Sentence examples for index solution from inspiring English sources

The results of dynamic programming and greedy heuristic are compared with Gittins index solution.

It is well known that any finite Morse index solution u is stable outside a compact set (mathcal{K}subset mathbb {R}^{n}).

We investigate the accuracy of our method for a representative 2D problem in both homogeneous and heterogeneous isotropic domains, and compare our results with the widely used Peaceman well index solution (in the homogeneous case), and the approximate solution on locally refined grids.

The angular fit between the EBSP at each point and the theoretical index solution, given by the mean angular deviation (MAD), was generally good, and all points are within the 1.3° indexing tolerance value, with a mean MAD value for the stitched map of 0.3223°.

The PI behavior and skills assessments, people analytics software, and instructor-led management workshops are based on The Predictive Index Solution, which is validated with strong roots in behavioral science and has a 60+ year proven track record.

A diluted oil standard was used as a retention index solution for compounds not found in the calibration solution.

We prove regularity and partial regularity results for finite Morse index solutions u∈H1∩Lp to the Lane Emden equation −Δu="|u|p−1u in Ω.

In the last decades, problems related to the nonexistence of finite Morse index solutions for second-, fourth- and sixth-order Lane-Emden equation on unbounded domains of (mathbb {R}^{n}) have received a lot of attention (see [2 12]).

More precisely, we shall revise the nonexistence theorem of Berestycki and Lions (Arch. Ration. Mech. Anal. 82 313-345, 1983) in the class of smooth finite Morse index solutions as the well known work of Bahri and Lions (Commun. Pure Appl. Math. 45:1992-1992, 1992).

We start with the second-order Lane-Emden equation begin{aligned} -Delta u=|u|^{p-1}u, quad mbox{in } mathbb {R}^{n}, p>1, end{aligned} (1.2) Farina [6] proved that nontrivial finite Morse index solutions of (1.2) exist if and only if (pgeq p_{c}(n)) and (ngeq 11), or (p=frac{n+2}{n-2}) and (ngeq3), where (p_{c}(n) ) is the so-called Joseph-Lundgren exponent.

Although hash-based solutions are more flexible in detecting approximate matches, indexing solutions are faster.