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Since the extinction cross section is in terms of the scattering amplitude in the forward direction, the optical theorem is also known as the extinction theorem or the forward scattering theorem. The extinction theorem is an exact relation. However, in practice, it has to be applied with caution because it requires that the imaginary part of the forward scattering amplitude be calculated accurately. To give an example that an "exact" relation that does not work in practice, we consider the Rayleigh scattering amplitude dyad for small spheres with permittivity Es , which is given by

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9 Jul 2016 ... Adding headers and footers is now done using page events. The examples are in Java, but you can find the C# port of the examples here and here (scroll to the ...

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List<int> myCollection = new List<int>(); myCollectionAdd(42); myCollectionAdd(38); DebugAssert(myCollectionIndexOf(42) == 0); for (int i = 0; i < myCollectionCount; i++)

F(ki , ki ) =

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(2.4.27)

This document was created by an unregistered ChmMagic, please go to http://wwwbisentercom to register it Thanks { myCollection[i] = 99; } foreach (int val in myCollection) { ConsoleWriteLine("Value = {0}", val); }

(2.4.28)

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where E~ is the imaginary part of Ep . The extinction cross section given by (2.4.28) is equal to the absorption cross section only (which is wrong) and does not have the scattering cross section in it. Thus the optical theorem fails to give the correct result when applied to the scattering amplitude dyad (2.4.27) of small spheres. This is because (2.4.27) is not sufficiently accurate. It is derived from the Laplace equation rather than the full-wave equation. The accurate form of the scattering dyad, as shown in the section on Mie scattering, should include an additional imaginary term. We conclude that since the imaginary parts of fa{3, where a, f3 = v, h, can be much smaller than the corresponding real parts, the application of the optical theorem is meaningful only when the imaginary parts of f a{3's are calculated to sufficient accuracy. The extinction coefficient in radiative transfer equation is customarily taken to be no{Je, where no is the number of particles per unit volume. However, for a conglomeration of nonspherical particles, the extinction matrix is not derived by considering scattering by a single particle. It is obtained by coherent wave propagation theory under multiple scattering approximation

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(e.g., Foldy's approximation). This will be discussed in 7 where we shall address some questions as how an elliptically polarized wave is "extinguished" or "decays" due to absorption and scattering by a conglomeration of particles.

This code uses an instance of the List<T> generic type, which implementsIList and all of its base interfaces for you for any type parameter that you specify As mentioned earlier in the book, when you declare a variable of a generic type with a type parameter, such as the declaration of myCollection in this code withint as the type parameter, you are really creating a new type that is a strongly typed list of integers, as well as declaring an instance of that type, all in one line of code As long as a collection supports the IList interface, you will be able to bind it to any of the NET Framework Windows Forms controls that support data binding, using either simple binding (Binding objects) or complex data binding (DataSource and DataMember properties) If the control supports modifying the collection (such as the DataGridView), you can add items to the collection, remove them, or edit the values of an item exposed through properties on the contained objects Internally, the data-binding code of a control iterates over the collection's contents and indexes into it using the IList methods and properties Once the control has obtained access to an item in the collection, it can use the PropertyDescriptor class to dynamically discover information about the properties of the items in the collection and can use those to populate whatever properties or display elements of the control are bound to the data See the property descriptors for more information and the samples in 8 for implementing custom data-bound controls later section on

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itext add text to existing pdf c#

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