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[f(Z)]M MU+1 (9.15) 2 7T1 'Y z where the contour of integration is a closed path in the complex z plane about z = O. We may assume without loss of generality that the sequence Eo, E 1 , . is a sequence of nondecreasing integers with no common divisor, because any common division T can be removed by choosing the unit of energy T times larger. Furthermore, we can set Eo = 0, since this would only change the zero point of the energy. In so doing U would be changed to U - Eo, which we can again call U. The numbers go, gl,'" are as close to unity as we wish. For the immediate calculations we omit them temporarily. Hence

Figure 10- 1 3

)

(9.16)

where E 1 , E 2 , are integers with no common divisor. When z is a real positive number x, j(x) is a monotonically increasing function of x with a radius of convergence at, say, x = R. The same is true for [f(X)]M, as illustrated in Fig. 9.1. The function l/z Mu +\ on the other hand, is a monotonically decreasing function along the real positive axis. The product of these two functions has a minimum at X o between and R, as shown in Fig. 9.1. Now j(z) is an analytic function for Izi < R, and Z-MU-1 is analytic everywhere except at z = 0. Therefore the integrand of (9.18)

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Got a football game coming up Or a big outdoor festival Then let Weather.com help you dress warmly with its special events forecasts. Click the Events tab on the Weather.com home page and then click either Sporting Events or Special Events. Weather.com will list all major upcoming events along with a forecast for that day.

In this scenario, the servlet is an example of what the RUP calls a front component A front component is typically a servlet or a JSP that is primarily responsible for processing user input but is not itself responsible for presentation Rather, it acts simply as an entry point to the application and as a coordinator with other components Note that the term "TransferPage" is used to generically represent a user interface We might decide to make this a static HTML page or something more dynamic

(9.17)

is analytic at z = x o' An analytic function has a unique derivative at a given point. Furthermore it satisfies the Cauchy-Riemann equation

(z == x + iy)

Of the two types of servlets discussed, an HttpServlet appears ideally suited to take on the external interaction role due to the Web-based nature of the HomeDirect interface

(9.18)

It s easy to get weather forecasts for any major city around the world. Just enter the city and country name into the the Local Forecast box on the Weather.com home page or click the World tab and enter the location information there. You ll find the same information for foreign cities as you do for U.S. cities.

Z=Xo '

(9.19)

Figure 10-14

That is, in the complex z plane, I(z) has a minimum at z = X o along a path on the real axis but has a maximum at z = X o along a path parallel to the imaginary axis passing through x o' The point X o is a saddle point, as illustrated in Fig. 9.2. Let g(z) be defined by I(z) ==

eMg(z)

Weather.com also offers several country-specific versions of its site. These are detailed in Table 14-1.

(9.20)

this use case The first is where the customer decides to do a transfer action This invokes MainServlet, which coordinates the retrieval of the pertinent accounts data and displays this via the TransferPage boundary object The customer then selects the desired accounts and enters the amount to transfer Control at this point is forwarded to a secondary TransferServlet, which coordinates the actual transfer action via the internally focused control object

(9.21)

Furthermore (9.22)

Hence the saddle point touches an infinitely sharp peak and an infinitely steep valley in the limits as M --+ 00. If we choose the contour of integration to be a circle about z = 0 with radius x o, the contour will pass through X o in the imaginary direction. Thus along the contour the integrand has an extremely sharp maximum at the point z = Xo- If elsewhere along the contour there is no maximum comparable in height to this one, the contribution to the integral comes solely from the neighborhood of x o' This is in fact true because for

Figure 10-15

(9.23)

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