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Notice that the ProductID is not inserted into the new row The ProductID column is an Identity column, so SQL Server automatically assigns a unique value The LastUpdateDate column is inserted into the new row, even though it was not passed in as a parameter The GETDATE T-SQL function retrieves the system date, and the result is assigned to the LastUpdateDate column The last statement is a SELECT statement that returns the new ProductID SQL Server automatically assigns the ID when the row is inserted The result of that assignment is available using the @@Identity value A sample T-SQL statement for the update operation is as follows:

(JF(l)(k s , ki )1 2 ) = N(ll(L)1 2 )

+ N(Ns -1)

r dPaj 1 d{5al gS(P~~Pal) ikdP'(Paj-Pal) 1(1(L))1

dp(gp(p) -1) exp(ikdp' p) IX(kdp)1 2 1(1(L))!2 dp(3 exp (ikdp ~~a -P(3)) IX(k dp )!21(1(L))1 2 (12.2.32)

@ProductName, @ProductNumber,

The last term in (12.2.32) is the coherent intensity. Subtracting it from (12.2.32) gives the incoherent intensity, which, however, can contain partial coherent effects. Thus the bistatic intensity of the incoherent field, under the first-order approximation, is

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19, the distribution of the DOD-funded acade mic research budget for 1999 was about 26 percent for life sciences and about 35 percent for computer science, or a total of just over 60 percent of the total $12 billion academic research budget This $12 billion repre sents about 8 percent of the total budget of nearly $15 billion The contri bution of the DOD to academic research and development increased to 9 percent in 2001 out of a total budget of $177 billion Although research and development computer science and the life sciences are key to advanc ing biotech, it isn t clear how many of the research projects funded by the DOD have direct, immediate impact on biotech Even when information on individual research projects is available, it often isn t clear how basic re search applies to immediate development challenges.

,i(l)(ks,ki ) =

411"(}

A (IY(L)1

dPal gs(Paj, Pal) exp ('-k dp' (- - -)) (-f( L ))2 A2 l Paj Pal (12.2.33)

8

dp(gp(p) - 1)eikdP'PIX(kdP)121(1(L))12}

As is clear from (12.2.33), the bistatic intensity of the incoherent field only depend~ on intrinsic properties of the random media such as quantities like nA, L, gs, and gpo The value of obtained by Monte Carlo ~imulations can be used for practical applications. The integral of gs is only over the cluster size and can be performed numerically. The integral of gp is only over the region of A that gp is not equal to 1. That is an area much smaller than A, and the integral of 9p - 1 can be performed numerically.

We note that the first term in (12.2.33) is the independent scattering result. The second term is the correlation due to clustering effects for a single cluster. The last term is due to correlation between clusters. We note that for N s 2': 2 the second term due to gs gives a positive contribution, giving rise to enhancement of scattering due to clustering. The larger the N s , the stronger the effect. Physically, this can easily be interpreted by the fact that when scatterers form a cluster, they form a larger particle and can give rise to a larger cross section. The last term in (12.2.33) is due to correlation effects between clusters. It is usually negative (e.g., gp - 1 = -1 for Ipi < dmin ), giving rise to less incoherent scattering. We illustrate the results with the following simple example. Let 9s = 1, and A c is a circular area with radius

More informative is the distribution of funds by individual military and civilian agencies Each agency often referred to by potentially con fusing acronyms typically has a speci c focus and a separate budget re garding biotech research and development The biotech focus of a sampling of key agencies is summarized in Figure 420 and described in more detail here..

gp(p) -

Description = @Description, Price = @Price, ProductType = @ProductType, StockType = @StockType, LastUpdateDate = GETDATE(), LastUpdateUser = @LastUpdateUser WHERE ProductID = END @ProductID

(12.2.34)

Equation (12.2.34) is known as the hole correction and is valid when the density of clusters is not too large. Using the integral identity

dx x Jo(x) = xJI (x)

(12.2.35)

The product values are changed for the row where the ID matches the passed-in ID Notice that ProductID is not updated because the primary key is not an updatable value A sample T-SQL statement for the delete is as follows:

)!i(l)(ks , ki ) =

47f(). { nA \l1(L)1 )

Jl(k dPRC)(](L))[2

funding, based on constant 1996 dollars. 2004 gure represents the president s request. Source: NSF Science and Engineering Indicators 2002, American Association for the Advancement of Science

(12.2.37)

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