Intermediate Fluid Mechanics
by Joseph M. Powers
Publisher: University of Notre Dame 2011
Number of pages: 323
Lecture notes on intermediate fluid mechanics: Derivation of governing equations of mass, momentum, and energy for a viscous, compressible fluid; general survey of vortex dynamics, potential flow, viscous flow, and compressible flow.
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by Edwin H. Barton - Longmans, Green
In writing this book, while preserving the usual rigour, the endeavour has been made to impart to it by the character of the illustrations and examples, a modern and practical flavour which will render it more widely useful. The calculus is not used.
by A. Tsionskiy, M. Tsionskiy - arXiv
Solutions of the Navier-Stokes and Euler equations with initial conditions (Cauchy problem) for two and three dimensions are obtained in the convergence series form by the iterative method using the Fourier and Laplace transforms in this paper.
by Taha Sochi - arXiv
The flow of fluids at branching junctions plays important roles in most biological flow systems. The present paper highlights some key issues related to the flow of fluids at these junctions with special emphasis on the biological flow networks.
by M. E. Cates - arXiv
These lectures start with the mean field theory for a symmetric binary fluid mixture, addressing interfacial tension, the stress tensor, and the equations of motion (Model H). We then consider the phase separation kinetics of such a mixture.