Your English writing platform
Discover LudwigExact(20)
A solution x of (1) satisfying (3) is said to be vanishing at infinity.
while every solution u of equation (1) satisfying u = 0 (37).
D 0 + q u ( t ) = f ( t, u ( t ) ), 0 < t < 1, satisfying the boundary conditions.
Let ψ ( x, λ ) be solutions of the system (1) satisfying the initial conditions ψ 1 = 0, ψ 2 = − 1.
where {α n } is a sequence in (0, 1) satisfying the conditions (C1), (C2) and (C3) in Theorem 1.5.
The desired dominant root p 1 satisfying the constraint − < p 1 < 0 is chosen, namely, p 1 = − ν = − 0.017.
Similar(40)
Consider now (days -1, (days -1 satisfying.
Suppose (Omegain H^{1}({{S}^{n-1}})) satisfying the cancelation condition (1.1).
where { t n } and { α n } are real sequences in ( 0, 1 ) satisfying some appropriate conditions.
Let {α n } and {β n } be sequences in (0,1) satisfying.
Thus, (T_{1}) satisfying (2.22) gets smaller as σ is chosen larger.
Write better and faster with AI suggestions while staying true to your unique style.
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