Some examples in harmonic analysis
B. Johnson (1973)
Studia Mathematica
Similarity:
Displaying similar documents to “A Radó type theorem for -harmonic functions in the plane.”
Some examples in harmonic analysis
Proof of a hypothesis on some segments of harmonic series and a new hypothesis
S. Simić (1979)
Matematički Vesnik
Similarity:
Harmonic functions on Alexandrov spaces and their applications.
Petrunin, Anton (2003)
Electronic Research Announcements of the American Mathematical Society [electronic only]
Similarity:
Non-closed thin sets in harmonic analysis
S. Hartman (1975)
Colloquium Mathematicae
Similarity:
On nonhomogeneous -harmonic equations and 1-harmonic equations.
Lin, En-Bing (2010)
Journal of Inequalities and Applications [electronic only]
Similarity:
p-harmonic equation and quasiregular mappings
B. Bojarski, T. Iwaniec (1987)
Banach Center Publications
Similarity:
A Picard type theorem for quasiregular mappings of R into n-manifolds with many ends.
Ilkka Holopainen, Seppo Rickman (1992)
Revista Matemática Iberoamericana
Similarity:
On higher gradients of harmonic functions
A. Calderón, A. Zygmund (1964)
Studia Mathematica
Similarity:
On the symmetries of the differential equation governing damped harmonic vibration.
Tapanidis, T., Tsagas, Gr., Mazumdar, H.P. (2000)
Balkan Journal of Geometry and its Applications (BJGA)
Similarity:
On the Hartogs-type series for harmonic functions on Hartogs domains in , m ≥ 2
Ewa Ligocka (1999)
Annales Polonici Mathematici
Similarity:
We study series expansions for harmonic functions analogous to Hartogs series for holomorphic functions. We apply them to study conjugate harmonic functions and the space of square integrable harmonic functions.
On -harmonic space .
Jevtić, M. (1995)
Publications de l'Institut Mathématique. Nouvelle Série
Similarity:
A remark on gradients of harmonic functions.
Wen Sheng Wang (1995)
Revista Matemática Iberoamericana
Similarity:
In any C domain, there is nonzero harmonic function C continuous up to the boundary such that the function and its gradient on the boundary vanish on a set of positive measure.