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TABLE 10.2. Lysins through Genomic Sequencing/Homology Analysis Year 1986 1994 1994 1996 1997 1999 2000 2002 2004 2004 2005 2005 2006 2006 2007 2007 2007 2008 2008 Sequecning Descriptiom Partial phage genome Partial phage genome Partial phage genome Partial phage genome Complete phage genome Partial phage genome Complete phage genome Complete phage genome Partial phage genome Complete phage genome Complete phage genome Prophage/host genome Prophage/host genome Complete phage genome Complete phage genome Complete phage genome Prophage/host genome Partial phage genome Complete phage genome Target Bacteria Bacillus subtilis Lactococcus lactis L. lactis Lactobacillus sp. L. lactis Oenococcus oeni Lactobacillus casei Clostridium perfringens Streptococcus agalactiae Bacillus thuringiensis Staphylococcus aureus Bacillus anthracis B. anthracis Listeria monocytogenes S. aureus S. aureus S. agalactiae Streptococcus uberis Clostridium dif cile Reference Garvey et al. Arendt et al. Birkeland Oki et al. Chandry et al. Parreira et al. Kashige et al. Zimmer et al. Pritchard et al. Verheust et al. Tak c et al. Low et al. Yoong et al. Kornd rfer et al. Rashel et al. Sass and Bierbaum Pritchard et al. Celia et al. Mayer et al.

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10. The Key ID, Bursting, and Version fields are dependent upon the NTP server that is being used. A brief description of each follows:

To aid in describing the transitions, we call the clip in Video Track A, Clip A; The clip in Video Track B is called Clip B. In the following sections, we describe how Clip A transitions to Clip B. However, note that many transitions can be reversed so that Clip B transitions to Clip A.

V(I) 1(5)

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The second step of the wizard, Set Data Options, is where you define data column types and other settings, such as the column by which you want the data sorted, if at all (see Figure 16-5).

10 V

FIGURE 5.21 When toolbars, the menu bar, and window controls are hidden, navigating pages requires keyboard shortcuts or navigational buttons on the pages.

+ 1) ]

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1. By exploiting the fact that regressors have shift structure, the computational cost of RLS can be reduced from O ( M 2 )to O ( M )operations per iteration. 2. The key insight is to realize that the gain vector gi, and the conversion factor y(i), can be time-updated without requiring explicit evaluation of the matrix Pi. Instead, only the lowrank difference

Consider a 2-station polling model with exhaustive service with the following parameters. Arrivals form a Poisson process with rate X; and services are negative exponentially disdistributed amount tributed with rate pi. The switch-overs take a negative exponentially of time with rate Si. Furthermore, queue in station 2 has a limited the queue in station capacity of K. polling model. model for K = 2. stating the block matrices 1 has unlimited capacity but the

Discuss the differential cross section, d u / d R , for the scattering of a particle with mass mr at a fixed power-law potential (7.45) Determine the dependence of d u / d R on m,, on 8, and on the magnitude of the initial momentum, P. Calculate the explicit dependence, of the scattering angle on the impact parameter for

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cos(Q) = COS(CY)

CC* = AA*

Audio Encoding ................................................................................................................258 Mono versus stereo..................................................................................................258 Speech versus music................................................................................................258 Bit rates, sample rates, and quality equivalents ........................................................259 Video Encoding ................................................................................................................259 Screen resolution ....................................................................................................260 Frame rate ..............................................................................................................260 Bit rate ....................................................................................................................261 Audio bit rate ..........................................................................................................262 Step-by-Step Encoding Examples ......................................................................................263 Encoding MP3 audio using iTunes ..........................................................................263 Setting MP3 encoding defaults ......................................................................263 Importing and Encoding ..............................................................................264 Exporting MP3 audio from Audacity ......................................................................264 Encoding H.264 video using QuickTime Pro ..........................................................265 Using the iPod preset ....................................................................................265 Encoding using custom H.264 settings ..........................................................266 Using Windows Media Encoder ..............................................................................270 Using the encoding wizard ............................................................................271 Using the properties window ........................................................................275 Exporting video from Sony Vegas ............................................................................280 Encoding multiple versions using Sorenson Squeeze ..............................................286 Summary ..........................................................................................................................289

(6.88)

In other words, the least-mean-squares estimator of 2 is the hyperbolic tangent function,

" \ ,

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FIGURE 13-9

(-4+1&)/P)

The function f(r ,p) is the probability density for finding a particle with momentum p at the position r. The first term on the right-hand side of this equation corresponds to the Liouville equation (6.6) for a single particle in an external field. The second term describes the change of the single-particledistribution function due to the occurrence of collisions with the other particles in the system. The collision term in (7.17) consists of a gain and a loss contribution. If a particle with the given momentum p collides with another particle with any momentum p , this leads to a decrease of f ( ~ , p ) . two particles with momenta q and q collide If such that one of the particles acquires the momentum p, this leads to an increase of

=MATCH($F$12,$B$27:$B$75,0)

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