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of Markov processes (see 2) For an exposition concerning the general theory (including dynamic models), see [6], [7] or [32] The structure function can be speci ed by providing a table describing the mapping from [0, 1]|E| into [0, 1], a sort of exhaustive description, or, on the other side of the spectrum, by a program (or algorithm), which usually is a compact way of giving the function An intermediate option is to de ne it by giving a stochastic graph, sometimes called a network in this context These models are very useful, in particular, for communication network analysis We will adopt them here as referencesystems The lines of the communication network are modeled by the edges (or by the arcs in the directed case) of the graph, and the vertices represent the nodes The basic model in this class (and in this chapter) is an undirected graph (lines are assumed to be bidirectional) with perfect nodes (corresponding to the situation where the reliability of a node is much higher than the reliability of a line), assumed to be connected and without loops The state of line i at some instant of interest is a binary random variable Xi The structure function is then speci ed by means of some property of the graph To be more speci c, let us denote by G = (V, E) the graph where V is the set of vertices and E is the set of edges The set E of operational lines at the xed instant considered de nes a random subgraph G = (V, E ) of G The reliability of the system is then the probability that G has some graph property For instance, if we are interested in the fact that all the nodes can communicate with each other and we want to quantify the ability of the network to support this, the corresponding metric, called all-terminal reliability, is the probability that G is connected Another important case is when the user is interested only in the communications between two particular nodes, usually called source and terminal Denoting these nodes by s and t, the associated metric is the so-called two-terminal or source-to-terminal reliability, de ned as the probability that there exists in G at least one path between s and t (that is, a path in G having all its lines operational in G) This last case of graphs having an entry point s and an exit point t (the terminology is used even if the graph is undirected), has a broad eld of applications since it is a general tool describing the structure of a system, its block diagram, not only in the communications area For instance, it is widely used in circuit analysis or more generally in the description of electrical systems The previous considered metrics are particular cases of the K-terminal reliability in which a subset K of nodes is de ned and the associated measure is the probability that all the nodes in K can communicate, that is, the probability that the nodes of K belong to the same connected component of G A large proportion of the research effort in the network reliability area has been done on the evaluation (exact or approximate) of this measure and the two particular cases described before (the all-terminal and two-terminal ones) These problems (and several other related reliability problems) have received considerable attention from the research community (see [46, 18, 4, 55] for references) mainly because of the general applicability of these models, in particular in the communication network area, and because of the fact that in the general case the computation of these metrics is in the #P-complete class [59, 3],.

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that we can easily access type information from the ctiveX control s namespace, which in this case is FormDataTaskPaneActiveX Now, we just cast the ContentControl property of the CustomTaskPane object to an interface supported by the control Our ActiveX control implements an interface called IFormDataTPActiveXCtl that has one property Application This property represents the InfoPath Application object When this property is set, the ActiveX control will retrieve the XDocument object from the active window and display the XML structure and data in the Custom Task Pane To see this in action, take a look at the click event handler for the refresh button (Listing 2014) When the refresh button is clicked, the rst thing we do is obtain the task pane object we created previously from the collection of task panes (Obviously, this could fail if the task pane failed to be created for some reason This code does not show any error handling being done in the full sample) Next, we cast the ContentControl property to IFormDataTPActiveXCtl Finally, we set the Application property of the ActiveX control to the Application property of the task pane This will cause the ActiveX control to grab the XML from the form and update the task pane with the new information (The OnToggleClick method also sets the Application property when showing the task pane and clears it when hiding the task pane This bit of code is not shown in Listing 2012 in order to keep things simple, but it does exist in the full sample).

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attributes, and data; format them nicely; and display them in the task pane This process, as you can imagine, could take a while depending on the size of the form So, you probably want to have the ActiveX control alert the COM add-in when the operation is complete At that point, the COM add-in can do such things as enable the refresh button (If the ActiveX control does the work to retrieve and format the XML synchronously, this obviously doesn t need to be done However, for such a long operation, you probably will want to do this work asynchronously, in which case you will need a way to tell the addin that the ork is complete) To make this work, you ll rst want to create an interface that can be implemented by the COM add-in and used by the ActiveX control This interface, which we ll call IFormDataViewAddIn, is shown in Listing 2015 (Since this interface will be called from unmanaged code, we have to specify the attributes needed for COM interop ComVisible, InterfaceType, and Guid).

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