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where B(n) is an arbitrary constant. In words, the preceding results state the following: Suppose that we have a perfectly straight prismatic column with constant properties over its entire length. If the column is subjected to a perfectly axial load, there is a set of load values, together with a set of sine-shaped deformation curves for the column axis, such that the applied moment due to the axial load and the resisting internal moment are in equilibrium everywhere along the column, no matter what the amplitude of the sine curve may be. From Eq. (30.7), the smallest load at which such deformation occurs, called the critical load, is Pcr = This is the familiar Euler formula. 2EI L2 (30.9)

Note that the sinusoidal shape of the solution function is determined by the differential equation and does not depend on the boundary conditions. If we can find a segment of a sinusoidal curve that satisfies our chosen boundary conditions and, in turn, we can find some segment of that curve which matches the curve in Fig. 30.1, we can establish a correlation between the two cases. This notion is the basis for the effective-length concept. Recall that Eq. (30.9) was obtained for a column with both ends simply supported (that is, the moment is zero at the ends). Figure 30.2 illustrates columns of length L with various idealized end conditions. In each case, there is a multiple of L, KL, which is called the effective length of the column Leff, that has a shape which is similar to and behaves like a simply supported column of that length. To determine the critical loads for columns whose end supports may be idealized as shown in Fig. 30.2, we can make use of Eq. (30.9) if we replace L by KL, with the appropriate value of K taken from Fig. 30.2. Particular care has to be taken

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update LeaseSchedule Set PeriodicTotalAmount = PeriodicTotalAmount + @mnyLease where LeaseId = @intLeaseId If @@Error <> 0 GOTO ERR_HANDLER commit transaction return 0 ERR_HANDLER: Print 'Unexpected error occurred: ' + Convert(varchar, @@Error) - this will -- not work, -- as expected Rollback transaction Return @@Error

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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.

Although something like this could work in Visual Basic, for example, in this case the stored procedure will return 0 as an error number. SQL Server sets the value of the @@Error variable after each statement. It treats each statement separately, so the value of @@Error is set to 0 subsequently when the If statement is (successfully) executed. Thus the Print statement displays 0 as an error number, and eventually the stored procedure will also return 0.

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