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Embedding of vector-valued Morrey spaces and separable differential operators spaces are proved. As a consequence, maximal regularity for solutions of infinite systems of anisitropic
Venttsel boundary value problems with discontinuous data with discontinuous coefficients. On the basis of the a priori estimates obtained, maximal regularity and strong
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
Elliptic venttsel problems with VMO coefficientsMaximal regularity
A navier–stokes-type problem with high-order elliptic operator and applicationsMaximal Lp regularity
VENTTSEL PROBLEMS WITH DISCONTINUOUS DATAmaximal regularity
On metric complements and metric regularity in finite metric spacesThis review deals with the metric complements and metric regularity in the Boolean cube
Regular semiartinian rings-module has a maximal submodule. We describe normal regular semiartinian rings whose endomorphism ring
The construction of circulant matrices related to MDS matrices. Thus, we focus on designing so-called bi-regular circulant matrices, and furthermore, impose additional
Nonlinear Elliptic Equations with Small BMO Coefficients in Nonsmooth Domains in Generalized Morrey Spaces investigate regularity of the weak solutions in generalized Morrey spaces Mp,ϕ(Ω). The nonlinearity has
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