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Kinetic energy in laminar flow

At a point where the velocity is vx, the kinetic energy per unit volume is equal to pvx2/2. The volumetric flow rate through an element of area of infinitesimal width Sr is equal to 2irrbr.vx. Thus the flow rate of kinetic energy S KE) through the element of area is given by [Pg.86]

The total flow rate of kinetic energy through the whole cross section is obtained by integrating equation 2.36  [Pg.86]

Equation 2.37 is valid for any symmetric velocity profile. In the case of laminar flow of a Newtonian fluid, the velocity profile is given by equation 1.67, so the kinetic energy flow rate is found as [Pg.86]

The mass flow rate M is equal to pTrr2u, so the average kinetic energy per unit mass is given by [Pg.86]

Thus the kinetic energy per unit mass of a Newtonian fluid in steady laminar flow through a pipe of circular cross section is u2. In terms of head this is u2/g. Therefore for laminar flow, a = i in equation 1.14. [Pg.86]


Kinetic energy in laminar flow. In application of the total mechanical-energy balance in Eq. (2.7-28), the average kinetic energy per unit mass of fluid is needed. For fluids, this is (S2)... [Pg.159]


See other pages where Kinetic energy in laminar flow is mentioned: [Pg.86]    [Pg.86]   


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