The optimal product-requirement communication spanning tree (PROCT) problem is to find a spanning tree T minimizing ∑u,v∈Vr u r v dT u,v), where dT u,v) is the length of the path between u and v on T. The optimal sum-requirement communication spanning tree (SROCT) problem is to find a spanning tree T such that ∑u,v∈V(r u)+r v dT u,v) is minimized.
In partial d-is we are given an integer t, and the sum of requirements satisfied by the computed solution must be at least t.
The total request funded was found by summing "Funding USD," and the total unfunded request was calculated by summing "Unmet requirements USD".
Soon by 0.08 s the current output settled to 5 A which is the sum of requirement of the load and the battery charging current requirement.
Basic information about the amount of sedatives used in our population is shown in Table 2. Summed sedative requirements (DD/MDD), corrected for the number of days measured, were 1.07 ± 0.93 before tracheotomy versus 0.30 ± 0.65 (p < 0.01) after tracheotomy for morphine, 0.84 ± 1.03 versus 0.11 ± 0.46 (p < 0.01) for midazolam, and 0.62 ± 1.05 versus 0.15 ± 0.45 (p < 0.01) for propofol.
The virtual node v1 in Fig. 3 is generated due to the physical node s4 in Fig. 1 with the resource requirement equal to the sum of resource requirements of v1 from the original VN0 and v0 from VN1 mapped onto s4.
The complexity of the second for loop is also O(M) because the value of m ranges from 0 to M. Finally, the complexity of the pricing decision (i.e., i set ← arg max i p i × ∑ m = 1 M r m i ) is O(M) because, for each price, the BB has to sum the resource requirements of all the senders.
We can sum up the requirements to effectively check the integrity of software updates in mobile networks as follows: (1) the semantics changes of malformed software updates should be checked in the binary code and (2) the changes should be able to be detected by network monitors, i.e., watchdogs, as well as recipient devices to support all ranges of devices.
The total execution requirement of task τ i, denoted by C i, is the sum of the execution requirements of all the sub-tasks in S i, i.e., (C_{i} stackrel {text {def}} sum _{k=1}^{n_{i}} sum _{q=1}^{v_{k}} e^{q}_{s_{i}^{k}}).
Then, the resource requirement of the new virtual link generated by the physical link is the sum of the resource requirements of these virtual links.
