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The first DoubleAnimationUsingKeyFrames control in Listing 3.9 defines four SplineDoubleKeyFrame elements that animate the Y property of the TranslateTransform of the Ellipse. These key frames adjust the Y position of the Ellipse at 1, 2, 3, and 3.5 seconds. The second DoubleAnimationUsingKeyFrames control in Listing 3.9 defines two SplineDoubleKeyFrame elements that animate the ScaleY property of the ScaleTransform of the Ellipse. These key frames adjust the Y scale of the Ellipse at 3 and 3.5 seconds. Only the animation that has key frames for the time sequence is implemented as the time sequence progresses. The result of the Storyboard is that the Ellipse appears to be a bouncing ball, as shown in Figure 3.32.

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Figure 7.6.1 Passive remote sensing with a radiometer measuring the thermal emission of a half-space discrete random medium of multiple species in the direction Boi .

-(A)

-(A)

<UserControl x:Class= keyanimation.Page xmlns= http://schemas.microsoft.com/client/2007 xmlns:x= http://schemas.microsoft.com/winfx/2006/xaml Width= 640 Height= 480 > <Grid x:Name= LayoutRoot Background= LightGray > <Grid.Triggers> <EventTrigger RoutedEvent= Grid.Loaded > <TriggerActionCollection> <BeginStoryboard>

(z, 0, 1jJ)

K' () +k ToeK,z sec ; J(cos 0 -

Oi) )J( IjJ - ljJi)

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<Storyboard x:Name= Storyboard1 RepeatBehavior= Forever > <DoubleAnimationUsingKeyFrames AutoReverse= True Storyboard.TargetName= ball Storyboard.TargetProperty= (UIElement.RenderTransform).(TransformGroup.Children)[3]. (TranslateTransform.Y) BeginTime= 00:00:00 > <SplineDoubleKeyFrame KeyTime= 00:00:01 Value= 100 /> <SplineDoubleKeyFrame KeyTime= 00:00:02 Value= 200 /> <SplineDoubleKeyFrame KeyTime= 00:00:03 Value= 290 /> <SplineDoubleKeyFrame KeyTime= 00:00:03.5 Value= 306 /> </DoubleAnimationUsingKeyFrames> <DoubleAnimationUsingKeyFrames AutoReverse= True Storyboard.TargetName= ball Storyboard.TargetProperty= (UIElement.RenderTransform).(TransformGroup.Children)[0]. (ScaleTransform.ScaleY) BeginTime= 00:00:00 > <SplineDoubleKeyFrame KeyTime= 00:00:03 Value= 1 /> <SplineDoubleKeyFrame KeyTime= 00:00:03.5 Value= 0.5 /> </DoubleAnimationUsingKeyFrames> </Storyboard> </BeginStoryboard> </TriggerActionCollection> </EventTrigger> </Grid.Triggers> <Ellipse x:Name= ball VerticalAlignment= Top Margin= 0,20,0,0 Height= 100 Width= 100 Fill= Blue RenderTransformOrigin= 0.5,0.5 > <Ellipse.RenderTransform> <TransformGroup> <ScaleTransform/> <SkewTransform/> <RotateTransform/> <TranslateTransform/> </TransformGroup> </Ellipse.RenderTransform> </Ellipse> <Canvas Background= DarkGray VerticalAlignment= Bottom Height= 70 Width= 640 /> </Grid> </UserControl>

(7.5.16) where 7(A) is the 4 x 1 Stokes column vector for the incoherent wave and To is a quantity that is proportional to the 4 x 1 Stokes column vector of the coherent wave. Using (7.5.15)-(7.5.16) gives,

T;};}(()Oi)

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It has been demonstrated that for approximations of i.h where M = N , M = N 1 and M = N 2, the modulus is less than unity and thus a method with a characteristic root equivalent to these approximants is A-stable as well as having an order of accuracy of M N .

= ---

In the previous sections, the code implements the animations as Storyboard controls attached to an EventTrigger for a Grid control. This is so that the animation begins when the page loads. If you are going to implement the functionality of starting and stopping animations in your managed code, then you want to implement the Storyboard as a Resource in your XAML file. For example, the following code defines an animation as a UserControl.Resources control:

dzT(B)(z)

(7.5.17)

where s represents the angular direction ((), 1jJ) and J~A) and J~A) are the first two components of ](A). The right-hand side of (7.5.17) is of a form such that radiative wave equations can be set up for Problem B to give results equivalent to (7.5.17). 6 Dense Media Radiative Transfer Equations for Passive

<UserControl.Resources> <Storyboard x:Name= Storyboard1 > <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> </Storyboard> </UserControl.Resources>

By using the relation between active and passive microwave remote sensing established in Section 5 for random medium with nonuniform tempera-

ture distribution, we can derive DMRT for passive remote sensing. We consider the problem that the temperature profile T(z) is only a function of z (Fig. 7.6.1). We can also make use of the azimuthal symmetry of the problem so that II and I 2 are independent of rjJ and I 3 = I 4 = O. Integration over rjJ can also be performed. Thus the dense media radiative transfer equations for passive remote sensing assume the following matrix form of dimension 2. For 0 ::; () ::; 1f and in region 1, we have cos () ~'1(z, ()) = - KeI(z, ())

+ Ke(1- w)CT(z)

Events can be attached to Silverlight controls either in XAML or using managed code. Most of the event handling that you implement will be in managed code. Because this chapter does not focus on managed code, we won t spend much time here.

dO'sinO'g((),O') I(z,O')

(7.6.1)

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