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The Center Point tab of the Transform pane, shown in Figure 4.36, allows you to set very specific values for the RenderTransformOrigin property of the control. To set the value of the RenderTransformOrigin, you can either drag the X or Y slider or type a value into the slider box. Changing the values of X and Y sets the value of the RenderTransformOrigin property of the control as shown in the following code:

(5.3.103)

For small particles, ka is much less than 1, and the real part of the third term in (5.3.103) is much smaller than the real part of the first term and the second term and can be neglected. However, the imaginary part contributes to the leading term of the imaginary part of T,n and cannot be neglected. Hence, keeping the leading term in the real part and the leading term in the imaginary part we obtain 3 2 T = (k2 _ k 2) _ (k; - k ) T, + T (k 2 _ k2) i2ka (5.3.104) m 8 3k 2 m m 8 9 Solving (5.3.104) gives (5.3.105) where

<TextBox RenderTransformOrigin= 0.55,0.45 . . .

ik z Jdk~ [h(k z ) . q(k~)A~l) (k~)

+ h(kz ) p(k~)A~l)(k~) + ~A~l)(k~)]P(k-L - k~)

[~ (h(k,) . iii)a;O) + ~ (h(k,) .1>i)4 )] F(2)(k~ - k u )) }

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FIGURE 4.36 Setting the RenderTransformOrigin property of a control in the Transform pane of the Properties tab in Expression Blend

(1.1.51)

We can use (1.1.49a) and (1.1.49b) directly in (1.1.51). Note that e( -k z ) = e(k z ), h( -k z ) . qi = -h(kz ) . qi, and h( -k z ) . Pi = -h(kz ) . Pi. A factor of 2 is obtained. Equation (1.1.51) then simplifies to

E~2>rf) =

The Flip tab of the Transform pane, shown in Figure 4.37, allows you to quickly set the properties of the ScaleTransform, SkewTransform, and RotateTransform settings in the <TransformGroup> block for the control. Changing these settings flips the control either vertically or horizontally depending on what the settings are.

:, {

elk,) ( -ik,

[(elk,) . ii(k'tJ) A;l)(k'c)

143 341 338 338 172 269 213 271

For example, consider the following <TransformGroup> block for a control:

+ (e(k z ) p(k~)) A~l)(k~)]F(k-L - k~)) + h(kz ) ( ; A~2) (k-L)

[(h(kz ) . q(k~))

A~l) (k~)

<TransformGroup> <ScaleTransform/> <SkewTransform AngleX= 10 AngleY= 2 /> <RotateTransform Angle= 2 /> <TranslateTransform X= 10 Y= 10 /> </TransformGroup>

(1.1.52)

[e(k z )

k~)) }

If you click the Flip X axis button in the Flip pane, the settings are changed to the following and the control is flipped on its X axis:

+ h(k z )

Me(k-L, -

- ku) - k u )] (1.1.53a)

<TransformGroup> <ScaleTransform ScaleX= -1 /> <SkewTransform AngleX= -10 AngleY= -2 /> <RotateTransform Angle= -2 /> <TranslateTransform X= 10 Y= 10 /> </TransformGroup>

+ sin(<pk - <pUA~l)(k~)]

(1.1.53b)

<p~)A~l)(k~)

If you click the Flip Y axis button in the Flip pane, then the settings are changed to the following and the control is flipped on its Y axis:

(1.1.53c)

- (1) - I kpk~ - (1) - I COS(<Pk - <pUAp (k-L) - TAp (k-L)

For a horizontally polarized incident wave we have ei = e( -kiz ), and from (1.1.36e) and (1.1.361) we obtain

<TransformGroup> <ScaleTransform ScaleY= -1 /> <SkewTransform AngleX= -10 AngleY= -2 /> <RotateTransform Angle= -2 /> <TranslateTransform X= 10 Y= 10 /> </TransformGroup>

Me(k-L,k-L) =Mee(k-L,k-L)

2kiZ { -k~ COS(<Pk - <p~) cos(<p~ - <Pi)

+ ~~ sin(<pk -

FIGURE 4.37 Setting the Flip Transform settings of a control in the Transform pane of the Properties tab in Expression Blend for the resulting effect

<pU sin(<p~ - <Pi)}

Harmonic impedance modelling penetration, see Harmonic propagation propagation unbalance zero sequence Hydro governor 265 273 282 166 276 290 280 113 265 265 283 268 289 270

(1.1.53d)

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