Cihan Unal, Ismail Aydin
Published 2019-09-17Version 1
In this paper, we consider some inclusion theorems for grand Lorentz spaces $L^{p,q)}\left( X,\mu \right) $ and $\Lambda _{p),\omega }$ where $\mu $ is a finite measure on $\left( X,\Sigma \right) .$ Moreover, we consider the problem of the convergence of approximate identities in these spaces.
Subspaces of $L_p$ that embed into $L_p(μ)$ with $μ$ finite
Extrapolation in Weighted Classical and Grand Lorentz Spaces. Application to the Boundedness of Integral operators
Sharp Sobolev type embeddings on the entire Euclidean space
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