We studied retrospectively the results of revision arthroplasty of the elbow using a linked Coonrad-Morrey implant in 23 patients (24 elbows) after a mean follow-up period of 55 months. According to the Mayo Elbow Performance Score, 19 elbows were satisfactory, nine were excellent and ten good. The median total score had improved from 35 points (20 to 75) before the primary arthroplasty to 85 p...

We find conditions for the embedding of grand Morrey-type spaces into so-called local Lebesgue spaces.

Abstract In this study, we investigate the boundedness of composition operators acting on Morrey spaces and weak spaces. The primary aim study is to a necessary sufficient condition operator induced by diffeomorphism particular, detailed information derived from boundedness, i.e., bi-Lipschitz continuity mapping that induces follows mapping. idea proof determine norm characteristic functions, e...

We prove that variable exponent Morrey spaces are closely embedded between Stummel spaces. also study the boundedness of maximal operator in as well vanishing

The current paper establishes the sharp weak bounds of p-adic fractional Hardy operator. Furthermore, optimal type estimates for operator on central Morrey space are also acquired.

double system of exponents with complex-valued coefficients is considered. under some conditions on the coefficients, we prove that if this system forms a basis for the morrey-lebesgue type space on $left[-pi , pi right]$, then it is isomorphic to the classical system of exponents in this space.

We establish some sharp maximal function inequalities for the Toeplitz type operator, which is related to certain fractional singular integral operator with general kernel. These results are helpful to investigate the boundedness of the operator on Lebesgue, Morrey and Triebel–Lizorkin spaces respectively.

The dual purpose of this article is to establish bilinear Poincaré-type estimates associated to an approximation of the identity and to explore the connections between bilinear pseudo-differential operators and bilinear potential-type operators. The common underlying theme in both topics is their applications to Leibniz-type rules in Sobolev and Campanato-Morrey spaces under Sobolev scaling.

This article is concerned with an obstacle problem for nonlinear subelliptic systems of second order with VMO coefficients. It is shown, based on a modification of A-harmonic approximation argument, that the gradient of weak solution to the corresponding obstacle problem belongs to the Morrey space [Formula: see text].