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561 Description CAMEL interaction with location services is a means of obtaining location information of a subscriber This feature may be compared with ATI; it uses a similar signalling method ATI is generally used to determine the network in which a subscriber is located and the location area in which she currently resides Location services are primarily meant for obtaining the geographic location of a subscriber; refer to Figure 574 for a comparison between ATI and location services The location information that may be obtained with ATI (MCC, MNC, LAC, CGI/SAI) may be used for service logic processing, eg when a subscriber is determined to be in the HPLMN (indicated by MCC + MNC), then call completion may be applied for that subscriber The use of ATI to HLR may also result in geographical information, in the following ways: the MSC where the subscriber is located derives geographical location from the cell Id; the HLR that is processing the ATI derives geographical location from the cell Id; the gsmSCF that uses ATI and receives the location information, derives geographical location from the cell Id Obtaining geographical information with ATI to HLR has the following shortcomings: The accuracy of the geographical information that may be obtained with ATI to HLR is determined by the size of the cell where the subscriber is located If the cell has a radius of 5 km, then that is the uncertainty of the location information When ATI is used, the most recently stored location information is received; the subscriber may since have moved within the location area of the VLR This dilemma is resolved with active location retrieval

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Because Walgreens had so many viable candidates, it wasn t hard to find one who satisfied all the criteria for the top job: a pharmacist by training, a Walgreens lifer who had done most of the company s jobs on the way up, and an executive more devoted to Walgreens humble values than to Wall Street s glitz and glitter

e t (y) a (y) sin(y) dy + 2 (y) i 1 e t (y) ai (y) sin(y) dy 3 (y)

E[L(i, t)],

Regular ATI Result MCC, MNC, LAC, CGI/SAI Location number VLR address Location services ATI Result Geographical information MSC number

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assuming that < 1 If < 1, the transient probabilities pij (t) converge to the equilibrium probabilities pj = (1 ) j as t and, similarly, E[L(i, t)] converges to /(1 ) as t A natural question is how fast the convergence occurs A heuristic answer to this question has been given by Odoni and Roth (1983) 2 in the context of the M/G/1 queue Letting cS denote the squared coef cient of variation of the service time, the M/G/1 queue will forget its initial state after a time comparable to 2 (1 + cS )E(S) trelax = 28(1 )2 provided that the system is empty at epoch 0

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In general the linear differential equations (451) have to be solved numerically Let us assume in the remainder of this section that the state space I of the Markov chain is nite There are several possibilities to numerically solve the homogeneous system (451) of linear differential equations with constant coef cients In most applications the matrix of coef cients has distinct eigenvalues and is thus diagonalizable In those situations one might compute the eigenvalues 1 , , n of the matrix and the corresponding eigenvectors The transient probabilities pij (t) are then a linear combination of pure exponential functions e 1 t , , e n t (zero is always among the eigenvalues and the corresponding eigenvector gives the equilibrium distribution of the Markov process up to a multiplicative constant) In general, however, one uses a so-called Runge Kutta method to solve the linear differential equations numerically Standard codes for this method are widely available From a numerical point of view, the Runge Kutta method is in general superior to the eigenvalue approach The Runge Kutta method has the additional advantage that it can also be applied to continuous-time Markov processes with timedependent transition rates Another possible way to compute the pij (t) is to use the discrete FFT method when an explicit expression for the generating function P (t, z) = j I pij (t)zj , |z| 1 is available 452 The Uniformization Method This method falls back on an earlier construction of a continuous-time Markov chain in Section 41 In this construction the process leaves state i after an exponentially distributed time with mean 1/ i and then jumps to another state j (j = i) with probability pij Letting Xn denote the state of the process just after the nth state transition, the discrete-time stochastic process {Xn } is an embedded Markov chain with one-step transition probabilities pij The jump probabilities pij and the in nitesimal transition rates qij are related to each other by qij = i pij , i, j I with j = i (452).

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