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where B represents, as before, a generic service time Then we have P (D > b) = P (SM > b) Consequently, if X1 is subexponential (which is the case if B is), then P(D > b) EM P(X1 > b) as b (see [36]) The development of ef cient simulation estimators for the tail of D has traditionally focused (as we will do here) on estimating P (Sm > b) ef ciently as b (for xed m) The reason is that, in this heavy-tailed setting, the event {SM > b} is essentially caused by extreme behavior of the increments Xj , and not so much by unusual behavior of the geometric random variable M

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You need to replace the mycertspc and mykeypvk with the names of your certificate and private key files During the signing process, you are asked to enter a private key password Enter the password provided to you by VeriSign during the certificate purchase process If the signing succeeds, a Succeeded message is shown If an error occurs, make sure you have typed the name of the certificate and private key files properly and that they are located in the same directory as the signcodeexe binary The next step in the enrollment process is to take the newly signed winqualexe file and upload it to Microsoft for verification purposes Continuing from the page illustrated in Figure 8-5, click the Next button The next page enables you to upload your signed Winqualexe file, shown in Figure 8-6 Simply enter the path to the signed winqualexe binary and click Next to upload the file The next page in the process is the Billing information page, shown in Figure 8-7 As mentioned earlier, most of the WER features are free of charge, but there are some that Microsoft charges for The billing information is used if a customer utilizes the WER services that cost money Please enter the billing information for your company (bold fields are required), and click the Next button, which takes you to the account (profile) creation page, shown in Figure 8-8

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As indicated before, developing ef cient IS estimators for the tail of Sm is not straightforward An alternative idea is based on conditional Monte Carlo , and was rst studied by Asmussen and Binswanger [5]; see also [6] Note that we evidently have direct access to the distribution of X(m) := max1 j m Xj Using the catastrophe principle, it seems appropriate to estimate P (Sm > b) by conditioning on the rst m 1 order statistics X(1) , , X(m 1) (ie, integrating out the most relevant contribution, namely X(m) ) Based on this idea, [5] provided

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