OPTIMAL BANACH FUNCTION SPACE FOR A GIVEN CONE OF DECREASING FUNCTIONS IN A WEIGHTED L-p - SPACEThe problem is considered of constructing optimal (i.e. minimal) generalized Banach
function space Optimal banach function space for a given cone of decreasing functions in a weighted Lp - spaceThe problem is considered of constructing optimal (i.e. minimal) generalized Banach
function space 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
Locally Convex Limit Spaces of Measurable Functions with Order Units and Its Duals© 2018, Pleiades Publishing, Ltd. We consider linear normed
spaces of measurable
functions Construction of optimal ideal spaces for cones of nonnegative functionsThe problem of constructing an optimal ideal
space for a given cone is considered. To solve
Optimal Banach function space for the given cone of decreasing functions from weighted Lp-spaceOptimal Banach
function space for the given cone of decreasing
functions from weighted Lp-
space On rearrangement-invariant hull of generalized Sobolev spacesThe equivalent description of decreasing rearrangement cone is established for the
function from
Local growth envelopes and optimal embeddings of generalized Sobolev spaces Lorentz-Sobolev
spaces, is also presented. It was assumed that the norm of any
function from a