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Basically the methods consist of a pair of equations, one being explicit (Po = 0) to give a prediction of the solution at t,, and the other being implicit (Po # 0) which corrects the predicted value. There are a great variety of methods available, the choice being made by the requirements of the solution. It is usual for simplicity to maintain a constant step length with these methods if k > 2. Each application of a correcter method improves the accuracy of the method by one order, up to a maximum given by the order of accuracy of the correcter. Therefore, if the correcter is not to be iterated, it is usual to use a predictor with an order of accuracy one less than that of the correcter. The predictor is thus not essential, as the value at the previous step may be used as a first crude estimate, but the number of iterations of the correcter may be large. While, for accuracy, there is a fixed number of relevant iterations, it is desirable for stability purposes to iterate to some predetermined level of convergence. The characteristic root (zl) of a predictor or corrector when applied to the single-variable problem

(7.5.2)

button element that can be toggled on or off by clicking it with the mouse. The RadioButton control also defaults to unchecked; however, you can define it as being set initially in XAML using the IsChecked property. Another interesting property of the RadioButton control is the ClickMode. You can set the ClickMode property to set the radio button on mouse Hover, Press, or Release; for example:

L E~Vi(r) IE(A\r)1

(7.5.3)

Problem B:

<RadioButton Content= Our Option Height= 50 Width= 100 ClickMode= Hover /> RadioButton controls also implement the Content property to display some kind of identification with the radio button. Just as with other Silverlight controls, you can nest the Content prop-

In Problem B of therma1 emission, let T(E) (r) be the temperature distribution in the lower half-space which is the same medium as in Problem A (Fig. 7.5.2). Then, from the fluctuation-dissipation theorem, the current J(B)

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Figure 7.5.2 Problem B: Passive remote sensing with observation of thermal emission of same medium in direction (B oi ,7r + <POi)' Temperature distribution of lower half-space is

T(B) (1'). Electric field and Poynting's vector are denoted respectively by El(B) and 8(B).

RadioButton control with a nested Content property element that includes a TextBlock ele-

obeys the thermodynamic average (denoted by subscript th)

Ij(B)(r,w)j(B)*(r/,w/))

= iWE"(r)KbT(B) (r)I6(w - w')6(r - 1") (7.5.4)

ment allowing users to input their own option:

where K b is Boltzmann's constant and E"(r) is the imaginary part of the permittivity in the lower half-space. Thus E"(r) = E~ for l' in V1 , V2 . VN and E" (1') = 0 otherwise. The right-hand side of equation (7.5.4) is proportional to 6(w - Wi) implying zero correlation between two different frequencies. Measurement is usually made for a bandwidth of ~w about w. Thus the quantity to calculate in Problem B is

r dw I E(B)(r,w) . E(B)*(r,w'))

flw \

<RadioButton Height= 50 Width= 150 IsChecked= True > <RadioButton.Content> <TextBox Text= Your Option Height= 30 Width= 100 /> </RadioButton.Content> </RadioButton>

in terms of which the brightness temperature can be expressed. The vector wave equation governing E(B) (1', w) is

\7 x \7 x E(B) (1') -

k2 E(B) (1') -

A scroll bar can be created with the ScrollBar control. The ScrollBar control renders a typical scroll bar in the application that can be used to allow users to input values or control other XAML elements programmatically. The scroll bar can be set to be either vertical or horizontal by setting the Orientation property to Horizontal or Vertical. The maximum and minimum values of the scroll bar can be set using the Maximum and Minimum properties. The size of the slider can be set using the ViewportSize property. The current value of the scroll bar can be set using the Value property.

(k; - k2 ) V/(r)E(B) (1')

(7.5.5)

<ScrollBar Value= 25 Orientation= Horizontal Minimum= 1 Maximum= 100 ViewportSize= 50 Height= 30 Width= 300 Cursor= Hand > </ScrollBar>

V/(r)](B) (1')

VxVxG(r,r')-k G(r,r') =

(IV.3.3)

L (k; [=1

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