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Note that depending on the two pair functions 98 and 9p, the extinction coefficient K,e can be directionally dependent on (B i ,<Pi). The results of (3.6.32) and (3.6.33) have the following physical interpretation. If we view the random media as consisting of primary scatterers, then the scattering is a result of correlated scattering of primary scatterers similar to dense media theory. The result of scattering can be smaller than the independent scattering of primary scatterers, an effect due to 9p' However, each primary scatterer consists of a cluster of small scatterers. Thus the scattering by a primary scatterer can be larger than the sum of the scattering cross sections of the small scatterers in the cluster, an effect due to

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(1.1.22g) (1.1.22h)

(1.1.22i) (1.1.22))

Silverlight documentation on MSDN. You will find an overview of Silverlight, technical documentation on Silverlight, and articles on implementing some specific functionality such as Web media.

(kxk~ + kyk~) = =F ~ COS(cPk - cP~)

k..L . q(k..L) =

-kpsin(cPk - cPk)

www.microsoft.com/silverlight/resources/

k..L p(k..L) =

= kpCOS(cPk - cPk)

Balancing (1.1.19) and (1.1.20) to the zeroth order, we obtain A~O)Oc..L) = 0 (1.1.23)

Microsoft s Silverlight home page. You will find helpful links to Silverlight development tools, communities, news, and other information.

ei6(k..L - ki..L) =

[e( -kz)e( -k z ) + h( -kz)h( -k z )] . A~) (k..L)

(1.1.24)

Silverlight tutorials on the Silverlight project site. You should review these tutorials if you get a chance; they give you a quick perspective into Silverlight.

q(ki..L) Pi = p(ki..L)

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Two types of instability occur in the solution of ordinary differential equations, i.e. inherent and induced instability. Inherent instability occurs when, during a numerical step-by-step solution, errors generated by any means (truncation or round-off) are magnified until the true solution is swamped. Fortunately transient stability studies are formulated in such a manner that inherent instability is not a problem. Induced instability is related to the method used in the numerical solution of the ordinary differential equation. The numerical method gives a sequence of approximations to the true solution and the stability of the method is basically a measure of the difference between the approximate and true solutions as the number of steps becomes large. Consider the ordinary differential equation

(1.1.25) (1.1.26)

-(0) (0)

Silverlight hands-on labs on the Silverlight project site. You should also review the hands-on labs if you get a chance. They provide all of the code necessary to build Silverlight applications in a step-by-step method.

A..L (k..L) = (qi aq + Piap )8(k..L - ki..L)

(1.1.27) (1.1.28a) (1.1.28b)

a~O)

http://weblogs.asp.net/scottgu/

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The Dirac delta function in (1.1.27) indicates that the zeroth-order surface field consists of only a single spectral component that corresponds to specular reflection. Substituting (1.1.27) in (1.1.18) gives the zeroth-order solution of the scattered field as

E~O)(r)

(1.1.29)

Scott Guthrie s blog. If you are looking for news on what is coming up with Silverlight, this is the place to look.

Balancing (1.1.19) to the first order gives 0= { e( -kz)e( -kz) + h( -kz)h( -kz)}

. [A (1) (7el-)

+ ikz dk~ A (O\k~)F(kl- - k~)]

http://silverlight.net/blogs/jesseliberty/

(1.1.30)

Note that (1.1.30) has only two independent components since it states that the projection of the vector in the square bracket onto the two polarization directions are equal to zero. The third component can be obtained by balancing (1.1.20) to the first order that gives

A~l)(kl-) =

Jesse Liberty s blog. Jesse does most of the tutorials for Silverlight, and his blog is a great place to get answers to tough questions.

Jdk~F(kl-

k~)(kl- - k~). A~)(k~)

http://timheuer.com/blog/

(1.1.31)

A~l)(kl-) = iF(kl- - kil-)(kl- - kd)' ((lia~O) + Pia1 )

= iF(kl- - k d ){ -kpsin(<pk -

Tim Heuer s blog. Tim has posted some great videos that will help you quickly pick up on Silverlight development methods.

(IV.2.3) (IV.2.4)

<Pi)a~O)

(1.1.32)

<Pi) - kip] a1 ) }

The onClick() event handler is attached to the Button control mybutton using the following line of code:

A (1) (kl-)

(1.1.33)

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