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2-3 Combining Differential Equations and Sampled-data Operations As noted in 1, a DYNAMIC program segment can contain both differential-equation code and sampled-data code Examples are simulations of digital controllers for analog plants (Sections 2-6 and 2-7) and differentialequation problems with pseudorandom noise inputs (Section 5-3) In such

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As an illustration, consider a dynamic multicast channel serving n dynamically-admitted clients as shown in Figure 19.7. Let ai be the time client i arrives in the system and the nearest multicast cycle starts at tm and tm+1 respectively, where tm < a1 < a2 . . . < an < (tm+1 2 ). Each client upon arrival will begin caching data from a static multicast channel while waiting for an available dynamic channel to begin playback. Note that the later a client arrives in the batch, the longer it must receive data from the dynamic multicast channel to make up for the missed data transmitted by the static multicast channel. Eventually all clients in the batch will reach their cached data position and the dynamic multicast channel is released. Therefore, the channel holding time of the dynamic multicast channel is equal to (an tm ), i.e., dominated by the last client joining the batch. Compared to TVoD systems, a SS-VoD client must have the capacity to receive two multicast channels concurrently and have a local buffer large enough to hold up to TR seconds of video data. Given a video bit-rate of 3Mbps (e.g., high-quality MPEG4 video), a total of 6Mbps downstream bandwidth will be needed for the initial portion of the video session. For a twohour movie served using 25 static multicast channels, the buffer requirement will become 108MB. This can easily be accommodated today using a small hard disk in the client, and in the near future simply by using memory as technology improves.

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programs, sampled-data assignments follow an OUT or SAMPLE m statement at the end of the differential-equation code, so that they execute only at periodic sampling times As discussed in Section 1-8, properly designed integration routines admit sampling only at t = t0 and at the end of integration steps Variables fed from a differential-equation system to a difference-equation system are defined variables But all sampled-data inputs to differential-equation systems are state variables,3 for they relate past and present In derivative calls between sampling points, these sampled-data inputs hold values assigned at the preceding sampling point The experiment protocol must assign initial values to such sample-hold inputs Otherwise, they will be flagged as undefined variables at t = t0 In summary, Sampled-data assignments read inputs from the differential-equation section (simulated continuous or analog variables) computed at the current sampling time In the continuous differential-equation section, the current value of each sampled-data input was produced at the preceding sampling time and stays constant until it is updated at the next sampling time This models a samplehold operation

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