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In the summation over k in (10.4.42), the summation is over integers of k such that none of the factorial is negative. Note I! = 1, O! = 1, ( -I)! = undefined. Thus summation over k in (10.4.42) is k = 0,1, ... such that none of the factorial is negative. This means for a given jl, j2, ml, m2, j, m, there are only a finite number of terms in the summation.

To prevent the factorial to acquire too large an integer value, it is computationally advantageous to work with the logarithm of factorial. Thus let

C1 (n)

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+ j2 -

+ jl -12)!(j + j2 (j + jl + j2 + 1)!

DRbstart_service("drbssl://127001:61676", HelloWorldServernew, config)

mI)!

+ 1)

+ m)!(j -

C3 (n)

(10.4.46)

= } [log ((jl + j2 - j)!) + log ((j + jl - j2)!) + log ((j + j2 - ]1)!)

+ log(2j + 1) + log ((jl + ml)!) + log ((jl + log ((j2 - m2)!) + log ((j + m)!) + log ((j -log ((j + jl + j2 + 1)!)]

ml)!) + log ((j2 - m)!)

+ m2)!)

{a1(n), ... , aN(n)}

(10.4.47)

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This line contains two changes We are now using the protocol drbssl instead of druby when specifying the host to bind the service to Also, we are passing in our config Hash as the last parameter to the start_service method Now that our server is up and running, let s update our client to talk to the server over SSL:

B=-------,-----------k!(jl + j2 - j - k)!(jl - ml - k)!(j2 + m2 - k)!

- jj -

+ k)!

(10.4.48)

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10 Aug 2017 ... This tip will enable you to generate a barcode in Excel by using 39 barcodes . Code 39 , or Code 3 of 9 as it is sometimes referred to, is the most ...

Figure 21.12 System diagram of predictive ow control. 21.5.1 Predictive ow control model In this section we focus on the individual link-level problem, a single multiplexing point in the network which consists of a link and an associated buffer that serve both RT and NRT traf c. The multiplexing point in the network could be an output port of a router/switch or a multiplexer. The system diagram is shown in Figure 21.12. In the following V (n) will represent the aggregate amount of RT traf c that arrives at the queue of interest at time n. Vmax : = supn>0 {V (n)} will be assumed nite and V (n) stationary in the mean, i.e. V : = E{V (n)}. The goal is to control the NRT traf c based on

= - [lOg(k!) + log ((jl + j2 - j - k)!)

+ log ((jl - ml - k)!) + log ((j2 + m2 - k)!) + log ((j - j2 + ml + k)!) + log ((j - jl - m2 + k)!)]

(10.4.49)

(10.4.50)

In+l(X) = Yn+l(X) =

predicting the aggregate RT traf c arrival rate at the queue ai (n) will refer to the available link capacity for the ith NRT traf c computed at time n based on the predicted value of the RT traf c rate This explicit rate information is sent back to the ith NRT traf c source If N is the number of NRT traf c sources and n i , = 1, , N is the round-trip delay N between the ith NRT source and the destination, then a(n) = i=1 ai (n n i ) is the aggregate NRT traf c arrival to the queue at time n A control message is propagated from the queue of interest to the destination and back to the source Vi (n) will represent the predicted value of V (n) based on the history of V before time n n i .

require 'drb' require 'drb/ssl' config = { :SSLVerifyMode => OpenSSL::SSL::VERIFY_PEER, :SSLCACertificateFile => "CA/cacertpem", } DRbstart_service(nil, nil, config) server = DRbObjectnew_with_uri("drbssl://127001:61676") puts serversay_hello

+ 1)

. . In(x) - In-l(X)

(10.4.51) (10.4.52)

+ 1)

We assume that the predictor is linear A simple example can be represented as Vi (n + n i ) = k h k Vi (n k) If V (z) is the Z transform of V (n) V and Vi (z) the Z -transform of Vi (n) V then Vi (z) = z ni Hi (z)V (z) where Hi (z), for NRT traf c source i, is a causal, stable, linear, time-invariant system [74] It should be noted that Hi (z) will be the same for all sources with the same RTT n i For example, if there is only one NRT ow with round-trip delay 5, a possible predictor (in time domain) could be V1 (n + 5) = (1/2)V (n) + (1/2)V (n 1) In this case, we will have H1 (z) = (1/2)(1 + z 1 ).

Yn(x) - Yn-l(X)

(10.4.53) (10.4.54) (10.4.55)

(10.4.56)

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