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Let ({t_{n}}) be a minimizing sequence.
Let ({u_{n}}) be a minimizing sequence of (I_{lambda}).
Let be a minimizing sequence for problem (13).
Let ({u_{n}}) be a minimizing sequence of (c^_{k}).
Proof of Theorem 1.1 Let ( w ¯ n, z ¯ n ) ∈ S be a minimizing sequence of Ψ.
Let ({u_{n}}subset H^{alpha}({mathbb{R}^{N}})) be a minimizing sequence of (3.3).
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Since is a minimizing sequence, we therefore have shown that is in fact a minimizer.
Therefore, if ((rho_{n})) is a minimizing sequence of F in ({mathcal{A}}_{M}), then ((Trho_{n})) is a minimizing sequence of F in ({mathcal{A}}_{M}) too.
Since F is translation invariant, the sequence ((Trho_{n} )) is a minimizing sequence too.
In particular we get { T s n + t ( z n ) } is a minimizing sequence of τ.
Therefore { v n } is a minimizing sequence for the problem ( I q ).
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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