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Exact(5)
Using ED on G is even more prohibitive required O(L3) multiplications.
In particular, this manuscript presents a new randomized algorithm that can generate a 23 approximate solution in O(√n2.587n) time, improving upon the previous algorithm that required O(√n2.83n) time to guarantee the same performance.
Due to the -secure property of polynomial (i.e., the polynomial remains secure if no more than polynomial shares are compromised), the scheme has good resilience; however, the required O modular multiplications incur large computation overhead.
*X, required; O, optional; R0, basic reproduction number.
To build them, a considerable construction time is required, O(nlog n) in the worst case.
Similar(55)
This requires O(N) messages.
Calculating (mathrm{NEGD}) requires (O(n^3)) time.
Either way, this requires O(N⌈ log2(N ⌉) space.
Note that this scheme requires O(N.polylog(N)) messages.
The technique described in [1] requires O(Nlog5.4(N)) messages.
Therefore, Algorithm 1 requires O(n Δ2) time.
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