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Exact(29)
Let be a nontrivial solution of (1.6).
Let u be a nontrivial solution (u(t)) of (3.1).
Proof Let ( u, v ) be a nontrivial solution of (P).
Let ( u, v ) be a nontrivial solution of (P).
Theorem 3 Let n ≥ 3 and u be a nontrivial solution of (3).
Let (x t)) be a nontrivial solution of the boundary value problem (1.10 - 1.11).
Similar(31)
Hence (u_{1}) is a nontrivial solution of (1.1).
Therefore, u0 is a nontrivial solution of (1.1).
Suppose that u is a nontrivial solution to (1.3).
Assume that u is a nontrivial solution of problem (1.1).
Thus, ((z_0^+,y_0^+)) is a nontrivial solution of problem (1).
More suggestions(16)
be a good solution
be a nontrivial vector
be a nontrivial function
be a possible solution
be a nontrivial ultrafilter
be a global solution
be a potential solution
be a perfect solution
be a political solution
be a nontrivial set
be a nontrivial problem
be a damped solution
be a nontrivial mean
be a nontrivial tree
be a radical solution
be a partial 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