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Proof First, it is argued that IC-SCHED belongs to NP; then it is shown that ICSCHED is NP-hard by reducing the NP-complete problem IC-SCHED (GC , MTG ) (Theorem 71) in polynomial time to IC-SCHED Clearly, for any given solution S of IC-SCHED it can be veri ed in polynomial time that S is feasible (Algorithm 5, adapted for edge scheduling on links and processors) and sl(S) T ; hence, IC-SCHED NP For any instance of C-SCHED, an instance of IC-SCHED is constructed by simply setting G = GC , M = (MTG , o, i), os,r = 0, is,r = 0, and T = TC SCHED ; thus, the overhead and the involvement take no time Obviously, this construction is polynomial in the size of the instance of C-SCHED Furthermore, if and only if there is a schedule for the instance of IC-SCHED that meets the bound T , is there a schedule for the instance C-SCHED meeting the bound TC SCHED



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java - ocr - api » 15.3.0.3 - Maven Repository
18 Jun 2015 ... A Java OCR SDK Library API allows you to perform OCR and bar code recognition on images (JPEG, PNG, TIFF, PDF, etc.) and output as plain ...

for large t since 2 2 q < 3 q, when q > 1. These observations lead to the next proposition, the main result in this chapter. Proposition 5.5.3. Assume that the distributions of either on or off periods have heavy tails with respective power r; s; P 1; 2 and that expansions (5.30) hold. Then limiting distribution x U 3 h x of Proposition 5.4.1 has the logarithmic estimate

k2 2

5:37





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OCRTesseract class provides an interface with the tesseract-ocr API (v3.02.02) in ... (C++) An example of OCRTesseract recognition combined with scene text ...

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OCR with Java and Tesseract – Brandsma Blog
7 Dec 2015 ... Tesseract is ocr engine once developed by HP. Currently it is an ... Fortunately there is Java 'wrapper' available named Tess4J. Tess4J also ...

| | Notation In terms of the | | notation (Section 641), the problem of scheduling under the involvement contention model can be characterized with a simple extension of the notation used for the contention model (Section 742) The essential aspect of the contention model is the fact that edges are scheduled In Section 742 it was suggested to denote this by -sched in the eld, immediately after the speci cation of the communication costs (eg, cij -sched) To indicate on which network the edges need to be scheduled, the eld was extended with a third sub eld describing the network topology (eg, net or star) In the involvement contention model, the edges are also scheduled and the eld is therefore left unchanged What changes is the fact that edges also need to be scheduled on the processors To indicate this, the eld is extended, with elds that indicate the presence of overhead and direct involvement The fourth sub eld relates to the overhead and can take the following values:

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OCR with Java and Tesseract – Brandsma Blog
7 Dec 2015 ... Tesseract is ocr engine once developed by HP. Currently it is an ... This makes it somewhat hard to use it from Java . Fortunately there is Java  ...

and with l speci ed in Eq. (5.34) Proof. First, consider lower bound (5.22). As expansions (5.30) hold, estimate (5.33) applies to that D2 t $ lt 2H for t and 2H 3 q. Use the variable p large change t xu and write D mx l ux H 1 d ux , where d t 3 0 as t 4 I. Lower bound (5.22) then reads ! 1 H x r u q x sup F p ; 5:38 l 1 d ux u>0

It is easily veri ed that function u U 3 r u has a unique minimum at point u* H=g 1 H with r u* gH =H H 1 H 1 H . Supremum (5.38) entails, in ~ particular, that q x ! q x with ! 1 H x r u* ~ q x F p : l 1 d u*x p Using the asymptotics F z $ exp z2 =2 =z 2p for large z, we may write that ~ log F z z2 =2 o z2 . Since d u*x 3 0 as x 4 I, lower bound q x thus veri es !2 !2 1 x1 H r u* x1 H ~ p o log q x 2 1 d u*x 1 d u*x l 2 1 1 H r u* x p o x1 H 2 : 2 l The latter consequently implies that lim inf

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Communication in icts no computational overhead on the sending or receiving processor os,r Communication in icts computational overhead on the sending and on the receiving processor Restrictions might be speci ed for the overhead in an obvious way as in the following examples {os , or } Communication in icts computational overhead only on the sending (os ) or on the receiving processor (or ) o Communication in icts identical computational overhead on the sending and receiving processors, that is, os = or = o

k2 2

p with k r u* = l: Second, consider upper bound (5.23). Performing again the variable change t xu in the integral gives x1 H Q x p 2pl where Jx u r u 2 ; 1 d ux 2 Lx u R ux; x ; d ux I

5:40

The fth sub eld relates to the (direct) involvement and can take the following values:

and with functions u U 3 r u and u U 3 d ux de ned as in Eq. (5.38). To evaluate integral (5.40), we apply the Laplace method [12] for the estimation of integrals with

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Java Sample Code to Recognize (OCR) and Add Text to a PDF ...
/Uncategorized /Java Sample Code to Recognize (OCR) and Add Text to a PDF Document. March 20, 2019. Here is a simple small Java program that uses ...

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Yes I have heard about Java Tesseract library. This link offers some help. Using Tesseract from java. ... What are the best open source OCR libraries? 111,596 ...












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