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The phrase "a relatively compact set" is correct and usable in written English.
It can be used in mathematical or scientific contexts to describe a set that is compact in a certain sense, while also being compared to other sets.
Example: "In topology, a relatively compact set is one that is contained within a compact set."
Alternatives: "a somewhat compact set" or "a comparatively compact set".
Exact(52)
Hence, B is a relatively compact set.
So forms a relatively compact set in the space.
A subset is a relatively compact set if it verifies the following conditions.
Prove that ({T_1y:yin Omega }) is a relatively compact set in X.
By Arzela-Ascoli theorem on time scales [31], {Φx : x ∈ U} is a relatively compact set.
Thus, the Ascoli-Arzela theorem guarantees that A ( D ) is a relatively compact set.
Similar(8)
Therefore, (U_{1}) and (V_{1}) are a relatively compact sets.
Thus, we conclude that U and V are a relatively compact sets.
(s3) is a weakly relatively compact set.
Assuming that Ω⊂Rn, n⩾2, is an open, relatively compact set with boundary ∂Ω of Lebesgue measure zero we prove strong Feller properties for a class of distorted Brownian motions in ¯¯¯Ω with reflecting boundary condition.
We need a criterion of the relatively compact set in PC ( R, X ).
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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