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We empirically veri ed that this is an excellent choice for the starting value of the Newton Raphson scheme In the above approach the roots of (G1) are calculated by solving (G3) separately for each value of k If some roots are close together, Newton Raphson iteration may converge each time to the same root when this procedure is directly applied to (G1) However, this numerical dif culty is eliminated when (G3) is used as an intermediary The above approach for solving 1 zc e D{1 (z)} = 0 can be modi ed to nd the roots of the equation zc A(z) = 0 inside or on the unit circle when A(z) is the generating function of a non-negative, integer-valued random variable Assuming that A(0) = 0 (otherwise, z = 0 is a root), the equation zc A(z) = 0 can be transformed into the equation c ln(z) ln(A(z)) = 2 ik where k is any integer In general it is recommended to solve this equation by the modi ed Newton Raphson method; see Stoer and Bulirsch (1980) In the modi ed Newton Raphson method the step size is adjusted at each iteration in order to ensure convergence In the special case that zc A(z) is a polynomial in z, the

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equation zc A(z) = 0 can be also solved as an eigenvalue problem Solving the nth degree polynomial equation zn c1 zn 1 cn 1 z cn = 0 with cn = 0 is equivalent to nding the eigenvalues of the matrix c1 c2 c3 cn 1 cn 1 0 0 0 0 0 1 0 0 0 A= 0 0 0 1 0 Fast and reliable codes for computing eigenvalues are widely available Finally, we discuss the computation of the (complex) roots of the equation ( s)m e sD m 1 ( ps) = 0 (G4)

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in the right half-plane {s | Re(s) > 0}, where m > 0 is a given integer and > 0, D > 0 and 0 p < 1 are given numbers This equation appears in the analysis of the P h/D/1 queue and the D/P h/1 queue; see Section 95 The computation of the roots of equation (G4) is more subtle than the computation of the roots of (G1) The reason is that equation (G4) has m 1 roots when m p > D and m roots when m p < D To handle this subtlety, Newton Raphson iteration should be used in combination with Smale s homotopy method To explain this, we rst rewrite (G4) as um e D(1 u) (1 p + pu) = 0 (G5)

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vation, without the complications and pressures future expansions would present Like other US corporate giants such as McDonald s and IBM Walgreens initial growth was built on a lot of old-fashioned values mixed with a few newfangled ideas McDonald s grew on a foundation of friendly service and clean bathrooms, while offering something new: fast food and drive-thru service IBM boomed not only because of its top-quality typewriters, but also because of Thomas Watson Jr s insistence that his service people wear coats and ties when visiting clients a symbol of the respect IBM exuded for its customers, which business guru Tom Peters believes was one of Watson s greatest contributions Likewise, Walgreens started with attentive clerks and helpful advisors unusual among druggists in that era, who tended to be austere and distant, standing behind their elevated counters and forbidding partitions and offered a few things you couldn t get anywhere else Almost a century before business books gushed about Walt Disney employees calling their customers guests, Charles Walgreen Sr wrote, Every customer is a guest in our store and should be treated as such It is unusual service, uncommon thoughtfulness, that makes customers remember a store, brings them back, leads them to speak favorably of it to others If you can serve your customers with the same thoughtfulness, interest, courtesy, and friendliness that you would show if they were guests in your own home, then you will have satisfied customers and find greater enjoyment in your work 1 And as usual, he meant it

by the change of variable u = 1 s/ The roots of this equation have to be found in the region {u | Re(u) < 1} of the complex plane In this region the equation (G5) always has m 1 (complex) roots If m p < D then the equation has an additional root on (0, 1) This real root is most easily found by repeated substitution: u

= e D(1 u ) (1 p + pu )

= 0, 1, ,

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