Bookbot

Mathematical Methods and Fluid Mechanics: Block 2

Auteurs

  • Auteurscollectief

Parameters

  • 224bladzijden
  • 8 uur lezen

Meer over het boek

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.

Een boek kopen

Mathematical Methods and Fluid Mechanics: Block 2, Auteurscollectief

Taal
Jaar van publicatie
2009
product-detail.submit-box.info.binding
(Paperback)
Zodra we het ontdekt hebben, sturen we een e-mail.

Betaalmethoden

Nog niemand heeft beoordeeld.Tarief

Titel
Mathematical Methods and Fluid Mechanics: Block 2
Taal
Engels
Jaar van publicatie
2009
Formaat
Paperback
Aantal pagina's
224
ISBN10
0749223111
ISBN13
9780749223113
Reeks
Aantekening
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.