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Discover LudwigThe phrase "a closed relation" is correct and usable in written English
It can be used in contexts discussing relationships that are limited or restricted in some way, such as in mathematics or social contexts. Example: "In this study, we focus on a closed relation between the variables, which limits the scope of our analysis."
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A closed relation between induction of EMT and endowing of stemness characteristic has been demonstrated [46,50,51].
As discussed in [15] there is a closed relation between the number of the limit cycles in (2.1) and the number of zeros of its related Abelian integral [19].
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Existing Knowledge Base Population methods extract relations from a closed relational schema with limited coverage, leading to sparse KBs.
Results: Flows from 3D digital velocity profiles showed a closed, excellent relation with actual flow rates, especially for instantaneous flow rate.
In addition, a closed form relation between exergy efficiency and total cost rate is derived, and a sensitivity analysis is performed to assess the effects of several design parameters on the system total exergy destruction rate, total cost rate and exergy efficiency.
Section 5 is devoted to revealing the closed relation between weakly approximate solutions of vector optimization and variational inequality involving set-valued cone-subinvex mappings.
Based on the work of Conley on the dynamics of a single function and on the work of McGehee and Wiandt on iterated closed relations, a generalization of the notion of an attractor of an IFS is given in Sect.
The proposed bivariate models are theoretically sound and tractable, since they are defined by closed relations and are constructed by considering the marginal (univariate) distributions of wind speed and wind direction along with an appropriate dependence structure of the involved variables.
Our presentation is a simplified version of the elegant work of McGehee and Wiandt [92, 126] about iterated closed relations on compact Hausdorff spaces.
The set of all chain recurrent points for F is denoted by R : = R F. We refer to the following as the Conley-McGehee-Wiandt (CMW) theorem due to their analogs of Theorem 12.7 in the context of dynamical systems and iterated closed relations.
Although in many cases, it is not possible to write the scaling relation in a closed form, it is straightforward to compute it numerically.
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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