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Although built-in calculation functions are very useful, the DBMS can perform calculations that are defined in the SELECT statement Listing 11-79 illustrates how to do this In this example, the DBMS is directed to return to the program the value of the StoreNumber column and the difference between the value in the Sales column and the value in the Estimate column Neither the Sales column nor the Estimate column data is returned Instead, only the difference between these two columns is returned Any arithmetic expression can be used in the SELECT statement along with the appropriate names of columns that contain data elements used in the calculation This code segment is used with the Model B program, and Listing 11-80 contains the DownRow() method to retrieve and display values from the ResultSet

The following example illustrates the usage of the attribute-name element:

CHAPTER 16 Introduction to Molecular Thermodynamics Contributions from permanent dipoles at near-ambient temperatures, through U(e1) and U(ind), are small (less than about 5% of the total) for values of p less than 1 D Hence substances such as propylene (C3H6)and toluene (C6H5CH3) commonly classified as are nonpolar, even though they have significant dipole moments

<faces-config> <validator> <validator-id> javaxfacesLength </validator-id> <validator-class> javaxfacesvalidatorLengthValidator </validator-class> <attribute> <attribute-name>testAttribute</attribute-name> <attribute-class>javalangString</attribute-class> </attribute> </validator> </faces-config>

try { String query = new String ( " SELECT StoreNumber, Sales - Estimate " + " FROM Sales "); DataRequest = DatabasecreateStatement(); Results = DataRequestexecuteQuery (query); DisplayResults (Results); DataRequestclose(); }

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The molar volume of a fluid depends on the behavior of its constituent molecules, and is therefore influenced by intermolecular forces Thus a gas becomes more dense as the attractive forces between molecules become stronger The reference point is an ideal gas, for which the intermolecular forces are zero The nature and strength of these forces in an actual gas therefore determine the departure of its molar volume from that of an ideal gas In the virial equation as given by Eq (312), the first term on the right is unity, and by itself provides the ideal-gas value for Z The remaining terms provide corrections to the ideal-gas value, and of these the term B/ V is the most important As the two-body-interaction term, it is evidently related to the pair-potential function discussed in the preceding section For spherically symmetric intermolecular force fields, statistical mechanics provides an exact expression relating the second virial coefficient B to the pair-potential function ~ ( r ) : ~

The base-name element is used to specify the fully qualified class name of a javaxutil ResourceBundle instance that will be registered with the JSF application with a logical name specified by an associated var element

Quantity NA is Avogadro's number, and k = R/NA is Boltzmann's constant By assumption, U(r) depends only on the intermolecular separation r between pairs of molecules Given an expression for the pair-potential function U(r), one determines B(T) by evaluation of the integral in Eq (1610) For realistic potential functions (Fig 161), the integration must generally be done numerically or by series techniques However, for rectilinear potential functions- those in which U(r) is defined by a collection of straight-line segments- one can obtain closed-form analytical expressions for B(T) The simplest realistic rectilinear potential function is the square-well potential U(sw), shown in Fig 162 It consists of four segments, producing the following piecewisecontributions to U: U(sw) =

private void DownRow ( ResultSet DisplayResults ) throws SQLException { String Store; long Difference; Store = DisplayResultsgetString ( 1 ) ; Difference = DisplayResultsgetLong ( 2 ) ;

localization exposed via the EL Prior to this feature it was only possible to define ResourceBundles on a per-view basis using the f:setBundle element

U(sw) = -E U(sw) = 0

Rule JSF Versions Parent Elements Child Elements Annotation(s) Uniqueness Constraints Value 12, 20 resource-bundle None None None

Systemoutprintln("Store = " + Store); Systemoutprintln("Difference = " + Difference); }

The following example illustrates the usage of the base-name element:

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