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Let be a compact interval.
Let Λ ⊂ R be a compact interval.
Let ([a,b]) be a compact interval.
Let J ⊂ R be a compact interval.
Let (T=[c,d]subsetmathbb{R}) be a compact interval.
Let (Jsubseteq{I}) be a compact interval containing (s_{0}).
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Our main result is the positive commutator estimateχI(H2Δg)i2[H2Δg,A]χI(H2Δg)⩾CχI(H2Δg 2, where H↑∞ is a large parameter, I is a compact interval in (0,∞), and χI its indicator function, and where A is a differential operator supported outside a compact set and equal to (1/2)(rDr+ rDr)∗) near infinity.
Since and is a compact interval, therefore, suppose that,.
Let, where is a compact interval such that and.
Let is a compact interval in and be a continuous, increasing and convex such that for, be defined in (1.5) then, such that (3.2).
(iii) u is upper semi-continuous on ℝ. (iv) ([u]_{0}=overline{{xin{mathbb{R}}: u(x)>0}}) is a compact interval, where (overline{A}) is the closure of the set A. .
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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