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Exact(14)
Let y i be the corresponding solution.
Thus, let L = ( u, q, z ) be the corresponding solution of problem (2.9 - 2.17).
Let ((u t,x), b t,x))) be the corresponding solution of the initial value problem (1.1).
Theorem 2.2 Let u 0 ∈ H s ( R ) with s > 3 2, and u be the corresponding solution to (2.1) in Theorem 2.1.
Let (bar {u}(cdot)) be the optimal control for the cost function defined in (2) and let (bar {x}(cdot)) be the corresponding solution of equation (1).
Under the previous assumptions on (f u)), let c be an admissible speed for (7) and (y u)) be the corresponding solution.
Similar(45)
Let g and g ˜ in W 1, ∞ and ω and ω ˜ be the corresponding solutions to (4.1).
Theorem 7 Let g and g ˜ be in W 1, ∞ , and let ω h and ω ˜ h be the corresponding solutions to (4.1).
end{aligned} Therefore S is a contraction, using Lemma 3.3, we see that (mathcal{N}) has at least one fixed point which is the corresponding solution of (2).
for all ( φ 0 h, φ 1 h ) ∈ V 0 h × V 0 h, where φ h is the corresponding solution of equation (2.2).
Therefore, by Theorem 2.7 the operator (mathbb{T}) has at least one fixed point, which is the corresponding solution to (1), and the set of the solutions is bounded in (mathcal{E}).
More suggestions(15)
be the corresponding root
be the simple solution
be the corresponding regression
be the corresponding interval
be the corresponding space
be the corresponding unit
be the fundamental solution
be the corresponding likelihood
be the corresponding feature
be the corresponding semigroup
be the hypothetical solution
be the ideal solution
be the corresponding precision
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be the magic solution
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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