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level provides an unbiased estimate of the theoretical entrance distribution of the chain at that level (the distribution of the state when it hits that level for the rst time) under the original probabilities With splitting implementations where chains may have different weights, and with IS, this is true only for the weighted (and rescaled) empirical distributions, where each observation keeps its weight when we de ne the distribution There are also situations where it is simpler and easier to construct a good importance function for splitting than for IS, because IS can be more sensitive to the behavior of the importance function near the boundaries of the state space, as explained in [9, 12] (see also Section 323) One limitation of splitting with respect to IS is the requirement to decompose the state space into subsets (or layers) determined by the levels of some importance function, such that the probability of reaching the next level starting from the current one is not so small When such a decomposition can be found, splitting can be ef ciently applied However, there are situations where the most probable paths that lead to the rare event have very few steps (or transitions), and where rarity comes from the fact that each of these steps has a very low probability For example, in a reliability setting, suppose that the rare event is a system failure and that the most likely way that this failure occurs is by a failure of two components of the same type, which happens from two transitions of the Markov chain, where each transition has a very small probability In such a situation, splitting cannot be effectively applied, at least not directly It would require a trick to separate the rare transitions into several phases IS, on the other hand, can handle this easily by increasing the probability of occurrence of these rare transitions It is also important to recognize that in the case of large models (such as a large queuing system with many state variables), the state-cloning operations can easily induce a signi cant overhead in CPU time This chapter is organized as follows Section 32 describes the general principles of splitting techniques and the main versions (or implementations) found in the literature Section 33 provides an asymptotic analysis of the method in a simpli ed setting that involves assuming that reaching the next level from the current one can be modeled by a Bernoulli random variable independent of the current state (given that we have just reached the current level) This is equivalent to assuming that there is a single entrance state at each level We then discuss how much we should split and how many levels we should de ne to minimize the variance, or its work-normalized version (the variance multiplied by the expected computing time), in an asymptotic setting In Section 34 we provide an analysis based on interacting particle systems, following the general framework of [10] This permits us to obtain a central limit theorem in a general setting, in an asymptotic regime where the number of initial trajectories (or particles) increases to in nity While previous results focused on a speci c case of splitting where the number of trajectories at each level is xed, we additionally provide versions of the central limit theorem for other splitting implementations Section 35 applies different versions of the splitting technique to a simple example of a tandem queue, used earlier by several authors It illustrates the effectiveness of the.

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The first object is of type SafePEFileHandle and the second object is of type NativeEvent, which happens to be the object we are interested in If we resume execution, the finalizer thread executes the Finalize method of our NativeEvent class What happens to the objects on the f-reachable queue after finalization has completed Well, the objects are removed from the f-reachable queue, which renders them rootless; they will be collected during the next garbage collection This concludes our discussion of finalization As you can see, there is a lot of work being done under the hood whenever a finalizable type comes into play Not only does the CLR need additional data structures (such as the finalization queue and f-reachable queue), but it also spins up a dedicated thread to run the Finalize methods for each object that is being collected Furthermore, an object with a Finalize does not get collected in just one garbage collection, but rather two, which in essence means that the objects with Finalize methods always get promoted to generation 1 before they are truly dead, making it a far more expensive object to work with

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