Mathematical Methods and Fluid Mechanics: Block 2: Course MST 326 de Open University Course Team: Very Good (2009) 1750340731., 6/19/2025 1:45:31 PM

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N� de ref. del art�culo U9780749223113

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T�tulo

Mathematical Methods and Fluid Mechanics: Block 2: Course MST 326

Editor

Open University Worldwide

Fecha de publicaci�n

2009

Idioma

Ingl�s

ISBN 10

0749223111

ISBN 13

9780749223113

Encuadernaci�n

Encuadernaci�n de tapa blanda

Edici�n

1750340731.

Estado

Very Good

Estado de la sobrecubierta

7700139

Firmado

6/19/2025 1:45:31 PM

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Sinopsis

Block 2 again contains a further 4 units and starts by investigating the motion of a fluid that is assumed to be incompressible (its volume cannot be reduced) and inviscid (there is no internal friction). Unit 5 - Kinematics of fluids introduces the equations of streamlines and pathlines, develops the concept of a stream function as a method of describing fluid flows, and formulates Euler s equation of motion for an inviscid fluid. Unit 6 - Bernoulli's equation analyses an important equation arising from integrals of Euler s equation for the flow of an inviscid fluid. It relates pressure, speed and potential energy, and is presented in various forms. Bernoulli s equation is used to investigate phenomena such as flows through pipes and apertures, through channels and over weirs. Unit 7 - Vorticity discusses two important mathematical tools for modelling fluid flow, the vorticity vector (describing local angular velocity) and circulation. The effects of viscosity on the flow of a real (viscous) fluid past an obstacle are described. Unit 8 - The flow of a viscous fluid establishes the Navier-Stokes equations of motion for a viscous fluid, and investigates some of their exact solutions and some of the simplifications that can be made by applying dimensional arguments.

Rese�a del editor

Block 2 again contains a further 4 units and starts by investigating the motion of a fluid that is assumed to be incompressible (its volume cannot be reduced) and inviscid (there is no internal friction). Unit 5 - Kinematics of fluids introduces the equations of streamlines and pathlines, develops the concept of a stream function as a method of describing fluid flows, and formulates Euler s equation of motion for an inviscid fluid. Unit 6 - Bernoulli's equation analyses an important equation arising from integrals of Euler s equation for the flow of an inviscid fluid. It relates pressure, speed and potential energy, and is presented in various forms. Bernoulli s equation is used to investigate phenomena such as flows through pipes and apertures, through channels and over weirs. Unit 7 - Vorticity discusses two important mathematical tools for modelling fluid flow, the vorticity vector (describing local angular velocity) and circulation. The effects of viscosity on the flow of a real (viscous) fluid past an obstacle are described. Unit 8 - The flow of a viscous fluid establishes the Navier-Stokes equations of motion for a viscous fluid, and investigates some of their exact solutions and some of the simplifications that can be made by applying dimensional arguments.

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