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[11] P Baldi and B Pacchiarotti Importance sampling for the ruin problem for general Gaussian processes Submitted, University Paris VI, Technical Report 875, 2004 [12] J Blanchet and P Glynn Ef cient rare-event simulation for the maximum of a heavy-tailed random walk Annals of Applied Probability, 2008 [13] J Blanchet, P Glynn, and J C Liu Ef cient rare event simulation for multiserver queues Submitted, 2009 [14] J Blanchet, P Glynn, and J C Liu Fluid heuristics, Lyapunov bounds and ef cient importance sampling for a heavy-tailed G/G/1 queue Queueing Systems, 2007 [15] J Blanchet and C Li Ef cient rare-event simulation of compound sums Submitted, 2009 [16] J Blanchet and J C Liu Rare event simulation for multidimensional random walks with t-distributed increments In Proceedings of the 40th Winter Simulation Conference, Washington, DC, 2007 [17] J Blanchet and J C Liu State-dependent importance sampling for regularly varying random walks Advances in Applied Probability, 40: 1104 1128, 2008 [18] N-K Boots and M Mandjes Fast simulation of a queue fed by a superposition of many (heavy-tailed) sources Probability in the Engineering and Informational Sciences, 16: 205 232, 2002 [19] P Bratley, B Fox, and L Schrage A Guide to Simulation, 2nd edition Springer, New York, 1987 [20] J Bucklew Large Deviation Techniques in Decision, Simulation and Estimation John Wiley & Sons, Inc, New York, 1990 [21] J Bucklew Introduction to Rare Event Simulation Springer, New York, 2004 [22] C-S Chang Sample path large deviations and intree networks Queueing Systems, 20: 7 36, 1995 [23] C-S Chang, P Heidelberger, S Juneja, and P Shahabuddin Effective bandwidth and fast simulation of ATM intree networks Performance Evaluation, 20: 45 65, 1994 [24] J Collamore Importance sampling techniques for the multidimensional ruin problem for general Markov additive sequences of random vectors Annals of Applied Probability, 12: 382 421, 2002 [25] M Cottrell, J-C Fort, and G Malgouyres Large deviations and rare events in the study of stochastic algorithms IEEE Transactions on Automat Contr, 28: 907 920, 1983 [26] R Davies and D Harte Tests for Hurst effect Biometrika, 74: 95 101, 1987 [27] P-T de Boer Analysis of state-independent importance-sampling measures for the two-node tandem queue ACM Transactions on Modeling and Computer Simulation, 16: 225 250, 2006 [28] P-T de Boer, D Kroese, S Mannor, and R Rubinstein A tutorial on the cross-entropy method Annals of Operations Research, 134: 19 67, 2005 [29] T Dean and P Dupuis Splitting for rare event simulation: A large deviation approach to design and analysis Stoch Proc and Appl, 119: 562 587, 2008 [30] A Dembo and O Zeitouni Large Deviations Techniques and Applications, 2nd edition Springer, New York, 1998.

java ean 13 reader

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Analyzing the Histogram Allocated Types view in our particular sample run, we can draw the conclusion that the majority of the managed heap is filled with SystemByte [] Knowing which type is occupying the most space on the managed heap is very useful information, but it would also be good if we could find out where in the source code the allocations were made This can easily be accomplished by right-clicking the bar in question and selecting the Show Who Allocated menu item The net result is an Allocation Graph view, as shown in Figure 9-15 From Figure 9-15, we can see that the allocation graph shows that the root frame (main entry point) calls the Main method of the Fragment class, which in turn calls the Run method, which finally ends up allocating an instance of SystemByte [] Please note that in order to save screen space, the CLR Profiler truncates the full type name Another useful histogram is the Histogram by Age view (View, Histogram by Age), which allows you to see how long objects lived Figure 9-16 shows an example of the Histogram by Age view Here, we can see that 239MB worth of SystemByte [] has an age between 100 and 150 seconds As with other histogram views, you can right-click the bar and select the Show Who Allocated menu item to get the Allocation Graph

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