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The phrase "compact set" is correct and commonly used in written English, particularly in mathematical and scientific contexts.
A compact set is a set of points or values that is closed and bounded, meaning that it contains all of its limit points and is contained in a finite region. This concept is often used in mathematics and physics. Example: "The set of real numbers between 0 and 1 is a compact set, as it is both closed and bounded."
Exact(60)
The uncertainty considered is a convex compact set of polytopic type.
The developed controller does not require uncertain parameters within a known compact set.
The fast states are restricted to a compact set a priori.
All nonlinear damping coefficients are assumed unknown but lie in a known compact set.
An invariant measure is useful in proving almost sure well-posedness of a PDE on a compact set.
Then is a compact set and is a compact set.
A is nonempty compact set.
Let the compact set be such that.
Thus X is a compact set.
uniformly for in any compact set.
Then is a nonempty connected compact set.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com