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java data matrix barcode reader

How to read a Data Matrix barcode - Stack Overflow
To use zxing, you just need to create a BufferedImage in your Java program from the PDF. That's a separate question, but should be possible ...

java data matrix reader

Java Data Matrix barcode reader control SDK reads and decodes ...
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a family of NP-hard problems not known to be in NP A #P-complete problem is equivalent to counting the number of solutions to an NP-complete one (see 8 for connections between counting problems and rare event simulation) This implies that a #P-complete problem is at least as hard as an NP-complete one This last fact justi es the continued effort to nd faster solution methods Concerning network reliability, even if we limit the models to very particular classes, the problems remain #P-complete For instance, this is the case if we consider the two-terminal reliability evaluation on a planar graph with vertex degree at most equal to 3 It must be stated that all known exact techniques available to evaluate R are unable to deal with a network having, say, 100 elements (except, of course, in the case of particular types of topologies) For instance, in [51], the effective threshold is placed around 50 components Our own experience con rms this gure In [55] the different approaches that can be followed to evaluate these metrics numerically (exact combinatorial methods and bounding procedures, together with reduction techniques that allow the size of the models to be reduced) are discussed, and some examples illustrate the limits of the different possible techniques (including simulation) Let us observe that in the communication networks area, usual model sizes are often very large For instance, in [33] the authors report on computational results analyzing (in a deterministic context) the topology of real ber optic telephone networks They give the sizes of seven networks provided by Bell Communications Research, ranging from 36 nodes and 65 edges to 116 nodes and 173 edges They also say that in this type of communication system, the number of nodes in practical implementations is not larger than, say, 200 In [34], the same authors report on a realistic model of the link connections in the global communication system of a ship, having 494 nodes and 1096 edges Monte Carlo algorithms appear, then, to be the only way to obtain (probabilistic) answers to reliability questions for networks having, for instance, more than 100 components But, of course, speci c techniques for dealing with the rare event case must be applied This is the topic of this chapter The crude Monte Carlo technique in this context involves sampling the system con guration N times, that is, generating independent samples X(1) , , X(N) of X and estimating the unknown parameter R by the unbiased estimator R= 1 N.

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