Variable exponent spaces and Hardy operator space have
played an important role in recent harmonic analysis because they have an
interesting norm including both local and global properties. The variable
exponent Lebesgue spaces are of interest for their applications to modeling
problems in physics, and to the study of variational integrals and partial differential
equations with non-standard growth conditions. This studies
also has been
stimulated by problems
of elasticity, fluid
dynamics, calculus of variations, and
differential equations with
non-standard growth conditions. In this study, we will discuss
a characterization of approximation of
Hardy operators in variable Lebesgue spaces.
Primary Language | English |
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Subjects | Engineering |
Journal Section | Articles |
Authors | |
Publication Date | September 30, 2018 |
Published in Issue | Year 2018 Volume: 14 Issue: 3 |