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where fi is the value of dx/dt calculated by the derivative call executing Eq (1-1) at the time t The integration routine loops until t reaches the next communication point (1-2), where the solution is sampled for input/output and sampled-data operations The simulation run terminates after accessing the last sample at t = t0 + TMAX unless the run is stopped either by the user or by a programmed termination (term) statement

All channels in the same group start transmit at the same time A macro round Transmission Static round Data Retrieval Micro-round Data for all the requests in a group Dynamic round Static round

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The Euler integration rule [Eq (1-3)] simply increments each state variable by an amount proportional to its last computed derivative This does not approximate true integration well except for very small integration steps DT Improved updating requires multiple derivative calls per integration step DT [10 18] This can actually reduce the total number of derivative calls (the main computing load of a simulation) required for a specified accuracy In particular: Multistep rules extrapolate updated values of the xi as polynomials based on values of the xi and fi at several past times t DT, t 2DT, Runge Kutta rules precompute two or more approximate derivative values in the interval (t, t + DT) by Euler-type steps and use their weighted average for updating

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macro-round). Reducing G we can pack more video streams in a group and this results in increased disk ef ciency, albeit at the expense of increased buffer requirement and scheduling delay and vice versa. In the extreme case with G = 1, GSS reduces to SCAN; and in the other extreme case with G = n, where n is the maximum number of streams that the system can support, GSS reduces to rst-come- rst-serve. In SS-VoD, static channel starts once every TR seconds, where TR is given by TR = L NS (20.1)

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and L is the length of the video title in seconds. However, transmission in GSS can only start at the beginning of a micro-round and hence does not necessary match the transmission schedule of the static channels. In particular, when TR is not divisible by the micro-round time, some of the static channels will not be able to transmit precisely at the scheduled time. To avoid this problem, we can use additional buffers to perform read-ahead to absorb the time differences. However, this will increase the buffer requirement up to 50% and is thus not desirable. Alternatively, we can choose the value of G and Q so that TR is an integer multiple of the duration of a micro-round to avoid the additional buffer requirement. For each video stream, N data blocks, one from each disk, are retrieved in a micro-round for transmission over the next G micro-rounds. Thus, the service round length Tr is given by Tr = NQ , RV (20.2)

Coefficients in such integration formulas are chosen so that polynomials of degree N integrate exactly (Nth-order integration formula) Explicit integration rules such as Eq (1-3) express future values xi(t + DT) in terms of already computed past state-variable values Implicit rules, such as the implicit Euler rule,

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