Sentence examples for we formulated it from inspiring English sources

Our work is based on hybrid channel assignment which provides good connectivity for wireless ad hoc networks, and we formulated it into a form of network utility maximization.

To accomplish the first aim, we formulated it as a problem of finding the optimal local alignment of two sequences containing one unaligned and unpenalized region/gap (corresponding to one SV) between two aligned regions.

We call this problem Multi-Depot Ring-Star Problem (MDRSP) and we formulate it as an optimization problem in Graph Theory.

First we introduce the well-known Frank-Read source and how we formulate it in a continuous sense in the CDD framework.

We formulate it to the following optimal stopping problem: minlimits_{0leqhat{tau}leqwidehat T} {kern5pt} mathbb{E}left[x(hattau) - alpha M widehat T right]^{2}, (4).

Based on the insights obtained from analyzing the problem in optimization framework, we formulate it as a random scheduling MAC in the game theory framework.

We formulate it as an optimization problem that captures the diversity in coverage requirement and in data sampling rate, the transmission radio power model, and variable communication range and sensing range, etc.

On the one hand, we reformulate it in a slightly weaker version, assuming that (E) is finitely presented (instead of assuming that (E) has Property FP _2), as in the original paper); on the other hand, we formulate it for virtually metabelian groups, because this follows immediately from the case of metabelian groups.

We formulate it as X=frac{{SN}_{G}{X_{G}^{h}}+ 1-S N_{L}{X_{L}^{h}}}{{SN}_{G}+ 1-S N_{L}{ (12) In a hydrogen-water system, ({X_{L}^{h}}) and ({X_{G}^{{SN}_{efer to the molar fraction of the hydroG}+ 1-S N_{two phases, and N L and N G}+ 1-S N_{espective moL}r densities [mol m −3].

We formulate it as a binary classification problem, in which "good" PSMs are assigned to class "correct" or "+1" and "bad" PSMs to class "incorrect" or "-1".

This is why we have formulated it in terms of the presentation '(as) of' ordinary objects.