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Downloaded from Digital Engineering Library @ McGraw-Hill (www.digitalengineeringlibrary.com) Copyright 2004 The McGraw-Hill Companies. All rights reserved. Any use is subject to the Terms of Use as given at the website.

Part VII:

The shell thickness is given by t1 = Hopt dopt 2 a (39.8)

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where = specific weight of the fluid in the tank, and a = allowable stress. Substituting the optimum values of height and outside diameter in Eq. (39.8), the tank capacity V is recovered as V = t2 1 3 a 3t2 (39.9)

INSERT INTO table [ ( column-list ) ] { VALUES ( insert-item-list ) | query-expr } DELETE FROM table [ WHERE search-condition ] UPDATE table SET set-assignment-list [ WHERE search-condition ]

The fact that streaming media will be received on a new breed of receivers, some of which haven t yet been conceived or designed, makes streaming media just as exciting and groundbreaking as those early transistor radios With streaming media, you can receive anything, any time, anywhere Much of this chapter contrasts streaming media with broadcast media, including radio, television, videotape, and DVD We ll consider both analog and digital versions of these in making our comparisons..

Considering a minimum shell thickness of t1 = 4 mm and top and bottom thicknesses of 4 mm, we find t2 = 8 mm. The specific weight of the liquid can be obtained from appropriate property tables. The allowable stress for low-carbon steel is 137 MPa. Using this information in Eq. (39.9), one can easily find the corresponding tank volume. Pressure vessels subjected to internal and/or external pressures require application of the theoretical principles involved in shell analysis. The structural configurations of do relatively simple geometric shapes such as cyltk inders and spheres have been studied extensively in the theories of plates and shells (see Refs. [39.2], [39.4], and [39.5]). In fact, no single chapter or even an entire textbook can cover t1 all the advancements in the field, particularly H where internal pressure, external pressure, and other modes of loading are present. Therefore, attempts will be made here only to cover the materials which are pertinent for design of simple pressure vessels and piping.The majority of piping and vessel components are designed for ta internal pressure and have been analyzed to a FIGURE 39.1 Cylindrical storage vessel. great degree of sophistication. Numerous cases involve application of external pressure as well, where stresses, elastic stability, and possible structural failure must be analyzed and evaluated.

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39.4.2 Membrane Theory The common geometric shapes of pressure vessels used in industrial processes are spheres, cylinders, and ellipsoids. Conical and toroidal configurations are also used. Membrane theory can be applied to determine the stresses and deformations of such vessels when they have small thicknesses compared with other dimensions and have limited and small bending resistance normal to their surface. The stresses are considered to be average tension or compression over the thickness of the pipe or vessel wall acting tangential to the surface subjected to normal pressure. The imaginary surface passing through the middle of the wall thickness, however, extends in two directions and calls for rather complicated mathematical analysis, particularly when more than one expression for the curvature is necessary to describe the displacement of a point in the shell wall. In fact, in the more general sense it is neces-

COMMIT [ WORK ] ROLLBACK [ WORK ]

Downloaded from Digital Engineering Library @ McGraw-Hill (www.digitalengineeringlibrary.com) Copyright 2004 The McGraw-Hill Companies. All rights reserved. Any use is subject to the Terms of Use as given at the website.

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2

sary to define a normal force, two transverse shear forces, two bending moments, and a torque in order to evaluate the state of stress at a point. Membrane theory simplifies this analysis to a great extent and permits one to ignore bending and twisting moments when shell thickness is small. In many practical cases, consideration of equilibrium of the forces allows us to develop necessary relations for stresses and displacements in terms of the shell parameters for adequate design.

DECLARE cursor [ SCROLL ] CURSOR FOR query-expr [ ORDER BY sort-item-list ] [ FOR { READ ONLY | UPDATE [ OF column-list ] } ] OPEN cursor CLOSE cursor FETCH [ [ fetch-dir ] FROM ] cursor INTO variable-list DELETE FROM table WHERE CURRENT OF cursor UPDATE table SET set-assignment-list WHERE CURRENT OF cursor