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ON THE LP-THEORY OF NAVIER-STOKES EQUATION SET FOR UNBOUNDED-DOMAINS WITH NON-COMPACT BOUNDARIES
BOGOVSKII M.E.
ON THE LP-THEORY OF NAVIER-STOKES EQUATION SET FOR UNBOUNDED-DOMAINS WITH NON-COMPACT BOUNDARIES
On pre-compactness of a set in general local and global Morrey-type spaces
Bokayeva N.A., Burenkov V.I., Matina D.T.
On pre-compactness of a set in general local and global Morrey-type spaces
Multidimensional Hardy Type Inequalities with Remainders
Nasibullin R.
-term are established for compactly supported smooth functions on arbitrary open subsets and on convex domains
Алгоритм определения неподвижных индексов в выпуклых задачах полубесконечного программирования с многогранным множеством индексов
Кулагина, М.В., Kulahina, M.V.
алгоритма. The convex Semi-Infinite Programming (SIP) problems with polyhedral index sets
Relatively Compact Sets in Variable Exponent Morrey Spaces on Metric Spaces
Bandaliyev R.A., Górka P., Guliyev V.S., Sawano Y.
We study a characterization of the precompactness of sets in variable exponent Morrey spaces
A geometric description of domains whose Hardy constant is equal to 1/4
Avkhadiev F.
geometric description of families of non-convex planar and spatial domains in which the following Hardy
On the systems of finite weights on the algebra of bounded operators and corresponding translation invariant measures
Bikchentaev Airat Midkhatovich, Sakbaev Vsevolod Zhanovich
convexity
Relatively compact sets in variable-exponent Lebesgue spaces
Bandaliyev R., Górka P.L.
We study totally bounded sets in variable Lebesgue spaces. The full characterization of this kind
Sufficient conditions for the pre-compactness of sets in global Morrey-type spaces
Bokayev N., Burenkov V., Matin D.
λ = 0 this is the well-known Frechet-Kolmogorov theorem. The pre-compactness of sets in Morrey
Hardy type inequalities and parametric Lamb equation
Makarov R.V., Nasibullin R.G.
with remainders for compactly supported smooth functions on open sets in the Euclidean space. We establish new

Страница 6 из 2337

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