Countably Semiadditive Functionals and the Hardy–Littlewood Maximal Operator
Abstract: We describe the continuity of nonlinear Hardy–Littlewood maximal operator in nonmetricable function space, is a measurable subset of Rn with finite measure.
Kinnunen, J. (1997). The Hardy–Littlewood maximal function of a Sobolev function. Israel J. Math., 100, 117-124.
Lewis, J. (1993). On very weak solutions of certain elliptic systems. Communications in Partial Differential Equations, 18, 1515-1537.
Stein, E. M. (1970). Singular integrals and differentiability properties of functions. Princeton University Press.
Smirnov, E. I. (2002). Hausdorff spectra in functional analysis. London: Springer-Verlag.
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