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^ ^ To compute the LT P sj0 , we only need the LSTs f^jk s and gj s associated with the basic holding-time cdf 's Fjk and Gj . Abate and Whitt [3 5] give special attention to heavy-tail probability densities whose Laplace transforms can be computed and, ^ ^ thus, inverted. However, to compute P sjx , we also need to compute D sjx and ^ h sjx , which require computing the LSTs of the conditional cdf's Hjk tjx and Gj tjx in Eq. (17.9). In general, even if we know the LST of a cdf, we do not necesssarily know the LST of an associated conditional cdf. However, in special cases, the LSTs of conditional cdf 's are easy to obtain because the cdf's inherit their structure upon conditioning. For example, this is true for phase-type, hyperexponential and Pareto distributions; Duf eld and Whitt [15, Section 4]. Moreover, other cdf's can be approximated by hyperexponential or phase-type cdf 's; see Asmussen et al. [6] and Feldman and Whitt [17]. If the number of levels is not too large, then it will not be dif cult to compute the required matrix inverse I q s 1 for all required s. Note that, because of the probability structure, the inverse is well de ned for all complex s with Re s > 0. To illustrate with an important simple example, we next give the explicit formula for an on=off source. Suppose that there are two states with transition probabilities

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class TFindHandleBase { public:

P12 P21 1 and holding time cdf 's G1 and G2 . From Eq. (17.9) or by direct calculation, ! ^ ^ P11 sj0 P12 sj0 ^ ^ ^ P sj0 I q s 1 D s ^ ^ P21 sj0 P22 sj0 ^ ^ ^ g1 s 1 g2 s 1 g1 s 1 : ^ ^ s 1 g1 s g2 s g2 s 1 g1 s ^ ^ ^ 1 g2 s

A CSP channel can be construed as a special kind of Channel, in which:

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IMPORT_C TFindHandleBase(); IMPORT_C TFindHandleBase(const TDesC& aMatch); IMPORT_C void Find(const TDesC& aMatch); inline TInt Handle() const; protected: TInt NextObject(TFullName& aResult,TInt aObjectType); protected: /** The find-handle number. */ TInt iFindHandle; /** The full name of the last kernel-side object found. */ TFullName iMatch; };

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Suppose that the levels are labeled so that the initial level is 1. Note that all ^ transitions from level 1 are to level 2. Hence, when considering the matrix h sjx in ^ 12 sjx . Since Eq. (17.10), it suf ces to consider only the element h

All channels are synchronous (see 3414), and so contain no internal buffering (However, you can construct processes that perform buffering)

Each iterator class provides its own implementation of Next, which calls the protected NextObject method providing the ID of the container to be searched:

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e st dG1 tjx :

EXPORT_C TInt TFindPhysicalDevice::Next(TFullName &aResult) { return NextObject(aResult,EPhysicalDevice); }

Channels support only read (" ") and write ("!") operations carrying data values The operations behave in the same way as take and put The most fundamental channels are one-to-one They may be connected only to a single pair of processes, a writer and a reader Multiple-reader and multiple-writer channels may also be defined

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For example, to nd all physical devices present in the system, we would use TFindPhysicalDevice as follows:

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Since P11 tjx 1 P12 tjx , it suf ces to calculate only P12 tjx . Hence, in this context ^ ^ g sjx 1 g2 s ^ : P12 sjx 1 ^ ^ s 1 g1 s g2 s 17:18

4512 Composition Much of the elegance of CSP stems from its simple and analytically tractable composition rules The "S" in CSP stands for Sequential, so basic processes perform serial computations on internal data (for example adding numbers, conditional tests, assignment, looping) Higher-level processes are built by composition; for a channel c, variable x, and processes P and Q: c x -> P c!x -> P P;Q P || Q P [] Q Reading from c enables P Writing to c enables P P followed by Q P and Q in parallel P or Q (but not both)

We now determine the mean, second moment, and variance of the bandwidth process of a general multilevel source as a function of time, ignoring the within-level variation process. It is elementary that mj tjx E B t jL 0 j; A 0 x sj tjx E B t 2 jL 0 j; A 0 x P P

TFindPhysicalDevice findHb; findHb.Find(_L( * )); TFullName name; while (findHb.Next(name)==KErrNone) RDebug::Print(name);

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This is precisely the mechanism used by the text window server s PS command, which produces the output shown in Figure 12.6.

vj tjx Var B t jL 0 j; A 0 x sj tjx mj tjx 2 :

The choice operator P [] Q requires that P and Q both be communication-enabled processes (of form d y -> R or d!y -> R) The choice of which process runs depends on which communication is ready: Nothing happens until one or both communications are ready If one is (or becomes) ready, that branch is taken If both are (or become) ready, either choice may be taken (nondeterministically) 4513 JCSP The JCSP package supports CSP-based design in a straightforward way It consists of an execution framework that efficiently supports CSP constructs represented via interfaces, classes, and methods, including:

We can calculate mj tjx and sj tjx by single inversions of their Laplace transforms, using ^ mj sjx I

A user-side application can unload an LDD or PDD using one of the following APIs:

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