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Abstract According to Riesz decomposition theorem, superharmonic functions on the punctured unit ball are represented as the sum of generalized potentials and harmonic functions. In this paper we study growth… Click to show full abstract
Abstract According to Riesz decomposition theorem, superharmonic functions on the punctured unit ball are represented as the sum of generalized potentials and harmonic functions. In this paper we study growth properties near the origin of spherical means for generalized Riesz potentials of functions belonging to central variable Morrey spaces. We also deal with monotone Sobolev functions.
Keywords:
properties near;
generalized riesz;
riesz potentials;
growth properties;
near origin
Journal Title: Journal of Mathematical Analysis and Applications
Year Published: 2017
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Journal Title: Journal of Mathematical Analysis and Applications
Year Published: 2017
Link to full text (if available)
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recommendations!