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the correlation coef cient decreases. Extension of the average probability of error performance to Nakagami-m fading is omitted here but can be found in Ref. 118. 9.8.4.3 Numerical Example We present in this section various numerical examples to illustrate the effects of (1) the severity of fading, (2) branch correlation, and (3) branch average SNR imbalance on the performance of the system. Figures 9.31 and 9.32 plot the average BER of BDPSK versus the average SNR of the rst branch for various values of the fading parameter m and correlation coef cient for equal average branch SNRs and unequal average branch SNRs, respectively. Figures 9.33 and 9.34 plot the average BER of BPSK versus the average SNR of the rst branch for various values of the fading parameter m and correlation coef cient for equal average branch SNRs and unequal average branch SNRs, respectively. Note in all gures that the diversity gain decreases with the increase of the correlation coef cient, as expected. Note also that the effect of branch correlation is more important for channels with a lower amount of fading (higher m parameter). Finally, comparing the equal average branch SNR gures (Figs. 9.31 and 9.33) with the unequal average branch ones (Figs. 9.32 and 9.34), observe that (1) unbalance in the average branch SNRs always leads to lower overall system performance, and (2) the effect of correlation is more important for equal average branch SNRs.

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Generate Barcode Images in Eclipse BIRT with generator plugin
How to generate, print linear, 2 D / matrix barcodes in Eclipse BIRT Report with BizCode Barcode Generator plugin/add in . Free demo download, with detailed ...

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BIRT Barcode | Barcode Generator for BIRT Reporting
How to Get Barcode Data from Database and Generate Barcode Images in BIRT Reports? BarcodeLib.com is the FIRST Commercial Provider of Java Barcode ...

You can also use the following array formula to sum the negative values in the Difference range:

Be sure to start the SQL Server Service Manager before completing this wizard screen. For a review of starting SQL Server Service Manager, see 33.

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Equation (21) represents one of the best approaches to the modeling of complex reaction systems providing a satisfactory representation for many rate processes (see, e.g., Refs. [19, 76 78]). It has gained widespread acceptance in various chemical and reactor engineering areas [79], and is also recommended for use in the modeling of reactive separation operations [14, 78]. For the design of large industrial reactive separation units, the analytical solution (Eqs. (19), (20)) can be considered as a useful simplification as compared to numerical methods. Differentiation of Eqn. (19) gives simple analytical expressions for the component fluxes with regard to the homogeneous reaction in the fluid films (see Ref. [35]). The methods of determination of the reaction matrix [K] have also been detailed [36, 75, 77, 78, 80].

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The J4L Barcodes are integrated in Eclipse Birt 4.3 or later. The components support 1D barcodes, PDF417, Datamatrix, QRCode, Azteccode and Maxicode.

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Our sample fund s average return (2.35%) is higher than that generated by the CAPM equation (1.98%), showing that our fund has better risk and return ef ciency than the CAPM indicates. We could hypothesize that this difference is due to the active management of the fund by the portfolio manager, for example, by selecting assets that are underpriced by the market. We would then take the magnitude of this outperformance as valuable information, as this represents value added over the benchmark, but on a risk-adjusted basis. We can use CAPM to isolate this outperformance by adding an additional coef cient, CAPM Alpha, to the right hand side of the CAPM equation. RP i = CAPM Alpha + RF i + [ CAPM beta ( RM i RF i ) ] (12.9)

Repeat Example 8.6.1 (diffusion in a Stefan tube) using the Toor-Stewart-Prober method of determining the fluxes. Compare the profiles computed from the linearized equations to the profiles obtained with the exact method and the experimental data given in Example 2.2.1. Repeat Example 8.5.1 (evaporation into two inert gases) using the Toor-StewartProber method of determining the fluxes. Repeat Exercise 8.14 using the Toor-Stewart-Prober method of determining the fluxes. Show that the explicit method of Taylor and Smith (1982) (discussed in Section 8.5) is an exact solution of the Maxwell-Stefan equations if all the binary diffusion coefficients are equal. Solutions are given by Burghardt (1984) and Taylor (1984). The explicit method of Taylor and Smith (1982) discussed in Section 8.5 makes use of the mass transfer rate factor d = \n(v8/v0) > where (8.5.25)

12.3 REENGINEERING Controls tend to aggregate over time and there is typically no process to terminate them even when they are no longer effective. Typically, these controls become simply the way we do things here and the underlying reasons for their existence may be long forgotten. A prime example is the case of the U.S. Army installation that for many decades had a guard posted in front of the flagpole in front of headquarters. A curious reporter doing a story on the base enquired about the unusual practice and was informed that had always been the case. The reporter tacked down the retired general who had commanded the post many years before who explained with a chuckle that the flagpole had been freshly repainted and a senior officer had brushed against it getting paint on his uniform. Irritated, he ordered a guard to be posted to avoid a similar incident. More than fifty years later, that control remained in place. Similarly, many controls that were once relevant can become useless over time. Business process reengineering can be used as an approach to assess and analyze control procedures and practices to determine if they can be modified or eliminated. It is not unusual to find that half of all controls can be eliminated and others improved substantially in terms of user convenience, effectiveness, and efficiency.

37 2.2 133.8

To check the Customer Number group heading, view the report in the Print Preview window, as shown in Figure 21-13.

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