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N 10 we addressed queueing networks with, in principle, an unbounded number of customers. In this chapter we will focus on the class of queueing networks with a fixed number of customers. The simplest case of this class is represented by the so-called GordonNewell queueing networks; they are presented in Section 11.1. As we will see, although the state space of the underlying Markov chain is finite, the solution of the steady-state probabilities is not at all straightforward (in comparison to Jackson networks). A recursive scheme to calculate the steady-state probabilities in Gordon-Newell queueing networks is presented in Section 11.2. In order to ease the computation of average performance measures, we discuss the mean value analysis (MVA) approach to evaluate GNQNs in Section 11.3. Since this approach still is computationally quite expensive for larger QNs or QNs with many customers, we present MVA-based bounding techniques for such queueing networks in Section 11.4. We then discuss an approximate iterative technique to evaluate GNQNs in Section 11.5. We conclude the chapter with an application study in Section 11.6.

(6.68)

Understanding Junk E-mail Filtering ...............................................................................859 Setting Junk E-mail Options.............................................................................................860 Blocking and Allowing Speci c Addresses .......................................................................862 De ning Safe Senders .............................................................................................862 Blocking/Allowing Individual Senders....................................................................863 De ning Safe Recipients .........................................................................................864 De ning Blocked Senders .......................................................................................864 International Junk E-mail Options .........................................................................864 Understanding E-mail Rule Basics ....................................................................................865

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So far, this chapter has discussed scenarios where the VPN Router has been at the edge of the networks it is supporting. By the edge, we mean it is placed between the private LAN network and the Internet or public switched network. However, this may or may not necessarily always be the case. There are instances where the VPN Router is placed behind routers or firewalls in larger installations. In those instances, provision must be made to permit the flow of ESP packets so that VPN tunnels may be established and terminated. In the case of firewalls in the path between VPN Routers, provision must be made to allow for endpoint-to-endpoint communications allowing for port 500 and protocols 50 and 51 to not be interfered with. Figure 4-23 shows a large corporate installation. In Figure 4-23, the corporate Central Office has heavy bandwidth requirements that require that its connection to the Internet be carried over a fiberoptic link. The link connects to a router with a fiber-optic interface, along with high-speed Ethernet interfaces for the LAN side. To maintain control over the traffic permitted into its network, the corporation has installed a firewall. Because BOT requires that ESP endpoint-to-endpoint traffic be allowed to successfully terminate a VPN tunnel, the policies and filters on the firewall must be adjusted to permit this. It may seem that punching holes in a firewall would allow for undesired traffic to traverse the firewall. However, this is not the case because the rules and policies may be such that only specific endpoint IP addresses using port 500 and protocols 50 and 51 be permitted to pass through the firewall.

Plotting is only easy after you've done it a few times. If your text sizes, notations, and lineweights are all good, you should get a good plot. There are three main ways to plot: directly to a plotter or printer, plotting to a .plt file, then taking this .pltto a plotter, or printing to a .pdffile, which can then be sent over the Internet. The way you plot will depend on how your system is set up.

Formally, a CTMC can be described by an (infinitesimd) generator matrix Q = (qi,j) and initial state probabilities p(0). Denoting the system state at time t E 7 as X(t) E Z, we have, for h -+ 0: Pr{X(t + h) = jlX(t) = i} = qi,jh + o(h), i # j, (3.35) = 0. This result

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