Subsets S1, S2,…, Sn of a finite set S are said to possess a set of distinct representatives if x1, x2,…, xn can be found, such that xi ∊ Si, i = 1, 2,…, n, xi ≠ xj for i ≠ j.
Within these ranges, examples can be found such that either the original GFM or the new version GFM or both are unable to provide accurate results.
On account of Lemma 2.4, some initial value (m^) can be found such that (y t,m^)) is the solution of (2.10).
Consequently, (c^{prime}in(c,infty)) can be found such that for (ninmathbb{N}) large enough we have Phibigl Kbigl(Psi^{-1} u_{n} bigr bigr)leq c^{Psi^{-1} u_{n} bigr bigr
Furthermore, for all reasonable domains D, e.g., all Jordan measurable domains, a sequence of convex partitions can be found such that additionally the conditions imposed in the limit theorems below are also satisfied.
Given a disk Bézier curve ((P_{n})(t)) of degree n, a disk Bézier curve ((Q_{m})(t)) of degree m, (m< n), has to be found such that ((Q_{m})(t)) bounds ((P_{n})(t)) as tight as possible.
