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MATRIX W = a * A + b MATRIX W = a * A + b * B MATRIX W = recip(A) MATRIX W = sin(A) MATRIX W = u * v MATRIX W = u & v ( W[i, k] = a * A[i,k] + b ) ( W[i, k] = a * A[i,k] + b * B[i, k] ) ( W[i, k] = 1/A[i, k] ) ( W[i, k] = sin(A[i, k]) ) ( W[i, k] = u[i] v[k] ) ( W[i, k] = min{u[i], v [k])})

Even though these rules are not as general as the ones that can be de ned by programming languages, policies expressed by these simple rules can be used for de ning a very wide variety of policies An example of the use of such rules is the Policy Description Language (PDL) [109] that is described in Section 6231 The advantage of using well-structured rules for de ning policies is that, since policies are expressed as simple and wellstructured rules they can be standardized fairly easily Hence, this approach supports reusability and interoperability across systems These types of policies are described in more detail below Condition action rules are expressed as if then statements For example, the following syntax can be used:

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Here's the createServices () method: private void createServices() { try { Context context = new InitialContext(); PizzaServicesSLHome pizzaServicesHome = (PizzaServicesSLHome) contextlookup("jswc04bPizzaServicesSL"), pizzaServices = pizzaServicesHomecreate(); OrderServicesSLHome orderServicesHome = (OrderServicesSLHome) contextlookup("jswc04bOrderServicesSL") orderServices = orderServicesHomecreate(); OutletServicesSLHome outletServicesHome = (OutletServicesSLHome) contextlookup("jswc04bOutletServicesSL") outletServices = outletServicesHomecreate(); } catch(Exception e) { Systemerrprintln(e); } }

The second signature of the ejbCreate ( ) method, shown below, is called from an existing order In this case, the method executes these steps: Q Q Q Q Creates the stateless session beans that correspond to the available services Issues, viaJDBC, a prepared statement that searches the database for the required order Traverses the order detail table in the database searching for the items that make up the order If the order has not been delivered, it gets its price by calling the updatePrice ( ) method

The syntax of more general matrix expressions is defined in the DESIRE reference manual Matrices can, moreover, be manipulated as equivalent vectors (Section 3-11) Matrix difference equations are used mainly to modify matrix-vector products W * x in optimization studies (control systems, statistical regression, model matching, and neural networks) In particular, the matrix difference equation

The code for this method follows: /**

* Creates a Stateful Session EJB to manage an existing order * * @param orderNum the primary key of the existing order * Sreturn the created order * Sexception P2GException * if the order doesn't exist */ public void ejbCreate (long orderNum) throws P2GException { try { createServices ( ) ; orderMaster = null; Connection conn = DriverManager getConnection ( " jdbc :weblogic : jts :p2gPool " ) ; String select = "select * from order_master where or_number = " ; PreparedStatement pstmt = conn prepareStatement (select) ; pstmt setLong ( 1 , orderNum) ; ResultSet resultSet = pstmt executeQuery ( ) ; if (resultSet next ()) { orderMaster = new OrderMaster (); orderMaster setOr_number (resultSet getLong ( "or_number" ) ) ; orderMaster setOr_c_country_code ( resultSet getlnt ( "or_c_country_code" ) ) ; orderMaster setOr_c_area_code (resultSet getlnt ( "or_c_area_code" ) ) ; orderMaster setOr_c_phone (resultSet getLong ( "or_c_phone" ) ) ;

The resulting matrix elements W[i, k] are difference-equation state variables (Section 2-2) Their initial values default to zero unless otherwise specified by the experiment protocol They are not reset by reset or drunr statements The precautions of Section 2-2 apply 3-11 Vector and Matrix Operations using Equivalent Vectors DESIRE experiment protocol scripts can use two very useful equivalence declarations similar to those in Fortran In particular, the modified ARRAY declaration

If (C1 , C2 , , Cn ) then (A1 , A2 , , Am )

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