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Equations (1613) and (1614) are written for the total energy of a macroscopic system The problem of their application is greatly simplified for ideal gases, which (because of the absence of molecular interactions) do not possess intermolecular potential energy The internal energy of ideal gases is therefore associated with individual molecules, and results from translation and rotation of each molecule as a whole and from rotations and vibrations internal to the molecule Energy is also associated with the electrons and nuclei of atoms For ideal gases all of these forms of energy are usually treated as separable, and this allows the partition function to be factored and written as a product of partition functions, each of which relates to a particular form of molecular energy It suffices for present purposes to treat the translational kinetic energy as separable from all other contributions These other contributions together constitute the intramolecular energy of a molecule, and they depend on molecular structure We therefore write:

The following example illustrates the usage of the behavior-id element:

11:

Part III:

whence In these equations the quantity N! arises because in the summation process the molecules are treated as distinguishable from one another, whereas in fact they are indistinguishable The translational contribution comes from kinetic theory, whereas the intramolecular contributions derive from quantum mechanics, with the quantized energy levels determined from appropriate spectroscopic measurements

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The number of rows that are included in a group can be limited by a conditional expression in the query A conditional expression is similar to the WHERE clause expression discussed previously in this chapter The DBMS uses the conditional expression to qualify whether or not the current row should be included in any group of the ResultSet Only rows that meet the condition are returned A row that doesn t meet the condition is excluded The conditional expression is placed in the HAVING clause of the query The HAVING clause sets the criteria for a row to be included in a group Listing 11-85 demonstrates the use of the HAVING clause in a query In this example, the value of the StoreNumber column and the total sales for each store from the Sales table are grouped by store number The HAVING clause excludes from the group, stores that have total sales of less than $401 Listing 11-86 contains the DownRow() method used to retrieve and display values in the ResultSet Here are the requirements for using a conditional expression in the HAVING clause: The expression must result in a single value The result must appear in every column named in the expression The expression can include a built-in calculation function

The client-behavior-renderer element encapsulates the set of elements that specify a client behavior renderer, which manifests itself in the form of script content on the client

he name implies a sum over states partitioned according to energy levels, and the symbol comes from the German word, Zustandssumme, sum-over-states The other commonly used symbol is Q, which is used in this book to represent heat

Rule JSF Versions Parent Elements Child Elements Value 20 faces-config client-behavior-renderer-type (20), client-behavior-renderer-class (20) Note: The parenthetical numbers represent the JSF versions that the corresponding child element applies to if the child element does not apply to all JSF versions Annotation(s) Uniqueness Constraints @FacesBehaviorRenderer None

try { String query = new String ("SELECT StoreNumber, SUM(Sales) " + " FROM Sales " + " Group By StoreNumber" + " HAVING SUM(Sales) > 400"); DataRequest = DatabasecreateStatement(); Results = DataRequestexecuteQuery (query); Systemoutprintln("Store Sales"); Systemoutprintln("----- -----"); DisplayResults (Results); DataRequestclose(); }

For one mole of an ideal gas, the equation for the translational partition function is:''

The following example illustrates the usage of the client-behavior-renderer element:

where N A = Avogadro's number; m = mass of the molecule; and h = Planck's constant In logarithmic form this becomes:

private void DownRow ( ResultSet DisplayResults ) throws SQLException { long StoreNumber; long Sum; StoreNumber = DisplayResultsgetLong ( 1 ) ; Sum = DisplayResultsgetLong ( 2 ) ; Systemoutprintln(StoreNumber + " " + Sum); }

<faces-config> <client-behavior-renderer> <client-behavior-renderer-type> testclientBehaviorRenderer </client-behavior-renderer-type> <client-behavior-renderer-class> comexamplejsfTestClientBehaviorRenderer </client-behavior-renderer-class> </client-behavior-renderer> </faces-config>

The following example illustrates equivalent configuration via the @FacesBehaviorRenderer annotation:

Substitution into Eq (1615) gives:

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