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The Calendar control in Silverlight is used to render a calendar in the application that can be used to simply view dates, or it can be used to select dates. The size of the calendar is determined by the Height and Width properties. Most of the work with calendars is done programmatically; however, you can set some layout properties such as the FirstDayOfWeek and IsTodayHighlighted properties. You can also control some of the behavior such as setting the AreDatesInPastSelectable property to inhibit past dates from being selected in the Calendar control, as shown in the following code:

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(m)(-, ) _ (A of(r~) az r..L - x ox'

+ y of(r~)) A oy'

(1111)

<Calendar FirstDayOfWeek= Monday IsTodayHighlighted= True AreDatesInPastSelectable= True Height= 200 Width= 200 />

Equation (1.1.11) is a small slope approximation because the assumption of the smallness of the slope is used to balance the order of solutions. That is,

(1.1.12)

(111.5)

As a result of the small slope approximation, we note that the component of the surface field a is one order lower than the x- and y-components. We define the Fourier transform of the surface field by

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The code in Listing 14.13 first implements the System.Net library for the HttpWebRequest and HttpWebResponse classes and the System.IO library for the Stream, StreamReader, and StreamWriter classes. Inside the Page() constructor, the code attaches a Click event handler, DoRequest(), functions to the SendBtn control. Inside the DoRequest() function, the code creates an HttpRequest object, request, using the following line of code:

A(k..L) =

dr'..L a(r~)

(1.1.13)

HttpWebRequest request = (HttpWebRequest)HttpWebRequest.Create(new Uri(serviceUrl));

Assuming small height, we obtain (1.1.14)

We note that both the extinction theorem of (1.1.4) and the scattered field of (1.1.7) are of similar form. On expansion to the second order,

dr'1- a(r~) e-ik..L.r'.L ik.f(r'.L)

The Method property of the request is set to POST and the ContentType is set to application/x-form-urlencoded to define a POST request, as shown in the following line of code:

Jdr~ a(~)

[1 ikz f(r'1-) _ k;f:(r~)]

= 471"2 { A(k1-)

request.Method = POST ; request.ContentType = application/x-form-urlencoded ;

Jdk~A(k~)F(k1-

(1.1.15)

-:; Jdk~A(k~)F(2)(k1F(2) (k1-)

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Because this is a POST request, the BeginGetRequestStream() function is called to get an IO stream to send the POST data on. The AsyncCallback handler requestHandler() is attached to handle the get request stream completed event. Inside the requestHandler() function, the code first creates a POST data string from the UI form elements. Then it gets the request from the AsyncState of the IAsyncResult argument and uses the EndGetRequstStream() function of the request object to get the IO stream using the following lines of code:

k~)}

where F(k1-) is the Fourier transform of f(r1-) and F(2)(k1-) is the Fourier transform of j2(r1-), that is,

471"

HttpWebRequest request = (HttpWebRequest)asyncResult.AsyncState; Stream requestStream = request.EndGetRequestStream(asyncResult);

dr 1- e-ik..L.r..L f2(r 1-)

(1.1.16)

In (1.1.15), the + sign in the exponent corresponds to the extinction theorem and the - sign corresponds to the scattered field. If we use (1.1.15), then (1.1.4) and (1.1.7) assume the following forms. For z < f min we have

The POST data is written to the HttpWebRequest using a StringWriter object. The data is flushed to the stream and the stream is closed. After the data is written, the code uses the BeginGetResponse() function of the request object to send the request to the server. The AsyncCallback handler responseHandler() is attached to handle the get response completed event using the following line of code:

Ei(r) = ei exp(ikixx + ikiyY - ikizz)

(111.6)

dk1-eik..L.r..L-ik.z :}e(-kz)e(-kz ) +h(-kz)h(-kz )]

request.BeginGetResponse(new AsyncCallback(responseHandler),request);

. [A(k1-)

Jdk~A(k~)F(k1-

(1.1.17)

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