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The traf c processes determined by Eqs (136) and (137) are LRD processes [1, 6, 11], henceforth referred to as LRD process I and LRD process II, respectively We use Eq (137) as an example to show that the assumption of the Pareto distribution in Theorems 1336 and 1337 is not restrictive as far as the impact of long-range dependence is concerned What is essential here is that the distribution is heavy tailed, regardless of the speci c form of the distribution Clearly, the process determined by exponentially distributed S and T is a Markov process Therefore, the queueing system with such a Markov arrival process can also be modeled by a Markov process However, the queueing system with an LRD arrival process is not Markovian anymore To be speci c, we let a 1:6, g 0:5, r1 1, and r0 0.



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I recommend trying the Java OCR project on sourceforge.net. ... We have tested a few OCR engines with Java like Tesseract,Asprise, Abbyy etc ...

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It gives instructions on how to build a java project to read an image and convert it into text using the tesseract OCR API.

Due to the precedence constraints, the graph must be executed in sequential order, namely, a, b, c, d Hence, the optimal schedule of this task graph uses only one processor (Figure 45(b)) If more than one processor is used (eg, two as illustrated in Figure 45(c)), at least one communication will be remote, which inevitably increases the schedule length by at least one time unit





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Tesseract is a very good OCR engine: https://github.com/tesseract-ocr/tesseract. The project has been launched by HP Labs and is now ...

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Tess4J Tutorial with Maven And Java – Linux Hint
To work with this lesson, it is important to install Tesseract OCR Engine on your ... We will start by making a simple Java project which is based on Maven and ...

Since all traf c processes considered have the same E S and E T , and S and T are identically distributed, the expectations determined by Eqs (136) and (137) are the same So the parameter A in Eq (137) can be determined by the above parameters As shown in Section 13323, by exploiting the renewal property of two-state uids, we can investigate the transient loss behavior of the queueing system by examining the values of performance functions P w and E w as w varies in 0; B We consider three traf c processes determined by the distributions of S and T as described above The assumption that all traf c processes considered have the same E S and E T implies that the marginal state distributions of the traf c processes are the same.

character at the end of the StringBuffer array on each pass through the loop. This means that each new String can reuse the character array from the previous String, but with its count value set one greater. (It is instructive to watch what is happening in a debugger.)

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Aspose.OCR for Java is a stand-alone OCR API for Java applications while allowing the developers to perform optical character recognition on commonly used ...

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We rst let buffer size B 1 and service rate C 0:8 for all the traf c processes, and compare transient loss behaviors of the traf c processes based on the functions P w and E w computed, respectively, according to Eqs (138) and (139) in Section 1371 We observe that even though the marginal state distributions of the traf c processes are the same, the transient loss measures of the traf c processes can be.

Fig. 13.2 Transient loss behaviors of different traf c processes. (a) The loss probability with B 1 and C 0:8. (b) The expected loss ratio with B 1 and C 0:8. (c) The loss probability with B 1 and C 0:95. (d) The expected loss ratio with B 1 and C 0:95.

44 TASK GRAPH PROPERTIES This section returns to the task graph model as discussed in Section 35 of the previous chapter The concepts presented in the following are employed in the scheduling techniques of the remaining text, in particular, for the assignment of priorities to nodes In many scheduling algorithms the order in which nodes are considered has a signi cant in uence on the resulting schedule and its length Gauging the importance of the nodes with a priority scheme is therefore a fundamental part of scheduling The discussion begins with the de nition of the length of a path in the task graph, based on the computation and communication costs de ned in Section 41 De nition 417 (Path Length) Let G = (V, E, w, c) be a task graph The length of a path p in G is the sum of the weights of its nodes and edges: len( p) =

signi cantly different (Fig. 13.2). The difference in transient loss behavior is only due to the distributions of S and T, which characterize the stochastic properties of the basic time scales in the underlying traf c. We note in Fig. 13.2(b) that if w exceeds some critical value, then the expected loss ratio of the Markov process is less than that of LRD process I. This is due to the effect of the heavy-tailed distributions of S and T . Such an effect becomes more signi cant if C (or B) is large. For example, suppose that we keep B 1 but let C 0:95; see Fig. 13.2(c) and (d). Note that a large C implies a stringent loss performance requirement. In this case, we observe that for any w P 0; B , both the loss measures of the Markov process are less than those of LRD processes I and II. This is because for the Markov process, the transient loss measures decay exponentially fast as C or B increases, but for the LRD processes, the loss measures decay only hyperbolically, due to the LRD effect caused by the heavy-tailed distributions of S and T . The numerical results are consistent with the analytical results regarding transient loss of LRD traf c in single states. As C or B increases, t o and y also increase. According to Theorems 13.3.6

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I've never used an OCR library so this is something very new to me. What is the ... I am not aware of any open source or free OCR libraries for Java . Although a ...












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