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The capacitated redistricting problem (CRP) has the objective to redefine, under a given criterion, an initial set of districts of an urban area represented by a geographic network.
These fuzzy triangular numbers are the relative weightings for each alternative under a given criterion.
One promising solution is to generate a library of networks and then select the best-performing one under a given criterion.
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Given an initial well-localized pulse, by repeatedly performing orthogonalization and truncation, the overall process will converge under a given convergence criterion.
Since we found that all the three iterative methods exhibit nearly the same performance when the K-sparse signal is recovered, so we report the objective function values when the iteration process is stopped under the given criteria.
This model gives criteria to decide when under severe accident condition coolant channels will rupture due to deterioration in material properties at high temperatures and increase in load due to creep sag of channels above it and hence get disassembled.
Second, adaptive dynamics theory provides simple and transparent criteria allowing to judge in a relatively straightforward way whether, and under what conditions, a given ecological scenario can lead to evolutionary branching.
Analytical result shows that under the designed adaptive controllers, a general complex dynamical network with non-derivative and derivative coupling can asymptotically synchronize to a given trajectory, and several useful criteria for synchronization are given.
For μ a given measure and φ a regular optimality criterion, function of the information matrix, we consider φ-optimum design measures ξα∗ that maximise φ under the constraint ξα∗⩽μ/α, α given in (0,1).
Many criteria exist for optimizing a given energy system.
Yet the criteria for deciding whether a given behavior is or is not the result of a disorder remain unclear.
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com