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Using IronRuby, the namescope is not directly linked up. Therefore you cannot use dot syntax to access elements that have been named in the namescope. To solve this problem, the code in Listing 11.8 overrides the method_missing() method of the FrameworkElement class so that the method_missing() method implements a find_name() method to get the name as shown in the following code snippet:

(5.3.15)

ds Tp(p,p) p(s)

(5.3.17)

Without overridding the method_missing() method, you have to access items in the namescope using the following syntax:

(pIE(G)lp') = (plp')G(p)

(5.3.18)

G(p) = Gocm + noGo(p)(Tp(p,p))stG(p)

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You can use dot syntax to access the namescope names if you do override the method_ missing() method. The following code shows an example of using the UserControl object xaml to modify the Text attribute of a TextBlock that is defined in app.xaml:

(5.3.19)

_ no(T p(p,p))st)-l (5.3.20) By setting the inverse of G(p) equal to zero, a dispersion relation is obtained.

(5.3.21) In (5.3.21), "det" stands for determinant. The value ofp that satisfies (5.3.21) will be the value of the effective propagation vector K. Using the expression (5.1.48) for Go(p), we have

353 139 42 143 176

@xaml = Application.current.load_root_visual(UserControl.new, app.xaml ) @xaml.titleBlock.Text = Welcome to Dynamic IronRuby

=-1 _

G(p) =

(I - noGo(p) (Tp(p, p))st)

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The code in Listing 11.8 implements a Click event handler to dynamically build a Web form by calling the addItem() function in the onClick() event handler function. Notice that in the onClick() event handler function, the Content property of the Button control that triggered the event will be modified using the following code:

-1 Go(P) =

+ (p -

)(BpBp + <Pp<Pp)

The onClick() event handler is attached to the Button control myButton using the following line of code:

(5.3.22)

~p~p) - no(Tp(p,p))st]

(5.3.23)

@xaml.find_name( myButton ).click{|sender, args| onClick(sender, args)}

We note that the effective field approximation is valid for a sparse concentration of particles so that the coherent effective propagation constant is close to k. We then look for the solution of p that is close to k in (5.3.23). The arguments of T pin (5.3.23) can be replaced by kp. The first term in (5.3.23) is much larger than the terms that have the (p2 - k 2) factor. Thus, the determinant of (5.3.23) is approximately equal to _k 2 times the determinant of the 2 x 2 matrix formed by Op and ~p components. Hence, the dispersion relation is

3.2 Effective Field Approximation (EFA, Foldy's Approximation)

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-noOp ' (Tp(kjJ, kjJ))st . P p2 - k 2 -::- nJJp . (~p(k~, kP)),st . Op { p2 _ k 2 - no p' (Tp(kp, kp)}st . p -no<pp' (Tp(kp, kp))st . ()p

The result is that the Silverlight application creates a Web page similar to the one in Figure 11.4. Clicking the Populate button dynamically generates a Silverlight Web form.

(5.3.24) Using the relation between F and T in (5.1.44), the dispersion relation can be expressed in terms of the F dyad for propagation in the direction ki Note that iJ corresponds to v and that corresponds to h.

(5.3.25)

The DLR functionality of Silverlight allows developers the ability to implement the code for Silverlight applications using managed JavaScript. In 9, we discuss using unmanaged JavaScript to build Silverlight applications. This section focuses on using managed JavaScript that is compiled and delivered in the Silverlight XAP file. The first step in creating a managed JavaScript Silverlight application is to create a folder for the application. Inside that folder you need to create a Web page similar to the one in Listing 11.1 to host the application.

with Vi and hi (vertical and horizontal polarizations) as the basis for (5.3.25). In (5.3.25), (fo.(3)st denotes averaging over the state (e.g., orientation and size). The eigenvalues for K in (5.3.25) are the effective propagation constants, and the corresponding eigenvectors give the characteristic wave polarizations associated with the propagation constants. Let

i21fn o M a(3 ((}i, <pd = (fo.(3((}i, <Pi; (}i, <pd)st-y;-

(5.3.26)

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