Examples of using Polynomial time in English and their translations into Russian
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is well-covered in polynomial time.
there are also essentially no other properties that can be used to get polynomial time algorithms.
If the exponential time hypothesis is true, then 3-SAT would not have a polynomial time algorithm, and therefore it would follow that P≠ NP.
as it was the first deterministic polynomial time algorithm for counting points on elliptic curves.
is not a polynomial time algorithm.
A number of other problems that are NP-complete on general graphs have polynomial time algorithms when restricted to circle graphs.
It is an open problem whether there exists a polynomial time algorithm for calculating rotation distance.
The forbidden minor characterization of linkless graphs leads to a polynomial time algorithm for their recognition, but not for actually constructing an embedding.
The main result of this paper is the description of a polynomial time algorithm for checking the equivalence of sequential programs with commutative and absorbing instructions.
one differentiates between strongly polynomial time and weakly polynomial time algorithms.
showed that deterministic polynomial time algorithms can solve the problem for β 2 O( n( log log n)
Quasi-polynomial time algorithms are algorithms that run slower than polynomial time, yet not so slow as to be exponential time. .
A cryptosystem is indistinguishable under chosen plaintext attack if every probabilistic polynomial time adversary has only a negligible"advantage" over random guessing.
Unger(1992) claimed that finding a coloring with three colors may be done in polynomial time but his writeup of this result omits many details.
it takes polynomial time for any fixed choice of H with a polynomial that depends on the choice of H.
We propose a polynomial time algorithm of graph reconstruction
maximum independent set problem can all be solved in polynomial time Grötschel, Lovász& Schrijver 1988.
A remarkable theorem of Kasteleyn states that the number of perfect matchings in a planar graph can be computed exactly in polynomial time via the FKT algorithm.
Unger(1992) claimed that finding three-page embeddings with a fixed spine ordering can also be performed in polynomial time although his writeup of this result omits many details.
we can easily verify that they are pairwise disjoint in polynomial time.