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The absolute minimum block completion time of S-IDNC increases almost linearly with N.
We first study the throughput limit of S-IDNC, measured by the absolute minimum block completion time U s.
We call (U_{mathcal {S}_{s}}triangleq |mathcal {S}_{s}|) the minimum block completion time of (mathcal {S}_{s}).
We derive an upper bound on the minimum packet decoding delay in terms of the minimum block completion time.
Specifically, we derive a closed-form expression for the expected minimum block completion time in terms of the number of packets and receivers and their erasure probabilities. 2.
Our observations on S-IDNC are as follows: The absolute minimum block completion time of S-IDNC increases almost linearly with N.
Similar(47)
S-IDNC was graphically modeled in [13], which then proved that the minimum clique partition solution [13] of the associated graph can be an S-IDNC solution that minimizes the block completion time.
In other words, we first minimize the block completion time.
To overcome this difficulty, we will give higher priority to the minimization of block completion time.
Hence, RLNC is able to offer the smallest block completion time among all NC techniques.
The total cost is thus equal to the block completion time.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com