An Introduction to Fluid Dynamics

  title={An Introduction to Fluid Dynamics},
  author={George Keith Batchelor},
Keywords: dynamique des : fluides Reference Record created on 2005-11-18, modified on 2016-08-08 
Analysis of stability and viscous-inviscid interaction in compressible boundary layers
7 Declaration 9 Copyright 10 Acknowledgements 11
Fluid flows in the environment: an introduction
Processes in the ocean or atmosphere can be explained using physics, and the necessary tools of fluid dynamics, such as Reynolds number, are introduced here. Particular attention to paid to eddies
The Navier-Stokes Problem
A proposed solution to the millennium problem on the existence and smoothness of the Navier-Stokes equations.
Elements Of Computational Fluid Dynamics
Introduction Finite-Difference Approximations Finite-Difference Equations Numerical Stability Source Terms Diffusion Convection Pressure Waves Combining the Elements.
Euler-Lagrangian simulations of turbulent bubbly flow.
This dissertation aims to provide a history of aerospace engineering and mechanics in the post-modern era by describing the development of Aerospace Engineering and Mechanics as well as some of the techniques used in modern engineering.
Numerical studies on flows with secondary motion
This work is concerned with the study of flow stability and turbulence control - two old but still open problems of fluid mechanics. The topics are distinct and are (currently) approached from diff
Model-based control of transitional and turbulent wall-bounded shear flows
University of Minnesota Ph.D. dissertation. January 2013. Major: Electrical Engineering. Advisor: Professor Mihailo R. Jovanovic. 1 computer file (PDF); xvii, 242 pages, appendices A-E.
Mechanics of Fluids
In this chapter, we analyse the global variables of fluid dynamics to determine their association with space and time elements. We also present the two major balance equations, the mass and momentum
Incompressible Bipolar Fluid Dynamics: Examples of Other Flows and Geometries
The mathematical model of a nonlinear, incompressible, bipolar viscous fluid was introduced in Sect. 1.6 and conforms to the constitutive hypotheses for the Cauchy stress tensor τ ij and the first
On steady vortex flow in two dimensions. I
(1983). On steady vortex flow in two dimensios, II. Communications in Partial Differential Equations: Vol. 8, No. 9, pp. 1031-1071.