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Now we can complete scheduling all flows of G as soon as each vertex (link) of F G ′ is scheduled once.
After padding its 's with zeros for the flows not in the component, respectively, the two 's are merged to be the complete scheduling matrix, wherein an empty is added as the default element for scheduling.
We have assumed an area of operation with a finite number of base stations and thus neighborhoods, so that the complete scheduling process involves a finite number of steps and time slots.
In fact, TMGA1 is used here as a benchmark because it can generate all possible transmission modes ( s) and can give the cross-layer schemes the most complete scheduling matrix.
If the energy buffers of all four nodes of Figure2 are empty at time 0, link (u1,u2) can just be scheduled after time 6, even though u1 will have already recharged fully at time 2. Similarly, due to the restriction of energy replenishment, we complete scheduling all four links of Figure2 until time 12.
Being complete with holiday shopping Wrapping gifts Going to specific store on a specific day (repeat until complete) Scheduling in time to shop Making a list of stores I need to go to Online shopping for gifts I can get online Brainstorm gift ideas for each person Making a list of who I have to buy for*.
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