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In addition to stored procedures, most SPL dialects support a stored function capability. The distinction is that a function returns a single thing (such as a data value, an object, or an XML document) each time it is invoked, while a stored procedure can return many things or nothing at all. Support for returned values varies by SPL dialect. Functions are commonly used as column expressions in SELECT statements, and thus are invoked once per row in the result set, allowing the function to perform calculations, data conversion, and other processes to produce the returned value for the column. Following is a simple example of a stored function. Assume you want to define a stored procedure that, given a customer number, calculates the total current order amount for that customer. If you define the SQL procedure as a function, the total amount can be returned as its value. Figure 20-7 shows an Oracle function that calculates the total amount of current orders for a customer, given the customer number. Note the RETURN clause in the procedure definition, which tells the DBMS the data type of the value being returned. In most DBMS products, if you enter a function call via the interactive SQL capability, the function value is displayed in response. Within a stored procedure, you can call a stored function and use its return value in calculations or store it in a variable. Many SPL dialects also allow you to use a function as a user-defined function within SQL value expressions. This is true of the Oracle PL/SQL dialect, so this use of the function defined in Figure 20-7 within a search condition is legal.

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For axial fatigue, the (Sax)103 ordinate in Fig. 29.8 is kc fSut and the (Sax)106 ordinate is kc 0.30Sut, where k c is determined by interpolation in Table 29.6. For torsional fatigue, the (Ssf)103 ordinate is kc fSut and the (Ssf)106 ordinate is kc 0.30Sut, where kc is taken from Table 29.7 or, for materials following the distortion-energy theory of failure closely, kc = 0.577.

SELECT FROM WHERE AND COMPANY, NAME CUSTOMERS, SALESREPS CUST_REP = EMPL_NUM GET_TOT_ORDS(CUST_NUM) > 10000.00;

Many loading patterns depart from the sinusoidal character of smoothly rotating machinery and the convenient equation pair displayed as Eq. (29.17). In complicated patterns, characterization in the form of maximum force Fmax (or maximum stress max) and minimum force Fmin (or minimum stress min) is more useful. In fact, max-min (max/min/same max or min/max/same min) will avoid losing a damaging cycle. Consider a full cycle with stresses varying 60, 80, 40, 60 kpsi and another cycle with stresses 40, 60, 20, 40 kpsi, as depicted in Fig. 29.13a. These two cycles cannot be imposed on a part by themselves, but in order for this to be a repetitive block, it is necessary to acknowledge the loading shown by the dashed lines. This adds a hidden cycle that is often ignored. To ensure not losing the hidden cycle, begin the analysis block with the largest (or smallest) stress, adding any preceding history to the right end of the analysis block as shown in Fig. 29.13b. One now searches for cycles using max-min characterizations. Taking the hidden cycle first so that it is not lost, one moves along the trace as shown by the dashed line in Fig. 29.13b, identifying a cycle with a maximum of 80 kpsi and a minimum of 60 kpsi. Looking at the

/* Return total order amount for a customer */ create function get_tot_ords(c_num in number) return number as /* Declare one local variable to hold the total */ tot_ord number(16,2); begin /* Simple single-row query to get total */ select sum(amount) into tot_ord from orders where cust = c_num; /* return the retrieved value as fcn value */ return tot_ord; end;

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