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We shall show that Eg , as given by (4.3.15), when applied to a dielectric mixture, is identical to that of the mixing formula of Polder and van Santern [1946]. Suppose there are n constituents in the mixture with Ep and fp (p = 1,2,3,4, ... , n) as the permittivity and the fractional volume, respectively,

t [1 p=] 3(9

<Canvas Height= 50 Width= 400 > <TextBlock Text= My Text Canvas.Top= 20 Canvas.Left= 200 /> </Canvas>

(4.3.18a)

1 -=2::

(4.3.18b)

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Because the position of the child controls in a Canvas is based on the top-left corner, when you reposition the Canvas in the application, all of the child controls are moved and maintain their layout. Another nice feature of the Canvas control is the Canvas.ZIndex property. The Canvas. ZIndex property gives you the ability to set the front to back position of child controls in relationship to each other.

Next, we rearrange terms in (4.3.17)

Ep 1'1)

(4.3.19)

The Canvas.ZIndex is based on a number starting with 0 being the farthest back. For example, in the following code, the first Image control appears on top of the second Image control:

1'9 -

0 = S(Y9 x )

(4.3.20)

which is identical to Polder and van Santcrn's mixing formula. In Polder and van Santern's original derivation, the inhomogeneities are regarded as dipoles. This assumption is consistent with the low-frequency limit.

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<Canvas> <Image Source= iamge.jpg Canvas.ZIndex= 1 Height= 200 Width= 200 Canvas.Top= 50 Canvas.Left= 50 /> <Image Source= iamge.jpg Canvas.ZIndex= 0 Height= 200 Width= 200 </Canvas>

To calculate the effective permittivity under the bilocal approximation, we have from (4.3.7) and (4.3.8)

e(r)F(r) = -

D(r)

For complex Silverlight applications, you may need to create several Canvas controls that contain other controls and even nest them in other Canvas or Grid controls. The code in Listing 3.1 shows an example of a Silverlight application that nests objects in multiple Canvas controls:

- .J!.E(r)

(4.3.21)

<Canvas x:Name= LayoutRoot Background= White > <Canvas Height= 50 Width= 400 Background= Black > <TextBlock Text= My Log Foreground= White Canvas.Left= 20 FontSize= 24 /> </Canvas> <Canvas Canvas.Top= 50 Height= 250 Width= 400 Background= #eeeeee > <TextBlock Text= Add an Entry Canvas.Top= 30 Canvas.Left= 50 /> <TextBox Text= Add an Entry Height= 100 Width= 200 Canvas.Top= 70 Canvas.Left= 100 /> <Button Content= Enter Height= 30 Width= 80 Canvas.Top= 200 Canvas.Left= 150 /> </Canvas> </Canvas>

where D(r) = E(r)E(r) is the electric displacement. Taking the ensemble average of (4.3.7), we obtain

(F(r)) = Eo(r)

+ k~.f drIPSGg(r,rl)(~(rl)F(r'))

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In Listing 3.1, the root Canvas control contains two nested Canvas controls. The first nested Canvas control defines an area at the top of the application with a TextBlock controls position 20 pixels to the left using the Canvas.Left property. The second nested Canvas control is positioned 50 pixels down from the top of the root Canvas control using the Canvas.Top property. Inside the second nested Canvas control, a TextBlock, TextBox, and Button control are defined and positioned using the Canvas.Top and Canvas.Left properties. Figure 3.16 shows the rendered results from the XAML code in Listing 3.1.

(4.3.22)

(~(1')F(1'))

dr' tlf(1' - r') . (F(1"))

The Grid control allows you to lay out your Silverlight controls into a series of rows and columns. Then as you add additional Silverlight controls, you can specify in which row or column they should be placed. You can also set the alignment and specify margins for Silverlight controls that help you position controls inside the grid.

(4.3.23)

+ ~(E(r))

(4.3.24)

The first step in setting up a Grid control is to define the rows and columns that are implemented in the application. This is done using the Grid.RowDefinitions and Grid. ColumnDefinitions properties and then assigning RowDefintion and ColumnDefinition elements to those properties. For example, the following code defines a Grid with two rows and three columns:

(D(1')) =

dr'Eeff(1'-r') (E(1"))

(4.3.25)

<Grid Height= 400 , Width= 400 > <Grid.RowDefinitions> <RowDefinition Height= 50 /> <RowDefinition/>

Let Eelf(k), ~elf(k), E(k), D(k), and F(k) be, respectively, the three-dimensional Fourier transforms ofEeff(1'), ~eff(1'), E(1'), D(1'), and F(1'). For example, Eeff(k) =

(IV.3.7) (IV.3.8)

(4.3.26)

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