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Equilateral Triangular Cross-section

This trial solution satisfies the no-slip boundary condition on dC. The substitution of this trial solution on the Laplacian term of the governing equation (2.35) gives [Pg.37]

The flow rate Q can be found by integrating over y and then over z as [Pg.37]

Thus the hydraulic resistance for the equilateral triangle channel is [Pg.37]


For a long enclosure with an equilateral triangular cross section [Fig. 9.6(c)], noting the symmetry F12 = FI3, and coupling this fact with F22 + F13 = 1, we get... [Pg.436]

Verify that fRe = 53.36 for flow inside a microchannel with equilateral triangular cross-section. [Pg.49]

A standard 1.000 kg mass is to be cut from a bar of steel having an equilateral triangular cross section with sides equal to 2.50 in. The density of the steel is 7.70 g/cm. How many inches long must the section of bar be ... [Pg.30]

A concrete lined drainage ditch has a triangular cross section that is an equilateral triangle 8 ft on each side. The ditch has a slope of 3 ft/mi. What is the flow capacity of the ditch, in gpm ... [Pg.230]

The triangular cross section is equilateral when m = 1 / v. In this case, the flow cross section S = H ly/3, and the final result for the average velocity is... [Pg.618]

Because the manufacturing processes employed sometimes produces microchannels of triangular cross section with one, two, or three rounded comers instead of sharp comers, in Table 7 the numerical results obtained by Shah and London [4] for an equilateral triangular microchannel with rounded comers in terms of Fmax, Ka, Kf, K(po), and/Refd are quoted. The radius of each rounded comer is considered as a/3, as shown in Fig. 5b, with 2a as the side length of the base triangle. [Pg.2853]

Pressure-Driven Single Phase Liquid Flows, Figure 5 Schematic of (a) the isosceles triangular cross-section and (b) an equilateral triangular microchannel with rounded comers... [Pg.1729]

For the triangular geometry, we consider the adsorption space as being a prism, whose cross section is an equilateral triangle, formed by three semi-infinite walls, each wall consisting of 4 graphite planes. The size of the pore, d, is taken as the diameter of the inscribed circle The axis of the pore runs along the xe (0,/-) coordinate, with L =21 nm and periodic boundary conditions in x. [Pg.393]


See other pages where Equilateral Triangular Cross-section is mentioned: [Pg.391]    [Pg.616]    [Pg.623]    [Pg.301]    [Pg.36]    [Pg.391]    [Pg.616]    [Pg.623]    [Pg.301]    [Pg.36]    [Pg.36]    [Pg.232]    [Pg.15]    [Pg.261]    [Pg.336]    [Pg.185]    [Pg.219]    [Pg.279]   


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Triangularity

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