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the source and tallying the number penetrating the shield Often, the number of particles in a physical source is very large, say more than 1015 , so N is typically much smaller than the physical number of particles Because the process is a linear one, if N particles produce k penetrating particles, one can infer (at the end of the simulation) that a physical source of Q particles will produce Q(k/N ) penetrating particles It is often convenient to do this normalization at the beginning of the transport procedure rather than at the end (The physical source strength, Q, might be the number of neutrons produced by a nuclear reactor over some time period, for example, or the number of X-rays from a medical imaging machine) The user speci es a source strength Q and then, instead of assigning weight 1 to the computer particle, representing one physical particle, assigns a weight Q to the computer particle, representing Q physical particles Once the user starts viewing a computer particle as w physical particles, then it is a short intuitive leap to variance reduction For instance, a 2:1 split can be interpreted as separating the w particles into two groups of particles each having w/2 particles The average physics is preserved because there still are w physical particles after the split In practice, this concept is generalized and as long as the expected weight (ie, the expected number of physical particles) is preserved, then the average physics is preserved and the simulation means will be unbiased This chapter will rely on this intuitive concept, though proving this intuitive notion is not always trivial [12, 8]

java data matrix reader

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As soon as we issue the g command, the debugger breaks and displays the Breakpoint 0 hit message To convince ourselves that we have in fact hit the correct breakpoint, we load the SOS extension and use the ClrStack extension command to display the stack trace of where we are currently It should come as no surprise that the stack trace shows that we are in the Main function of our very simple type In addition to mbp, SOSEX also includes another great breakpoint command named mbm The mbm command allows you to set a breakpoint on a particular IL offset in a particular type This command can come in handy when source code isn t readily available, such as when working with code generation (ReflectionEmit) To see how mbm can be used, we will utilize the same 03simpleexe application Rather than using the mbp as previously illustrated, we will use the mbm command to set a breakpoint at the beginning of the Main method (at offset 0) Listing 3-21 illustrates the debugger conversation Listing 3-21 Using the mbpm extension command

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Most Monte Carlo transport practitioners seem to learn variance reduction principles and methods most easily by applying them to sample transport problems This chapter will consider some aspects of a simple rare event transport problem [3] that is commonly used for training purposes at Los Alamos The transport problem is shown in Figure 101 The geometry is cylindrically symmetric about the y-axis There is a point isotropic neutron source at the bottom of a 200-cm diameter concrete cylinder of height 180 cm The source energy spectrum is 95% at 2 MeV and 5% at 14 MeV (Note that 2 MeV is typical of ssion neutron energies and 14 MeV is typical of fusion neutron energies) Any neutron exiting the cylindrical surface is immediately terminated by a perfect absorber in the region labeled zero importance The primary tally (labeled F5) of interest is the time integrated neutron ux (particle density times speed per unit volume) at the detector point D = (200, 0, 0) (Note that the probability that a neutron scatters directly at D is zero, but the point detector ux estimate can be derived as the average ux in a small sphere that has shrunken to zero radius [31]) The detector only responds to particles above 001 MeV To contribute to the F5 tally, a neutron must: (i) penetrate 180 cm of concrete;

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