página 6
... vector qm is the mass flux (kg m−2s−1) of the constituent, ∇C is the concentration gradient of that constituent, and km is a constant of proportionality that depends on the particular pair of constituents in the mixture and the ...
... vector qm is the mass flux (kg m−2s−1) of the constituent, ∇C is the concentration gradient of that constituent, and km is a constant of proportionality that depends on the particular pair of constituents in the mixture and the ...
Página 8
Pijush K. Kundu, Ira M. Cohen. corresponding fluxes are vectors. In contrast, the transported quantity in (1.3) is itself a vector, and the corresponding flux is a “tensor.” The precise form of (1.3) will be presented in Chapter 4, after ...
Pijush K. Kundu, Ira M. Cohen. corresponding fluxes are vectors. In contrast, the transported quantity in (1.3) is itself a vector, and the corresponding flux is a “tensor.” The precise form of (1.3) will be presented in Chapter 4, after ...
Página 25
... Vectors. . . . . . . . . . . . . . 25 2. Rotation of Axes: Formal Definition of a Vector. . . . . . . . . . . . . . . . . . . . . . . 26 3. Multiplication of Matrices. . . . . . . . 29 4. Second-Order Tensor . . . . . . . . . . . . 30 5 ...
... Vectors. . . . . . . . . . . . . . 25 2. Rotation of Axes: Formal Definition of a Vector. . . . . . . . . . . . . . . . . . . . . . . 26 3. Multiplication of Matrices. . . . . . . . 29 4. Second-Order Tensor . . . . . . . . . . . . 30 5 ...
Contenido
1 | |
25 | |
53 | |
81 | |
139 | |
Irrotational Flow | 165 |
Gravity Waves | 213 |
Dynamic Similarity | 279 |
Turbulence | 537 |
Geophysical Fluid Dynamics | 603 |
Aerodynamics | 679 |
Compressible Flow | 713 |
Introduction to Biofluid
Mechanics | 765 |
Some Properties of
Common Fluids | 841 |
Curvilinear Coordinates | 845 |
Founders of
Modern Fluid Dynamics | 851 |
Laminar Flow | 295 |
Boundary Layers and Related
Topics | 339 |
Computational Fluid
Dynamics | 411 |
Instability | 467 |
Visual Resources | 855 |
Index | 857 |
Otras ediciones - Ver todas
Términos y frases comunes
approximation assumed atmosphere average becomes blood body boundary conditions boundary layer called Chapter circulation components Consider constant continuity coordinates cylinder decreases defined density depends derivative determined developed direction discussed distribution drag dynamics effects element energy equal equation example expressed field Figure finite flow fluid follows force function given gives gravity heat horizontal important increases initial instability integral irrotational length limit linear mass mean Mechanics method momentum motion moving normal Note obtain particle plane plate positive potential pressure problem propagation region relation represents requires result Reynolds number rotation scale shear shock shown shows side similarity solution speed steady streamlines stress surface surface tension temperature tensor theory tube turbulent unit variables vector velocity viscous volume vortex vorticity wall wave written zero