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least-mean-squares estimation problem (8.1). In 16, we studied how well LMS is able to approximate the optimal solution of the normal equations by relying on the stationary data model (15.16). A special feature of this model is that the noise sequence { ~ ( i ) which corresponds to }, the optimal residual that results from estimating d ( i ) from ui, is assumed to be a white noise sequence. Moreover, w(i) is also assumed to be independent of the regression data u3for all i,j . In the work by Reuter and Zeidler (1999), the authors consider a special example in the context of channel equalization whereby the noise sequence { v ( i ) } colored. Specifically, w ( i ) consists of a narrowis are band signal embedded in white noise. In addition, the noise and regression sequences { w ( i ) , u z } highly correlated. Clearly, in this scenario, the analysis that we have given for the MSE performance of LMS in the text should be adjusted accordingly. For instance, in Reuter and Zeidler (1999) it was shown that, under such conditions on {v(i), ui}, mean-square performance of LMS can even be the superior to that of the normal-equations solution. One justification for this observation is that LMS processes the data in a nonlinear fashion. In other words, LMS is in effect a nonlinear filter and this property can lead to improved performance in situations with highly correlated data and noise.

(10.228) (10.229)

The earliest PCs had ten function keys on the left side of the keyboard arranged in two columns of five keys. When the enhanced (101-key) keyboards were introduced, the function keys expanded to 12 keys and were placed on the top edge of the keyboard partly to make room for the cursor keys.

Exercise 2.18 Extend your code from Exercise 2. I7 to$nite elements of arbitraty polyno.. mial degrees 1 5 p , = p(K,) 5 5, i = 1,2,. , M . 1. Read the polynomial degrees p ,

Society Press, 1995. [ll] G. Balbo. Stochastic Petri nets: Accomplishments and open problems. In: Proceedings of the 1st International Computer Performance and Dependability Symposium,

The ability to test a block without exiting the Block Editor is new for AutoCAD 2010 and AutoCAD LT 2010. This feature makes testing a block quicker and simpler.

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The following lemma gives a geometrical characterization of polynomials in the space S :

When you like the crop, press Enter or Return and you should see something similar to Figure 12.8. If you want to cancel the crop and begin again, press Esc. You can also commit a crop by clicking the check mark button on the options bar. And you can cancel the cropping action by clicking the Cancel button, which is also in the Options bar.

Bitmaps versus Vectors ........................................................................................................78 The Transform Commands ..................................................................................................79 Moving the reference point........................................................................................80 Committing or canceling a transformation ................................................................81 Repeating a transformation ........................................................................................82 Scaling ......................................................................................................................82 Rotating ....................................................................................................................83 Skewing ....................................................................................................................84 Distorting ..................................................................................................................85 Applying perspective ................................................................................................87 Warping ....................................................................................................................88 Rotating by fixed amounts ........................................................................................91

Style: From the Style drop-down menu, you can choose Highlight or Color priority. The Highlight priority adds black or white pixels to create the vignette. The Color priority either lightens or darkens the existing colors in the image to create the vignette. Amount: Adjusting this slider above 0 creates a lighter vignette; the higher the value, the more opaque the vignette is. Going lower creates a darker vignette. Midpoint: This adjusts the size of the vignette. Roundness: Moving the roundness slider up creates a rounder vignette, while moving it down causes it to conform to the shape of the image. Feather: This sets the softness of the vignette edges. Highlights: This slider is available only if you have created a dark vignette. It pulls highlights out of the image in the darker areas to create depth.

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