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Using initial values of (10.4.53)-(10.4.56), the values of higher order spherical Bessel and Neumann functions can be calculated by (10.4.51)-(10.4.52). However, for small argument x, the recurrence relation of (10.4.51) for spherical bessel functions may not provide numerically accurate values as higher order spherical Bessel functions have smaller and smaller values. For this case we can use the backward recurrence formula for spherical Bessel functions.

. (2n ]n-1(X) =

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The queue-length, q(n), at time n at the queue of interest will be determined by a(n), V (n), and the service rate (link rate) of the queue We assume that the queue process begins at time n = 0 and q(0) = 0 For stability, we also require that V < The feedback control scheme is as follows We predict the aggregate RT traf c rate and use the predicted value to compute ai (n), 1 n N 21511 Predictive ow control algorithm for single NRT traf c model To start with, we assume that there is only one NRT traf c source a1 (n) (or a group of NRT traf c loops with the same round-trip delay n 1 ) So, by de nition, a(n) = a1 (n n 1 ).

+ 1) ]n(x) .

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Unlike our server code, our client code has changed significantly from our original version As with our server, we need to require the drb/ssl libraries Also, as with our server, we need to create a Hash of parameters to help DRb understand how to connect to our server over SSL We create a Hash called config and give it two parameters: :SSLVerifyMode and :SSLCACertificateFile :SSLVerifyMode is set to OpenSSL::SSL::VERIFY_PEER This tells SSL to drop the connection if the peer cannot be verified, usually because of a certificate mismatch or poorly signed certificate We use :SSLCACertificateFile to point to the location of a certificate signed

]n+1(X)

(10.4.57)

For smaller argument and a higher order n,

]n (x)

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Ideally, what we want to achieve is a(n) + V (n) = at all time n However, there are two dif culties in achieving this First, since we do not know V (n) in advance, we need to estimate its value through prediction, resulting in a certain possibility of error Second, V (n) could be greater than but since a(n) cannot be negative, the sum a(n) + V (n) cannot be made equal to Having in mind the possibility of prediction error and the possibility that V (n) > , the NRT traf c a1 (n) will be controlled as a1 (n) = [ p V1 (n + n 1 )]+ (2134).

= --,------,----:-

+ 1)

(10.4.58)

Thus one start with high order values of bessel function and use (10.4.57) to work backward to ]1 (x) and ]0 (x).

We need to compute associated Legendre polynomials defined by sin e and derivatives of associated Legendre polynomials. We define t~ and s~ functions

To place a video higher in the queue, we just need to do the following:

where p is the percentage of output link capacity that we would like to utilize [ p > (V / )] and [x]+ = x, if x 0, and [x]+ = 0, otherwise. Consider now the situation of perfect prediction, and let V (n) have exceeded for some time. During the period that V ( ) has exceeded , the above equation correctly sets a1 ( ) to zero, but even after V ( ) is no longer larger than , there could still be a substantial backlog in the queue, during which time a1 ( ) should be set to zero. However, according to Equation (21.34), the moment V (n) is less than , the NRT source is allowed to transmit, thus potentially causing unnecessary congestion at the queue. So, what we will attempt to do is to keep the queue length at the node of interest small, while maintaining a certain level of throughput given by lim

t~(cose)

pm(cose)

(10.4.59) (10.4.60)

t:++~(cos e) = _ sin e (_m_+_1)

t~(cose)

n j=1 [a( j)

(10.4.61) (10.4.62)

t~+ 1 ( cos e) = y'~2-m-+--=-3 cos ef~J cos e)

t~(x) =

1xt~_I(X) -

@videosend_later(:encode, 1)

+ V ( j)]

((n_1)2_ m 2 ) 1 / 2 ] (2n _ 3) t~_2(x)

(10.4.63)

The recurrence relation can be initialized by ti (cos B)

(10.4.64) and compute t~, t~, ... by using (10.4.61). Then we compute t~, t , ... by using (10.4.62). Also

t~(cosB)

= p

= -V3/2

(10.4.65)

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The Free IDAutomation Code 39 Barcode Font allows the ability to encode letters, numbers and some symbols within the Code 39 barcode symbology. This is a fully-functional freeware font , not a demo. TrueType and OpenType versions are provided for use in a variety of operating systems including Windows and Mac.

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Enter the macro function in cell B1. For example, to encode a Code 39 barcode , set this cell to "=Encode_Code39(A1)". Change the font in the cell containing the encoded barcode string (cell B1) to CCode39_S3. You can also choose a different font size to adjust the height.

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