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where N now only need to include those cubes that have Epj #- E. Note also that (Epi - E)jai is finite as can be seen from (2.3.13) even when Epi = E. For the case of ~single small cube, the scattering solution is calculated by dropping the 2: A ij . Pj term from (2.3.10). The equation can be solved readily to give E i = E~nc [1 + ~ (E:, - 1)] -1. We note the similarity between a small cube and a small sphere. The polarizability of a small sphere is as = 3v a E(n 2 -1)j(n 2 +2) where n = EpjE and Va = (4'71-j3)a 3 is the same as (2.3.13) with d3 replaced by (47fj3)a 3 . The internal field of a small sphere is -inc (3Ej(Ep + 2E))E which becomes the same as that of a small cube. As we examine the optical theorem for a small sphere in 2, Section 8.2 of Volume I, we have noted that the Clausius-Mossoti internal field is not accurate enough because when one applies the optical theorem using the result forward scattering amplitudes, it does not give the contribution due to the scattering part. For the case of small cube, the same reasoning applies. Thus to ensure that the final scattering obeys energy conservation, one has to take into account radiative correction. In doing so, the expression of ai in (2.3.14) is modified with the new expression given below. 3.2 Radiative Corrections

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In numerical implementations, the cubes are not infinitesimal. One major correction is to improve the self-term impedance matrix element. This will give correction to the Clausius-Mossoti polarizability. From (2.3.1), the self field Ese1f should be, for volume cube of finite size, E self=k 2

(2.3.15)

(2.3.16)

'''<summary> '''This is a test class for PTBOProduct and is intended '''to contain all PTBOProduct Unit Tests '''</summary> <TestClass()> _ Public Class ProductTest

+ k 2S (Er(ri)

Aspartate Cysteine Glutamic Acid Glycine Lysine Methionine Ascorbic Acid Citric Acid Gluconic Acid Lactic Acid PHB Fermentation Fermentation Fermentations

(2.3.17)

(2.3.18)

(2.3.19)

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There are two things to point out here First, the generated code makes excellent use of XML comments to help you work with and maintain the unit tests Second, the tests are identi ed with attributes The testing runtime understands which classes are test classes by looking for the TestClass attribute The generated code for unit testing a property is as follows:

Because of the similarity between a small cube and a small sphere, a small equivalent spherical volume of radius a where (4'71-j3)a 3 = d3 = Va will be assumed. Then, using G 1 and G2 as given by (2.3.6) and (2.3.7)

G2(r')] I dr'r' 2 [ G 1(r') + - - = 3 8-0 8 3 The second equality in (2.3.20) is a result of (2.1.60b). Since ikr G 1(r') + G2(r') = e ' 3 61fr' we have

dD'[G 1(r')1 + G 2(r')f'f']

(2.3.20)

'''<summary> '''A test for ProductName() '''</summary> <TestMethod()> _ Public Sub ProductNameTest() Dim target As Product = New Product Dim val As String = Nothing 'TODO: Assign to an appropriate value for the property

(2.3.21) (2.3.22)

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2 = - - 1 2 + - l'1m 3k 3 8-0 1 2

3 3 ]

(2.3.23)

6

[k a ik a ~ -3k 2 + 3k 2 -2- + -32 2

in the limit of small a. Putting (2.3.22) in (2.3.19)

In this section, the model of spherical particles with identical size and interaction is extended to be polydisperse with respect to both sizes and interactions. Consider an M -component mixture system of spherical particles of diameter d i , i = 1,2, ... ,M, with the interparticle adhesive potential u'ij(r)

given by:

(8.4.25)

targetProductName = val AssertAreEqual(val, targetProductName, _ "PTBOProductProductName was not set correctly") AssertInconclusive("Verify the correctness of this test method") End Sub

Enzymatic Catalysis Chemical Synthesis Fermentation Chemical Synthesis Fermentation Chemical Synthesis Synthesis/Biotransformation Fermentation Fermentation Fermentation Fermentation

Uij (r ) -

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