Incompressible Flow (4th Edition)
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He has taught fluid mechanics at the undergraduate and graduate levels for many years.
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His research involves fluid structure interactions, and he has become involved in studying low Reynolds number flows of both Newtonian and non-Newtonian fluids. Fundamental Mechanics of Fluids, Fourth Edition. Filling that void for both students and professionals working in different branches of engineering, this versatile instructional resource comprises five flexible, self-contained sections: Governing Equations deals with the derivation of the basic conservation laws, flow kinematics, and some basic theorems of fluid mechanics.
Ideal-Fluid Flow covers two- and three-dimensional potential flows and surface waves.
Vorticity and viscous dissipation in an incompressible flow
Viscous Flows of Incompressible Fluids discusses exact solutions, low-Reynolds-number approximations, boundary-layer theory, and buoyancy-driven flows. Beyond Mach 0. Liquids, in most cases, can be regarded as incompressible fluids because of the immense force required to change their density. There are, however, certain applications of liquid flows in which compressibility effects cannot be ignored, such as water hammer , cavitation , and high-pressure hydraulics. The underlying principle of the incompressible flow assumption is that all materials solids, liquids, gases are compressible, even if the change in density is on the order of 10 In some instances, it is very clear that density can remain constant in an analysis without creating inaccuracies in the solution.
In other instances, it becomes a judgment call of the engineer, and that is why incompressible flow is considered an assumption rather than an actual physical occurrence.
Syllabus | Advanced Fluid Mechanics | Mechanical Engineering | MIT OpenCourseWare
By solving all these equations for a system, a flow can be understood completely. Incompressible flow perhaps has the greatest implications in the momentum equation, which is very dependent on density. The momentum equation can be solved using either integral or differential analysis. However, differential analysis is most widely used, in the form of the Navier-Stokes equations : . In their most general form, the Navier-Stokes equations take into consideration steady and unsteady, viscous and inviscid, compressible and incompressible flows. Without any assumptions, these equations are very complicated to solve and computationally tedious.
Therefore, in the correct scenario, assumptions about the system become very important. Friction within a flow is introduced by the fluid's viscosity, or the extent to which its particles interact to hinder flow.
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Inviscid flow is an assumption in which these frictional effects internal to the flow are neglected. Another representation of this assumption is with the Reynolds number , which approaches infinity for inviscid flow the inertial effects greatly outweigh the viscous effects. Simply put, it is the most simplified type of flow because it does not introduce compressible or friction effects.
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This becomes noticeably helpful in the above equations, where density can be taken outside the differential in the left-side terms and the friction forces disappear on the right side. Simplification of these terms also diminishes the need to calculate Reynolds, number, surface relative roughness, etc.
When flow is considered steady, or the properties don't change with time, the Navier-Stokes equations can be reduced to: . Please view eBay estimated delivery times at the top of the listing. We are unable to deliver faster than stated.
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