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(Note that QP QT0 ). Since QT0 and ton are independent and subexponential and 0 0 have asymptotically proportional (equivalent) tails, by applying Lemma 5(ii)(A) of

expensive method is java.util.Hashtable.containsKey(). The method itself is fairly quick (unfortunately the pro ler does not show the average time spent in each method invocation); however, we called it nearly 600 000 times because we are constantly checking to see if a cell is alive or empty. As we saw in Figure 7.8, some 13 % of the time was spent in LifeCanvas.paintCanvas(). However, from the calling graph in Figure 7.10,



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Jelenkovic and Lazar [35], it follows that P QT0 r c ton > x $ P QT0 > x P r c ton > x 0 0 as x 3 I: 10:19

The independence of ton and toff , and ton P l, by the de nition of long-tailed 0 0 0 distributions it follows that P ton r c ctoff > x $ P ton r c > x 0 0 0 o P QT0 > x as x 3 I. Subsequently, by applying Lemma 5(i)(A) of Jelenkovic and Lazar [35], P QT0 ton r c ctoff > x $ P QT0 > x 0 0 as x 3 I: 10:20

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Finally, by replacing asymptotic relations (10.19) and (10.20) in Eq. (10.18), we obtain Eq. (10.15); combination of Eqs. (10.13) and (10.15) gives Eq. (10.16). This completes the proof. j 10.4.2 Asymptotic Reduced Load Equivalence





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In this section we consider multiplexing one long-tailed on=off process with exponential processes in a uid queue. In Boxma [12, 13], a precise asymptotics of the embedded queue distribution was obtained for multiplexing on=off sources, one of which had regularly varying on periods, while the others had exponentially distributed on periods. A similar setting with intermediately varying on periods was investigated in Rolski et al. [52]. Jelenkovic and Lazar [35] observed that this queueing system is asymptotically interchangeable with a queueing system in which the on=off process is arriving alone and the exponential processes are replaced by their mean values. This result has been generalized in Agrawal et al. [2]. The title of this subsection is borrowed from the title of their paper. In the remainder of this section, a result from Jelenkovic and Lazar [35] is presented. In order to state the result, the following de nitions are introduced. De nition 10.4.4. F P ir if A distribution function F is intermediate regular varying F dt : F t

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Tesseract OCR with Java with Examples - GeeksforGeeks
In this article, we will learn how to work with Tesseract OCR in Java using the ... Pre-process image data, for example : convert to gray scale, smooth, de-skew, ...

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How to use the Tesseract API (to perform OCR ) in your java code | T ...
18 Jan 2014 ... import java .io.*;. import net.sourceforge.tess4j.*;. public class Main {. public static void main(String[] args) {. File imageFile = new File("<path of ...

Figure 53(d) is, since nodes d and e are independent and in the same cluster A clustering algorithm must establish a rule on how to order (ie, schedule) such nodes In order to keep the complexity of clustering algorithms as low as possible, these algorithms try to be smart about the scheduling of the nodes in each incremental step Actually, it is not necessary to generate a schedule at each step; it is merely necessary to determine the current schedule length For this reason, the term estimated parallel time (EPT) was introduced for clustering algorithms (Gerasoulis and Yang [76]), which simply is the length of the (implicit) schedule of the present clustering The aim of the algorithms is to obtain the EPT with as little effort as possible Different clustering algorithms pursue different strategies and techniques for the ordering (ie, the scheduling) of the nodes, as will be seen later Edge Zeroing It is important to realize that merging two clusters Cx and Cy can only be bene cial if there is at least one edge eij going from a node ni in cluster Cx to a node nj in cluster Cy (or vice versa) Such a merging will turn the remote communication associated with eij into a local communication For this reason, the merging of the clusters is also called edge zeroing, as the communication costs of the corresponding edges become zero Merging clusters that do not result in edge zeroing cannot improve the schedule length (ie, the EPT) of the clustering The attentive reader might have observed that edge zeroing is already re ected in Figure 53 The edge weights are 0, whenever the incident nodes are in the same cluster For example, in Figure 53(c) the edge weight c(eab ) is zero, since both a and b are in the same cluster, while it is c(eab ) = 10 in the initial clustering of Figure 53(b) In Figure 53(d) most edges are zero, because there are only two clusters resulting in mainly local communication.

Traf c engineering for a multiservice network handling both stream and elastic traf c is still a largely unexplored eld. In this section we suggest how it may be possible to generalize the methods and tools developed over the years for dimensioning the telephone network. 16.6.1 Provisioning for Stream Traf c

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Asprise Ocr library has already been downloaded but still can not ...
23 Oct 2017 ... <dependency> <groupId>com. asprise . ocr </groupId> <artifactId> java - ocr - api </ artifactId> <version>15.3.0.3</version> </dependency>.

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net.sourceforge.tess4j - Maven Repository
Tess4J ## Description: A Java JNA wrapper for Tesseract OCR API. Tess4J is released and distributed under the Apache License, v2.0. ## Features: The library ...












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