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A subset H of C n is said to be a-minimal thin at Q ∈ ∂ C n ∪ on C n , if there exists a point P ∈ C n such that R ˆ M Ω a ( ⋅, Q ) H ( P ) ≠ M Ω a ( P, Q ), where R ˆ M Ω a ( ⋅, Q ) H is the regularized reduced function of M Ω a ( ⋅, Q ) relative to H (with respect to the Schrödinger operator S c h a ).
A subset H of C n is said to be a-minimal thin at Q ∈ ∂ C n ∪ on C n , if there exists a point P ∈ C n such that R ˆ M Ω a ( ⋅, Q ) H ( P ) ≠ M Ω a ( P, Q ), where R ˆ M Ω a ( ⋅, Q ) H is the regularized reduced function of M Ω a ( ⋅, Q ) relative to H (with respect to the Schrödinger operator Sch a ).
Wind should be a minimal factor there.
"It is a minimal requirement.
This is a minimal characterization.
(Sigma ) is a minimal surface.
But it's a minimal step.
On physical examination he was noted to be a very thin man in minimal respiratory distress.
It should be a relatively thin layer.
It should be a thin coating.
It's a very thin line.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com