Sentence examples for bounded by a polynomial function from inspiring English sources
A P problem is one that can be solved in "polynomial time," which means that an algorithm exists for its solution such that the number of steps in the algorithm is bounded by a polynomial function of n, where n corresponds to the length of the input for the problem.
As the version of Go without modification (ii) can be shown to be \ \textbf{EXP}\ -complete (Robson 1983), the fact that GO as described above is in \ \textbf{EXP}\ -completes on the fact that the length of any legal sequence of moves is bounded by a polynomial function of the size of the input boaRobsonition.
Since the computation time of our algorithm is bounded by a polynomial function of (|mathcal {V}|), (|mathcal {E}|), and p(G), our algorithm will take a long time to terminate if the period of the graph G is large.
In fact we show that the regularity of prime ideals is not bounded by any polynomial function of the degree.
The nonlinear functions of chaotic systems are not necessarily to satisfy the Lipsichtz conditions, but bounded by a polynomial with the gains unknown.
The 2DKP cannot be solved in a time bounded by a polynomial in n.
However, admit a pseudo-polynomial algorithm, i.e., an algorithm whose time complexity is bounded by a polynomial in n and c.
It is generally assumed that the fact that a problem is NP-hard implies that there is no algorithm that finds an optimal solution and has running time bounded by a polynomial of the size of the input.
While |X| is not theoretically bounded by a polynomial in n and k, for many datasets |X| is not very large, so that ASTRAL-2 is able to complete analyses within 24 hours on 1000 species and 1000 genes [ 19].
To increase the signal-noise ratio, the signal was subsequently fitted by a polynomial function.
(When the powers of x can be any real number, the result is known as an algebraic function). Polynomial functions have been studied since the earliest times because of their versatility practically any relationship involving real numbers can be closely approximated by a polynomial function.
