Characterizations of Lipschitz functions via the commutators of maximal function in total Morrey spaces presented.) and the commutators of the maximal operator (Formula presented.) in total
Morrey spaces (Formula
Three geometric constants for morrey spaces, the James constant, and the Dunkl-Williams constant, for
Morrey spaces and discrete
Morrey spaces Structures on Three-dimensional Pseudo-Riemannian Spaces the
space is Ricci-flat, Einstein, Ricci-parallel,
locally-symmetric or conformally-flat. In addition
On the pre-compactness of a set in the generalized Morrey spaces Morrey spaces Mpw. From this theorem for the case of w(r) = r-λ follows the known result for the
Morrey Uniform boundedness of Kantorovich operators in Morrey spaces for functions f of regularity of order 1 measured in
Morrey spaces. One of the key tools is the pointwise
Embedding of vector-valued Morrey spaces and separable differential operators-valued multipliers in
Morrey spaces. Embedding theorems and uniform separability properties involving E-valued
Morrey BOUNDEDNESS OF RIEMANN-LIOUVILLE FRACTIONAL INTEGRAL OPERATOR IN MORREY SPACES-Liouville operator from the quasi-normed
Morrey space (Formula presented) to another quasi-normed
Morrey space Sparse non-smooth atomic decomposition of Morrey spacesRecently, a non-smooth atomic decomposition in
Morrey spaces was obtained by the author, Iida