Sentence examples for bounded by a polynomial 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.
The 2DKP cannot be solved in a time bounded by a polynomial in n.
The nonlinear functions of chaotic systems are not necessarily to satisfy the Lipsichtz conditions, but bounded by a polynomial with the gains unknown.
However, admit a pseudo-polynomial algorithm, i.e., an algorithm whose time complexity is bounded by a polynomial in n and c.
In addition to the fundamental defining property above, we require that, for each, and that is bounded by a polynomial in log.
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.
Then, the MILP is relaxed as a linear program (LP), which can easily be solved by any standard LP algorithm in polynomial time (time that is bounded by a fixed polynomial of the length of the input).
For fast computation of near-optimal portfolios, we demonstrate how the best-extension-by-one construction heuristic can be designed to run in time bounded by a fourth order polynomial.
It was also shown that if there are equal children emanating from each node in this tree structure, the number of levels of the tree is logarithmic in the number of users and the complexity is bounded by a very low order polynomial in n.
Finally, we show that if the number of points in one color is bounded by a constant, the optimal tree can be computed in polynomial time.
The solution is based on the extended Stroh formalism of complex variables, and is valid for the inclusion of arbitrary shapes, described by a Laurent polynomial, a polygon, or the one bounded by a Jordan curve.
