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Key Frame animations have some similarities with From/To animations; however, instead of implementing animations by specifying a specific target property and then setting the From and To values in the animation, Key Frame animations are based on specific key frames in the animation timeline. Key Frame animations are implemented by adding ColorAnimationUsingKeyFrames, DoubleAnimationUsingKeyFrames, UsingKeyFrames, PointAnimationUsingKeyFrames, or ObjectAnimationUsingKeyFrames controls to a Storyboard. You can add multiples of each control to the Storyboard and all runs when the Storyboard is played. In the animation control, you need to specify a Target or TargetName property that points to a specific Silverlight control. The TargetName property is typically used because it is easy to reference names that have been added to the namescope using the x:Name property. You also need to specify the TargetProperty property, which points to a specific property of the Silverlight control that is to be animated. Just as with the From/To animation, you can set the AutoReverse, BeginTime, RepeatBehavior, and Duration properties in animation controls. These settings override the same settings in the Storyboard control. The difference from From/To animations is when you define the properties that are animated. Key Frame animations not only allow you the ability to specify what properties get animated but also the specific time sequence in the timeline that they are animated. This is done by implementing a Key Frame element that specifies the animated value for each time interval. For example, the following line of code defines a DoubleAnimationUsingKeyFrames control that implements two SplineDoubleKeyFrame elements that are animated at 1 and 2 seconds that animate the FontSize being changed to 20 at 1 second and 30 at 2 seconds.

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IEj ) = GjlJ)

(5.2.14)

L GoTdE~x)

<DoubleAnimationUsingKeyFrames Storyboard.TargetName= myText Storyboard.TargetProperty= FontSize BeginTime= 00:00:00 > <SplineDoubleKeyFrame KeyTime= 00:00:01 Value= 20 /> <SplineDoubleKeyFrame KeyTime= 00:00:02 Value= 30 /> </DoubleAnimationUsingKeyFrames>

(5.2.15)

IE;x) = IE inc ) + Go LTdE~x)

(5.2.16)

To help you understand Key Frame animations, consider the code in Listing 3.9. The code implements a Storyboard in the EventTrigger of the Grid root layout control. The Storyboard defines two DoubleAnimationUsingKeyFrames animations that animate a TranslateTransform and ScaleTransform for an Ellipse control.

Equations (5.2.15) and (5.2.16) are the Foldy-Lax equations for the electric field that have been rigorously derived here from the Maxwell equations. These equations are used in Volume II for numerical simulations.

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3.1 Configurational Average of Multiple Scattering Equations To calculate the coherent and incoherent fields, ensemble averages are to be taken of the multiple scattering equations. The concept of configurational averaging is used. The probability density function of finding the first particle at 1'], the second particle at 1'2, . .. , and the Nth particle at rN is designated by p(r], 1'2, ... , rN). Using Bayes' rule it can be expressed in terms of conditional probabilities

We chose to use transform properties here because you likely are implementing many of your animations using transforms, and the syntax is a bit lengthy. Notice in the code that to access the ScaleTransform property, the TargetProperty setting is set as follows:

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of Poynting's vector for Problem A. Hence, if the field of Problem A is solved, the radiation intensity of Problem B can be calculated by using (7.5.11). In Sections 3 and 4, Problem A was treated by using analytic wave theory based on QCA-CP and modified ladder approximation. Using the results, it follows that the field can be decomposed into coherent and incoherent waves, E(A) = (E) + E. Thus the divergence of the Poynting's vector is (7.5.12) where ( ) stands for configuration average, S~A) stands for the Poynting's vector for the coherent wave (E), and S(A) the Poynting's vector for incoherent wave E. We also have, for the coherent wave,

(IV.4.8)

\7 . S~A) = _ 1<'1<" e""Z sec Oi [IEiv Tv 2 + IEihTh1 2 ]

(7.5.13)

Storyboard.TargetProperty= (UIElement.RenderTransform). (TransformGroup.Children)[0].(ScaleTransform.ScaleY)

where E iv = 1 for incident vertical polarized waves 0: = v and Eih = 1 for incident horizontal polarized waves 0: = h, and Tv and Th are respectively transmission coefficients at the z = 0 boundary for vertical and horizontal polarized waves. For the incoherent waves, only the scattering terms of the constructive interference type will be included since integration over the lower half-space is generally implied in evaluating the scattering contributions. It then follows that

\\7 S( )

)(z,O,c!Y)

The previous syntax is used to access the different properties in the TransformGroup for the control. The ScaleTransform is accessed by indexing element 0 in the TransformGroup using the [0] syntax. Access to the TransformGroup children is based on their location in the following TransformGroup block; SkewTransform is accessed by [1], RotateTransform is accessed by [1], and TranslateTransform is accessed by [3].

+I~ )(z,O,c!Y)]

(7.5.14) where I~A) and I~A) are the first two components of the incoherent Stokes vector that obey the radiative wave equation for Problem A. The brightness temperature of Problem B, T1~)(OOi)' can be expressed in terms of the configuration average of the left-hand side of (7.5.11). It then follows from (7.5.11) and (7.5.12)-(7.5.14) that

T~~) (Ooi)

<TransformGroup> <ScaleTransform/> <SkewTransform/> <RotateTransform/> <TranslateTransform/> </TransformGroup>

_1_1

dzT(B) (z)

(I~A) (z, 0, c!Y) + I~A) (z, 0, c!Y)) } (7.5.15)

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