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Many IS simulation schemes have been proposed in the literature The basic principle is to increase the occurrence of failures We review such schemes here, dividing them into three categories: rst the basic schemes rst; then those using some topological information; and nally those directly trying to approach the zero-variance change of measure In each case, we will discuss the robustness properties as 0 The properties the literature has looked at are bounded relative error (BRE) and bounded normal approximation (BNA) Recall that BRE means that the relative variance remains bounded as 0, so that the relative precision of the con dence interval is insensitive to the rarity of the event, and BNA is a suf cient condition to assert that the coverage of the con dence interval will remain valid whatever the rarity For more precise de nitions, see 4 devoted to robustness properties Those properties have been discussed at great length for highly reliable Markovian systems [27, 39, 41, 42] Looking at all sample paths, necessary and suf cient conditions have been obtained Basically, it is not suf cient that the most likely paths to failure are not rare (ie, their probability is (1)) under the IS measure; other paths should not be too rare either (but not necessarily (1)) A string of properties has also been shown in [41, 42]: BNA implies that paths contributing the most to the variance are (1) under IS measure, meaning that the variance is asymptotically properly estimated ( 4 illustrates the problems that could occur otherwise), implying BRE, implying in turn that most likely paths to failure are (1) under IS measure For all those implications, the reverse assertion is not true in general; counterexamples have been highlighted in [42] In what follows, since in our model transitions are either failures or repairs, we denote by F the set of failures and by R the set of repairs If x = 0, we also denote Fx = {y : (x, y) F} and Rx = {y : (x, y) R}, and let fx =. java ean 13 reader Java Barcode Reader Tutorial to scan, read linear, 2d barcodes in ...
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