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For a given nonlinear single-valued operator T : H → H, Noor [25, 26] introduced and considered the problem of finding u ∈ K r such that 〈 T u, v − u 〉 ≥ 0, ∀ v ∈ K r. (1).
In the present study, we introduced a class of p-adic Hardy type operator and considered the problem of finding a bound for the norm of it from p-adic Lebesgue product spaces with power weights to itself.
They proposed utilizing the atmospheric neutrinos and considered the problem of observing the following quantity for the various zenith angle, θ: (1 where N μ is the number of atmospheric v μ -induced muon events, and E μ fin,min is an energy threshold.
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It hails from the vanished province of Yiddishland and considers the problem of how to be a Jew in a world hostile to the very idea.
Now, we choose and consider the problem (3.16).
Now, we fix and consider the problem (3.7).
Let be fixed and consider the problem (7.11).
Kaplan (this issue) takes an altogether different approach and considers the problem of making causal inferences in international assessment through a Bayesian lens.
This paper instead does not assume a priori synchronization of RRHs and CU, and considers the problem of fronthaul compression design at the RRHs with the aim of enhancing the performance of time and phase synchronization at the CU.
For (tin[0,1]), define mathfrak{D}(t)= begin{pmatrix} t+ 1-t d & 0 0& t+ 1-t d end{pmatrix}, and consider the problem begin{aligned} &-Dmathbf{w}=mathfrak{D}^{-1}(t) mathbf{F}( mathbf{w})quadmbox{in } Omega, &frac{partialmathbf{w}}{partialnu}=0quadmbox{on } part+ 1-t da.
We investigate semi-active control for a wide class of systems with scalar nonlinear semi-active actuator dynamics and consider the problem of designing control laws that guarantee stability and provide sufficient performance.
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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