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compact convex subset of L ρ.
Proposition 3.3 A ad is a sequentially compact subset of L r for any r ∈ [ 1, + ∞ ), and it is a sequentially weakly-∗ compact subset of L ∞.
A complete lattice is one in which every subset of L has a meet and a join.
([31]) Suppose that S is a finite homogeneous subset of L i e k ( X ).
Let C be a ρ-closed ρ-bounded convex nonempty subset of L ρ.
Let X be a nonempty, bounded and compact in measure subset of L 1 ( R + ).
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Interestingly, we found that Rac1 is present in the nucleus of a subset of L-SIL and H-SIL, but not in samples without SIL.
Indeed, BH4 supplementation is currently used to treat a subset of L-phenylketonuria (PKU) patients who are unable to metabolize L-phe (Heintz et al., 2013).
*IR = immunoreactivity; † = Chi squared test We observed a strong nuclear reactivity for Rac1 in a subset of L-SIL and H-SIL samples, whereas no nuclear reactivity was observed in samples without SIL.
Let (mathcal{C}) be a subset of (L^{1}(mathbb{R}^)).
Every norm-bounded closed tight subset of (L^p({{mathbb R}^{N}})) is (sequentially) compact w.r.t.
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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