Harnack inequality for nonlinear weighted equations.
Rhouma, Nedra Belhaj, Mosbah, Mahel (2010)
Analele Ştiinţifice ale Universităţii “Ovidius" Constanţa. Seria: Matematică
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Displaying similar documents to “Smooth approximation in weighted Sobolev spaces”
Harnack inequality for nonlinear weighted equations.
Lebesgue points in variable exponent spaces.
Harjulehto, Petteri, Hästö, Peter (2004)
Annales Academiae Scientiarum Fennicae. Mathematica
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Poincaré inequalities for powers and products of admissible weights.
Björn, Jana (2001)
Annales Academiae Scientiarum Fennicae. Mathematica
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Hajłasz-Sobolev type spaces and -energy on the Sierpinski gasket.
Hu, Jiaxin, Ji, Yuan, Wen, Zhiying (2005)
Annales Academiae Scientiarum Fennicae. Mathematica
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Corrections to the paper “The boundedness of certain sublinear operator in the weighted variable Lebesgue spaces“
Rovshan A. Bandaliev (2013)
Czechoslovak Mathematical Journal
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In this paper the author proved the boundedness of the multidimensional Hardy type operator in weighted Lebesgue spaces with variable exponent. As an application he proved the boundedness of certain sublinear operators on the weighted variable Lebesgue space. The proof of the boundedness of the multidimensional Hardy type operator in weighted Lebesgue spaces with a variable exponent does not contain any mistakes. But in the proof of the boundedness of certain sublinear operators on the...
Superposition of functions in Sobolev spaces of fractional order. A survey
Winfried Sickel (1992)
Banach Center Publications
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The best constant in weighted Poincaré and Friedrichs inequalities
Salvatore Leonardi (1994)
Rendiconti del Seminario Matematico della Università di Padova
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On compactness of embedding for Sobolev spaces defined on metric spaces.
Kałamajska, Agnieszka (1999)
Annales Academiae Scientiarum Fennicae. Mathematica
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A two weight weak inequality for potential type operators
Vachtang Michailovič Kokilashvili, Jiří Rákosník (1991)
Commentationes Mathematicae Universitatis Carolinae
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We give conditions on pairs of weights which are necessary and sufficient for the operator to be a weak type mapping of one weighted Lorentz space in another one. The kernel is an anisotropic radial decreasing function.