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as(j)

= T(j)w(j)

(10.4.33)

1 Distributed Ruby (DRb)

Hence, once the exciting field coefficients w(j) are solved from (10.4.30), the coefficients of the scattered field are calculated by (10 .4.33). The final scattered field is then calculated via (10.4.31).

2.8 Spectral efficiency (b/subcarrier) 2.6 2.4 2.2 2.0 1.8 1.6 36

For the case of plane wave incidence, we can further simplify (10.4.30). Consider an incident wave with ki = sin Bi cos <PiX + sin Bi sin <PiY + cos BiZ. Let

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(10.4.34) Given polarization vector A, a~) and aC::J can be calculated readily. We inc note that E (r) can be written in the following alternate form

Enc(r)

iki r1 Aiki (r-r/)

[a~)RgMmn(krrz) + aC::JRgNmn(krrz)]

39 40 41 42 Total transmission power (dB)

(10.4.35)

Hence iki rla~) and iki r'ar::,{ are the contributions of the incident wave to the exciting field coefficients w~)(l) and wr::,{(l) respectively of particle l. Thus (10.4.36) and we have the following simplified form of the multiple scattering equations for plane wave incidence

w(l)

what certificate to use That certificate is sent to the client so that the client can encrypt messages to send back to the server Again, using the OpenSSL libraries, we read in our certificate file and create a new OpenSSL::X509::Certificate object Previously when we started the service, we would use the following line of code:

LO'(krzrj)T(j)w(j)

ql (n) Vl (n) + al (n)

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(10.4.37)

for l = 1,2, ... , N. After the exciting field coefficients are calculated. The scattered field is calculated by (10.4.31). Let (is(j) be a 2L max x 1 column matrix defined by

-S(.) _

[(is(M)(j)] (is(N)(j)

(10.4.38)

Cl (n)

and (is(M)(j) and (is(N)(j) are L max x 1 matrices representing a~~)(j) and a~V:)(j). The scattered field coefficients (is(j) satisfy the relation

(is(j)

= T(j) w(j)

DRbstart_service("druby://127001:61676", HelloWorldServernew)

(10.4.39)

S(N)B -+.) + amn mn (B s, cps ~.-n]

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Figure 21.10 Individual link-level model. degradation of QoS to the underlying applications [61 81]. 4G networks will carry a mixture of real-time (RT) traf c, like video or voice traf c, and nonreal-time (NRT) traf c, like data. One approach to controlling the NRT traf c is to be able to predict the RT traf c (at the link of interest) at some time in the future, then, based on this prediction, control the NRT traf c. In Figure 21.10, Vl (n) and l (n) correspond to the aggregate RT traf c and NRT traf c, respectively, arriving at a link of interest (link l having capacity l ), at time n. One can then estimate Cl (n), the available link capacity for NRT traf c, at some time in the future. This information would then be used at the network-level to distribute the available link capacities to the NRT ows. On the network level the available link capacities for the NRT ows is then distributed to maximize throughput (or more generally some utility function), based on appropriate fairness requirements. An example network is shown in Figure 21.11, where ows traverse links with available capacities for the NRT ows calculated at the individual link level. In 7, the network-level problem has been investigated in the case when the available link capacity for NRT ows at each node is a constant. The problem remains open in the case when the available capacity is time-varying.

In implementing the numerical simulation of scattering, several items have to be computed. We consider their computations in the following.

+ 1)-~(jlj2mlm2 I jd2j(-m))

(10.4.41) where (jd2mlm2 I jd2j, (-m)) are the Clebsch-Gordan coefficients [Edmonds, 1957; Abramowitz and Stegun, 1964]. It is given by the following formula

ml)!(j2 + m2)!(j2 - m2)!(j + m)!(j - m)! k!(jl + j2 - j - k)!(jl - ml - k)!(j2 + m2 - k)! - jl - m2

+ ml + k )1( j !

C5 (n)

+ k)! )

(10.4.42)

Now we are using this:

with o(i, k) =

being the Kronecker delta. Thus jl ( ml (10.4.43)

+ m2)'

C6 (n)

The values of j are within the range (10.4.44)

(10.4.45a) (1O.4.45b)

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