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the N -point FFT is computed. The data of the jth user is Y j (n) = X j (n)H j (i j (n)) + W (n), if i j (n) S j 0, otherwise (21.26)

We represent the phase matrix by using the (k, i, 2) orthogonal system for polarization as treated in Section 1.2 of 1 of Volume 1. We consider the incident wave as given by (10.3.102) with ki = and incident polarization ei = fJ

Case (a): cPs = 0 and cPs = 180 For cPs = 0 ,

ks = sinesx + cosesz;

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There is support for the is_paranoid gem This will soft delete jobs after they have been processed The benefit of this is reporting Which brings us to the stats method on Delayed::Job This will tell you things such has the total jobs in the system (by worker), the number of remaining jobs, the number of processed jobs, and the number of failed jobs Finally, it also gives you a base worker class, Delayed::Worker, which you can implement for your custom workers This will properly handle Hoptoad notifications, should you use them, so you don t have to It also gives you a logger method so you have easy access to the RAILS_DEFAULT_LOGGER constant The Delayed::Worker class also helps you to DRY up your code Quickly looking at our VideoWorker, we would rewrite it to look like the following using Delayed::Worker:

Vs = cosesx - sinesz;

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Thus the incident wave with ei = Y is of polarization Ii. Similar polarization vector formulas can be obtained for cPs = 180 . Hence we define the phase matrix elements as

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where H j (n) := i h j (i) exp[ j2( /N )ni] is the frequency response of the channel of the kth user. The allocation module of the transmitter assigns subcarriers to each user according to some QoS criteria. QoS metrics in the system are rate and BER. Each user s bit stream is transmitted using the assigned subcarriers and adaptively modulated for the number of bits assigned to the subcarrier. The power level of the modulation is adjusted to meet QoS for given fading of the channel. The transmission power for the AWGN channel can be predicted. In addition the channel gain of subcarrier n to the corresponding user k should be known. The channel gain of the subcarrier is de ned as k,n = Hk (n) PLk ,where PL is the path loss, de ned by PLk = PL (do ) + 10 log10 (dk /do ) + X . Parameter do is the reference distance, dk is the distance between transmitter and receiver, is the path loss component and X is a Gaussian random variable for shadowing with a standard deviation [58, 59]. With the known channel information, the objective of resource allocation problem can be de ned as maximizing the throughput subject to a given total power constraint regarding the user s QoS requirements. If k,n is the indicator of allocating the nth subcarrier to the kth user, the transmission power allocated to the nth subcarrier of kth user can be expressed as Pk,n = 2 f k (ck,n ,BERk )/ k,n , where f k (ck , n) is the required received power with unity channel gain for reliable reception of ck,n bits per symbol. Therefore, the resource allocation problem with an imposed power constraint can be formulated as

Pl1(e s ) = PZl(e s ) =

(10.3.110) (10.3.111)

The quantities P l1 (e s) and P Zl (e s) correspond to co-polarization and crosspolarization, respectively. In Figs. 1O.3.4a and 10.3.4b, we plot Pl1 and PZ1 , respectively, as a function of scattering angle for scattering angle between 0 and 360 . We give the results of cPs = 0 and cPs = 180 in the same figure. The following definition is used. For cPs = 0 , we have scattering angle between 0 and 180 and the scattering angle is equal to es with 0::; es ::; 180 . For cPs = 180 , the scattering angle is equal to 360 -e s with o ::; es ::; 180 , covering the range of scattering angles between 180 and 360 . Case (b):

cPs = 90 and cPs = 270 . For cPs = 90 , ks = sin esY + cos esz; Vs = cos esY - sin es.z;

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Mar 20, 2019 · Here is a simple small Java program that uses Qoppa's PDF library jPDFProcess and the Tesseract libraries to recognize text in a PDF and add ...

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