Hardy inequality in the generalized Lebesgue spaces

By S. Samko. 2003

51 citations recorded by the source corpus.

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FUNCTION SPACES WITH VARIABLE EXPONENTS – AN INTRODUCTION – (2014, unknown): “Samko [187] proved the Hardy type inequality∥∥∥∥∥|x − x0| ∫”
Operators of harmonic analysis in weighted spaces with non-standard growth (2008, unknown): “…and C.J.Neugebauer [11], L. Diening [13], [14], [15], L.Diening and M.Ruˇ z iˇ c ka [17], V. Kokilashvili, N.Samko and S.Samko [38], V.Kokilashvili and S.Samko [45], [41], [42], [43], A.Nekvinda [59], S.Samko [71], [72], [73], S.Samko, E.Shargorodsky and B.Vakulov [75] and references therein.”
Hardy's Inequality in a Variable Exponent Sobolev Space (2005, background): “Of particular relevance for us here are the papers of Samko [23, 24] and Mashiyev, Çekiç and Ograş [17, 18] dealing with Hardytype inequalities.”
Weighted Sobolev theorem with variable exponent for spatial and spherical potential operators (2005, unknown): “Samko [27] (Hardy type inequality, p(·)→ p(·)-setting) and [28] (Stein–Weiss type inequality, p(·)→ q(·)setting).”