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(3.2.8)

(3.2.9)

Thus, we note that the scattering amplitude is related to the T operator when the two arguments of T in the momentum representation have magnitude equal to the wavenumber k of the background medium. However, T p can have arguments of arbitrary magnitude and thus is more general than the far-field scattering dyad F. If the scatterer is centered at r j instead of at the origin, then the transition operator is given by, in coordinate and momentum representations,

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ilverlight implements much of the .NET data framework to allow developers a means of delivering data content that can be modified and displayed from a rich UI. Silverlight provides several methods to implement data from a wide variety of sources such as XML files and SQL databases. Silverlight also provides interfaces to consume and display data from those sources. This chapter discusses how to use Silverlight XML libraries, data binding, DataGrid controls, and LINQ queries to access and implement data in your Silverlight applications.

(111.8)

T (1", 1''') = T(r' -

rj, 1''' - rj)

(3.2.10) (3.2.11)

Reading and writing XML data Serializing objects into XML files Deserializing objects from XML files Implementing two-way data binding Implementing DataGrid controls in Silverlight applications Implementing LINQ queries in Silverlight applications Accessing SQL databases from Silverlight applications

For the case of point scatterers for the scalar wave equation, the scalar transition operator is T(r',r") = 47[}<5 (1") <5 (1''') (3.2.12)

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The results of Section 1 can be readily generalized to the vector electromagnetic wave ca.c;e to calculate the effective propagation constants for sparsely distributed scatterers. The line of attack is first to find the coherent wave solution of a thin layer of thickness D with D l, A and D lmfp. Then we use cascade of layers to find the coherent wave propagation constant. Using the cascading of layer approach, we derive the effective propagation constant equations that are identical to that of Foldy approximation. We consider the thin layer of Fig. 3.1.1. Let the incident wave that impinges on the layer be given by

(3.3.1 )

Silverlight provides a subset of the System.Xml .NET framework for reading and writing XML data. The ability to read and write XML data allows you to easily implement Silverlight applications that interface with services that send and receive data in XML form. The XmlReader class and the XmlWriter classes allow you to parse, edit, and write XML data in the memory of your Silverlight applications. These classes are part of the System.Xml library provided with Silverlight.

where of}i = 8(7r - Oi, <Pi) and h'i = ;p( 7r - Oi, <Pi)' The incident direction is kid = f(7r - Oi, <Pi), where the subscript d denotes downward going. The N scatterers are located at 1'1, ... , l' N. In this case we allow the scatterers to have different scattering properties from each other. For instance, the scatterers can be different in size, permittivity, shape, and orientation. We use an index Sj to denote the species of scatterer j. The first-order solution is given by

E~l) (1') = ~.f dr'

dr" Go(r, r') . T (r' - rj, r" - rj) . Einc(r") (3.3.2)

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