Parabolic Equations with VMO Coefficients in Morrey Spaces
Parabolic Equations with VMO Coefficients in Morrey Spaces
Global regularity in Morrey spaces is derived for the regular oblique derivative for linear uniformly parabolic operators. The principal coefficients of the operator are supposed to be discontinuous, belonging to Sarason's class of functions with vanishing mean oscillation (VMO).
Uniformly parabolic operator; Morrey spaces; Parabolic Calderon-Zygmund kernel,; egular oblique derivative problem; Singular integrals and commutators; VMO, Uniformly parabolic operator; Morrey spaces; Parabolic Calderon-Zygmund kernel; egular oblique derivative problem; Singular integrals and commutators; VMO
Uniformly parabolic operator; Morrey spaces; Parabolic Calderon-Zygmund kernel,; egular oblique derivative problem; Singular integrals and commutators; VMO, Uniformly parabolic operator; Morrey spaces; Parabolic Calderon-Zygmund kernel; egular oblique derivative problem; Singular integrals and commutators; VMO
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