Your English writing platform
Discover LudwigSuggestions(1)
Similar(58)
But it looks like it satisfies at least some desiderata for random sequences.
From the definition of cell load, we have the following: The load at cell i satisfies ρ i >0 if and only if (iff) cell i serves at least one TP.
where F 1 j denotes the set of HeNB i where the SIR at HUE i satisfies the requirement of γ f q when the j th beamforming is transmitted.
"My main goal was really to make myself a legend, and I satisfied that at the London Olympics last year.
This means that every player i is satisfied at an interior steady state.
The functional I satisfies the Cerami condition at the level (cinmathbb{R}) (((C _{c}) for short) if any sequence ({u_{n}}subset X) satisfying begin{aligned}[b] I u_{n})rightarrow cquadtext{and} quadbigl(1+ Vert u_{n} Vert bigr) biglVert I' u_{n}) bigrVert _{X^rightarrow0 end{aligned} has a convergent subsequence.
Claim 2. I satisfies a local linking at 0 with respect to ((Y,V)).
Choosing (r=min{r_{1},r_{2}}), we find that I satisfies a local linking at 0 with respect to ((Y,V)).
The functional I satisfies the ((PS _{c}) condition at the level (cin R), if any sequence ({u_{n}}subset X) such that (I u_{n} to c), (I' u_{n} to0) as (ntoinfty ) has a convergent subsequence.
for all u, v ∈ E, and the weak solutions of problem (1.1) correspond to the critical points of energy functional I. Recall that we say that I satisfies the ( PS ) condition at the level c ∈ R ( ( PS ) c condition for short) if any sequence { u n } ⊂ E along with I ( u n ) → c and I ′ ( u n ) → 0 as n → ∞ possesses a convergent subsequence.
Recall that we say I satisfies the (PS) condition at the level c ∈ R ((PS) c condition for short) if any sequence { u n } ⊂ E along with I ( u n ) → c and I ′ ( u n ) → 0 as n → ∞ possesses a convergent subsequence.
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