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In addition, as explored in the next chapter, Medicine and Agriculture, biotech rms that focus on medicine, agriculture, computing, biomaterials, and the military have a po tential to realize signi cant economic gains if they position themselves to deliver value to their markets..

Note that E p is not the total field of the problem. It is only the field due to polarization P (Fig. 10.2.2). Next we consider the collection of induced dipoles shown in Fig. 10.2.1. Let the electric field inside the medium be E. e Consider the electric field E exciting a particle. It is equal to the electric field E minus the electric field created by P. Thus

7

=E +e ,

(10.2.9)

where a is the polarizability of the sphere. The polarization P is the dipole moment per unit volume. Thus

(10.2.10)

4 Drag the object data source node for the collection class from the Data Sources window, and drop it on the form

where no is the number of spheres per unit volume. Putting (10.2.8), (10.2.9), and (10.2.10) together gives

(10.2.11)

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Putting (10.2.12) in (10.2.13) gives noaE D = EE + noa = 1-1+-2noa] 3E noa E [ 1--

FIGURE 2.14 Quarterly high stock price for Celera Genomics (Symbol: CRA),

(10.2.13)

NOTE: If you plan to use Panel or other container controls on the form, as in Figure 78, place the Panel controls or other containers on the form first, and then drag the object data source node and drop it on the desired container

(10.2.14)

(10.2.15)

[ 1--

(10.2.16)

Visual Studio adds a grid to the form, with a column for every property listed under the object data source node in the Data Sources window 5 Add the line of code that de nes the collection class instance that is bound to the BindingSource To perform the binding when the form opened, add code like this to the form s Load event:

Next we determine the polarizability 0: of a sphere of radius a and permittive ity E , consider E = Ee Z to be the exciting field upon the sphere. Let <Pout p and <Pin be the scalar potentials outside and inside the sphere, respectively. Solving Laplace's equation by letting

(10.2.17) (10.2.18)

The boundary conditions are the continuity of the potential and the continuity of the normal component of the displacement. At r = a

One of the driving forces in the biotech economy is patent protection. Without it, pharmaceutical companies would be averse to spend upwards of $800 million to develop a new drug for the market. Furthermore, uni versities and research institutes would have less economic incentive to in vest years of effort in isolating human genes. Royalties for the patent holder of a successful drug can be signi cant. For example, when the obe sity drug Redux (dexfen uramine) was pulled from the market because of the fen-phen debacle, MIT lost an annual royalty stream of over a mil lion dollars. The purpose of patents is to stimulate innovation by rewarding people for new inventions. The inventor agrees to place the details of the innova tion in the public domain, in exchange for having a temporary monopoly on selling the invention. Though the initial monopoly raises consumer costs for the life of the patent, the idea is that the result is ultimately bene cial to society. In the case of pharmaceuticals, it means that low-cost

(10.2.19) (10.2.20)

(10.2.21) (10.2.22)

MePurchaseListBindingSourceDataSource = _ PurchaseListCreate(1)

(10.2.23)

(10.2.24)

15 =

(10.2.25)

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