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The admission complexity of the AMDR scheduler depends on whether the requested video is delivered using a MDR transmission schedule or an Optimal Smoothing transmission schedule. For the MDR case, the admission complexity is the same as in the original MDR scheduler, i.e., one computation for the admission test, and O(w) computations for updating the system utilization series. For the Optimal Smoothing case, the admission complexity is higher than the MDR case but, interestingly, lower than the original Optimal Smoothing case. This is because in the AMDR scheduler, the bit-rates in the bandwidth reservation schedule {si } are non-increasing. This enables the system to perform the admission test by checking only the initial rate and the rate-increasing rounds. Again, assume the client arrives at time slot A, with a transmission schedule {vi }. We de ne a round i in the transmission schedule as rate increasing if vi > vi 1 . Let there be g such rate increasing rounds, with the round number denoted by h i , i = 1, 2, . . . , g. To simplify notations, we also de ne h 0 = 0 to represent the initial round. With these notations we can then de ne the admission test as: sh i +A + vh i U, for i = 0, 1, . . . , g (7.27)

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Aggregate bandwidth utilization and reservation after new stream is admitted. Bandwidth over-allocated here to maintain rate monotonicity. Rate

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The monotonicity property of the bandwidth reservation schedule implies that si+A + vi U si+A+1 + vi+1 U (7.28)

y1[i] = g(t; y2[i], y3[i + k], ) (i = 1, 2, , n)

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Starting with i = h 0 , h 1 , . . . , h g , and then applying equation (7.28) recursively we can show that if a new stream s transmission schedule satis es equation (7.27), the whole transmission schedule can be added to the bandwidth reservation schedule without exceeding the system capacity. The admission test therefore requires (g + 1) additions and comparisons, instead of the w (w >> g) additions and comparisons in the original temporal smoothing case. Once the admission test is successful, then the new stream s transmission schedule will be added to the aggregate system utilization using equation (7.25) and then the system can compute the new bandwidth reservation schedule according to equation (7.26). Assume a proportion of (0 1) of the video collection can be admitted using MDR schedules under a given client buffer size constraint. Then, for successful admissions, the admission complexity is equal to O(1 + (1 )(g + w)) comparisons and O(w) additions. For unsuccessful admissions, again the complexity will be lower as the admission test is stopped as soon as the system utilization is exceeded in a time slot.

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