The observation that palmitoylation appears to play a positive role in RhoB degradation constitutes a singular case since, in mammalian cells, palmitoylation most often targets proteins away from lysosomes, resulting in increased stability [39] [42].
It appears that the Crenicichla-Teleocichla lineage represents a singular case of morphological innovation in both locomotion and feeding that, early in geophagine diversification, moved the clade into a new selective regime that favoured exploration of new ecological niches not available to the remaining geophagine lineages.
In the last part, we consider a singular case k = -1, which is not investigated in Theorems 3.1 and 3.2 concerning the stability of the functional equation (4).
Using a blend of uniform WKB asymptotics and numerics, singular cases in which multiple turning points are present are treated, allowing computation of accurate results across a very wide range of parameter values and flows.
It seems a truly singular case.
and got -estimates of the degenerate parabolic equation with -growth conditions for, where is a constant, then in [16] the authors established the Hölder continuity of the equation for the singular case, and in [17] the authors discussed Harnack estimates for the bounded solutions of the above parabolic equation for.
This is a counterexample for the singular case p = 2 in a real space with a fuzzy norm N ( x, t ) = N ′ ( x, t ) = t t + ∥ x ∥.
For the singular case, the conditions in the paper are not enough.
In the singular case we find the solution in the step function limit by putting y* = θ and solve for m*, getting m* = λθ/ κ, Z* = 1 + r/ α - g, where g = γλθ/.
In other words, if it is not true, (1.1) is in singular case, then the large time behavior of the solution in this case is still an open problem.
