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On a generalization of Nikolskij's extension theorem in the case of two variables

Alexander Ženíšek (2003)

Applications of Mathematics

A modification of the Nikolskij extension theorem for functions from Sobolev spaces $H^{k} (Ω)$ is presented. This modification requires the boundary $\partial Ω$ to be only Lipschitz continuous for an arbitrary $k \in ℕ$ ; however, it is restricted to the case of two-dimensional bounded domains.

On a variational approach to existence and multiplicity results for semipositone problems.

Costa, David G., Tehrani, Hossein, Yang, Jianfu (2006)

Electronic Journal of Differential Equations (EJDE) [electronic only]

On an optimal decomposition in Zygmund spaces.

Fiorenza, Alberto, Krbec, Miroslav (2002)

Georgian Mathematical Journal

On the reproducing kernel for harmonic functions and the space of Bloch harmonic functions on the unit ball in $R^{n}$

Ewa Ligocka (1987)

Studia Mathematica

Displaying 1 – 4 of 4

On a generalization of Nikolskij's extension theorem in the case of two variables

On a variational approach to existence and multiplicity results for semipositone problems.

On an optimal decomposition in Zygmund spaces.

On the reproducing kernel for harmonic functions and the space of Bloch harmonic functions on the unit ball in R n

Currently displaying 1 – 4 of 4

On the reproducing kernel for harmonic functions and the space of Bloch harmonic functions on the unit ball in $R^{n}$