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Some of our results seem to be new even for smooth domains.
Several of our results appear to be new even for the Hardy space over the unit disc.
Similar(58)
This is new even for the classical case.
Many of these results are new even for the classical case of smoothly bounded strongly convex Reinhardt domains.
That is surely what Mr. Roche has done here, but in a way that is new, even for his work.
These results are new even for Hilbert spaces and their primary application is in the approximation of optimal constants and extremal functions for inequalities in Sobolev spaces.
Our results are new even for the Laplace case.
The results are new even for constant exponent amalgam spaces.
The result is new even for a constant exponent case.
The derived results are new even for Euclidean spaces.
Some results are new even for increasing or decreasing operators.
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