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for some B x B coefficients {Gk}. Then we could envision a block FIR structure for implementing G(z) in a manner similar to Fig. 27.1, with block coefficients {Gk} and block input and output vectors { u B , ~Y B , ~ }However, such a structure would be inefficient for , . two reasons. First, the M / B 1 block coefficients {Gk} in (27.9) amount to a total of B ( M B ) scalar coefficients, which is essentially B times larger than the ( M + 1)coefficients {g(k ) } we started with for the original fullband filter implementation of Fig. 27.1. Second, the coefficients { G k } themselves are highly structured, as can be seen from (27.7), and we should be able to exploit this structure to our advantage. Our purpose is therefore to show how to devise an efJicient structure for implementing G(z) and, hence, for carrying out the original convolution of Fig. 27.1 in a block manner. Once this is done, we shall then use the resulting block structure as the launching pad for developing block adaptive implementations instead of the tapped-delay-line implementation of Fig. 27.2. These block adaptive solutions will be efficient in that they will require less computations than the LMS implementation (27.3) itself. As a prelude to our arguments, we start by noting that the matrix G ( z ) (27.7) can be factored as

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C#.NET Data Matrix Barcode Generator Component can create, generate Data Matrix barcode via C# class codes in Visual Studio 2005/2008/2010. Data Matrix is a two dimensional matrix barcode consisting of black and white "cells" or modules arranged in either a square or rectangular pattern.

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See project site for more info - this is a packaging of the binaries hosted at Michael Faschinger's SourceForge site. * decode DataMatrix codes from images in ...

Before you remove a site, make sure you export the site settings by choosing export from the Manage sites dialog box (site Manage sites). The exported file preserves all the connection information and can be imported through the Manage sites dialog box at a later date. n

11 variables HIed LOG( ) LOG10( )

n Amount: Type a value between 1 and 500 percent to determine the amount of black and white assigned to pixels along the edges. Values of 50 percent and lower produce almost entirely gray images. Higher values produce sharper edges, as if the relief were carved more deeply.

You can also create custom color themes; see the section Creating a Custom Color Theme later in this chapter for details.

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Figure 14.3: Structural properties in SPNs as long as the timed transitions have delay distributions with support on [0, oo), and transition priorities and enabling functions are not used, nor are marking dependent arc multiplicities, the structural properties of the non-timed Petri nets are valid for their timed counterparts as well. For further details on invariants for SPNs with marking-dependent arc multiplicities, refer to [51]. Example 14.8. Structural properties in SPNs.

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Propagation of the jump [pZ- at] the ith characteristic variable u t ( z ,t ) along the in zth zero characteristics z,(t) = X , t . )

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(18.18) where we assume that during the simulation of length 2 we have experienced n buffer full periods. Notice that the simulation time 7 is predetermined for system-oriented measures, whereas the number of samples n is prespecified for user-oriented measures, in order to obtain unbiased estimators. Initial transient removal

d(&l),

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When Kiosk mode is enabled, keyboard navigation is not possible (except for pressing Esc to exit Slide Show view), so users must employ the action buttons and hyperlinks on the slides for navigation. If you place a presentation in Kiosk mode and then hide the keyboard, users will only be able to view the content to which you have linked. To enable Kiosk mode, follow these steps: 1. On the Slide Show tab, click Set Up Slide Show. The Set Up Show dialog box opens (see Figure 21-18). 2. In the Show Type area, click Browsed at a Kiosk (Full Screen). 3. Click OK.

that depend only on n(z) invariant (applied to P A ) ;alternatively, this property may be shown by an explicit calculation. p is self-adjoint because

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and the triangle between the focal point at the sensor plane, one can see that A/F CzH/F 2, where C is the extent of the blur spot for a point at in nity. C is called the circle of confusion. In terms of the circle of confusion zH F2 Cf=# (10:3)

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