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So, maybe there's a thing or two Eve could learn from Blizzard with respect to introducing players to new content.
With respect to introducing EIDSS, we piloted the toolset and described a balanced view of the opportunities and challenges.
Using two genes of our interest as an example (srgA, racA), we could show that MA169.4 is as efficient as MA70.15 with respect to introducing gene deletions.
Furthermore, there is a particular challenge with respect to introducing performance-related payment: It is difficult to define objective and commonly accepted performance criteria and even more difficult to implement and apply those performance criteria, given political interference and lack of good governance and transparency and the existence of corruption as well as nepotism.
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The estimation of the localization parameter θ can be found by calculating the partial derivative of ρ with respect to θ introducing the influence function ψ x, θ) = ∂ ρ x, θ)/ ∂ θ, ∑ i = 1 n ψ x i − θ = 0 (5).
In this paper, a new concept of -proximal mapping of with respect to is introduced.
In this section we recall the definition of Sobolev spaces with respect to measures introduced in [36, 37, 38].
For a given cone, a partial ordering with respect to is introduced in the following way: if and only if.
Understanding the properties of elements in respect to size introduces a third dimension to the 2D periodic table, unlocking a dramatic number of new materials and fundamental "building blocks".
Utilizing the properties of the -proximal mapping of with respect to, we introduce and consider a generalized mixed equilibrium problem with perturbation (for short, GMEPP) which includes as a special case the general mixed variational inequality studied by Xia and Huang [14].
We say that F is (G_{m}) -Picard continuous from (x_{0}) if the limit of any convergent sequence ({ x_{n}} in T_{m}(F,G,x_{0})) is a fixed point of F. We say that F is G-Picard continuous from (x_{0}) if the limit of any convergent sequence ({x_{n}} in T F,G,x_{0})) is a fixed point of F. We recall the notions of contractions with respect to G introduced in [12].
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