14 citations to https://www.mathnet.ru/rus/tm427
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Dominguez O., “Sharp Embeddings of Besov Spaces With Logarithmic Smoothness in Sub-Critical Cases”, Anal. Math., 43:2 (2017), 219–240
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В. Д. Степанов, “Об оптимальных пространствах Банаха, содержащих весовой конус монотонных или квазивогнутых функций”, Матем. заметки, 98:6 (2015), 907–922 ; V. D. Stepanov, “On Optimal Banach Spaces Containing a Weight Cone of Monotone or Quasiconcave Functions”, Math. Notes, 98:6 (2015), 957–970
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Gogatishvili A., Pick L., Schneider J., “Characterization of a rearrangement-invariant hull of a Besov space via interpolation”, Rev Mat Complut, 25:1 (2012), 267–283
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Bashir Z., Cobos F., Karadzhov G.E., “Optimal Embeddings of Calderon Spaces in the Super-Critical Case”, C. R. Acad. Bulg. Sci., 65:7 (2012), 881–890
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Z. Bashir, G. E. Karadzhov, “Optimal embeddings of generalized Besov spaces”, Eurasian Math. J., 2:1 (2011), 5–31
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Caetano A., Gogatishvili A., Opic B., “Compact embeddings of besov spaces involving only slowly varying smoothness”, Czechoslovak Math J, 61:4 (2011), 923–940
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Caetano A.M., Gogatishvili A., Opic B., “Embeddings and the growth envelope of Besov spaces involving only slowly varying smoothness”, J Approx Theory, 163:10 (2011), 1373–1399
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Kerman R., Pick L., “Compactness of Sobolev imbeddings involving rearrangement–invariant norms”, Studia Mathematica, 186:2 (2008), 127–160
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Caetano A.M., Gogatishvili A., Opic B., “Sharp embeddings of Besov spaces involving only logarithmic smoothness”, Journal of Approximation Theory, 152:2 (2008), 188–214
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Goldman M.L., “Rearrangement invariant envelopes of generalized Besov, Sobolev, and Calderon spaces”, Interaction of Analysis and Geometry, Contemporary Mathematics Series, 424, 2007, 53–81