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polynomial algorithm in a sentence


1) Nevertheless a polynomial time algorithm is not always practical.

algorithm collocations
2) Does LP admit a strongly polynomial algorithm to find a strictly complementary solution?

3) A polynomial time algorithm for constructing a Hamiltonian cycle is also presented.



polynomial algorithm example sentences

4) Thus it runs in time __FORMULA__ and is a polynomial time algorithm .

5) Square-free factorization is therefore the first step in most polynomial factorization algorithms .

6) A theoretical polynomial algorithm may have extremely large constant factors or exponents thus rendering it impractical.

7) However, there are efficient polynomial factorization algorithms that are available in most computer algebra systems.

8) Does LP admit a polynomial algorithm in the real number (unit cost) model of computation?

9) This means that there is no polynomial time algorithm that solves all nonogram puzzles unless P = NP.

10) In some contexts, especially in optimization, one differentiates between strongly polynomial time and weakly polynomial time algorithms .

11) There are strong complexity-theoretic reasons for believing that no polynomial time approximation algorithm can achieve a significantly better approximation ratio .

12) By hand as well as with a computer, this division can be computed by the polynomial long division algorithm .

13) Similarly, there are some problems for which we know quasi-polynomial time algorithms, but no polynomial time algorithm is known.

14) The existence of polynomial time algorithms for these problems, or more generally the computational complexity of such problems, remains unknown.

15) Till date, there only a few results which give a polynomial time algorithm for a problem which has no known polynomial time quantum algorithm.



example sentences with polynomial algorithm

16) Till date, there only a few results which give a polynomial time algorithm for a problem which has no known polynomial time quantum algorithm .

17) Thus, it is evident that ("k",1)-balanced partitioning problem has no polynomial time approximation algorithm with finite approximation factor unless "P" = "NP".

18) Last but not least, polynomial GCD algorithms and derived algorithms allow one to get useful information on the roots of a polynomial, without computing them.

19) Conversely, a polynomial time algorithm (e.g., one that requires "n"20 steps for "n"-digit keys) may be too slow for any practical use.

20) Problems for which a deterministic polynomial time algorithm exists belong to the complexity class P, which is central in the field of computational complexity theory.



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