This paper is essentially a survey on grand and small Lebesgue spaces, which are
rearrangement-invariant Banach function spaces of interest not only from the point of view of …

Inclusions and the approximate identities of the generalized grand Lebesgue spaces Page 1
Turkish Journal of Mathematics Volume 42 Number 6 Article 29 1-1-2018 Inclusions and the …

We prove that if 1< p< ∞ 1< p<∞ and δ: 0, p-1 → 0, ∞ δ: 0, p-1→ 0,∞ is continuous,
nondecreasing, and satisfies the Δ _2 Δ 2 condition near the origin, then This result permits …

The aim of this paper is two fold. Since their inception in 1992, we collect various
generalizations of the grand Lebesgue spaces touching upon several of their aspects such …

Let $ G $ a locally compact abelian group with Haar measure $\mu $ and let $1< p<\infty. $
In the present paper we determine necessary and sufficient conditions on $ G $ for the grand …

In this paper, we prove the boundedness of Hardy operator for monotone functions in grand
Lebesgue spaces L p)(0, 1)(0< p≤ 1). In particular, we prove similar results for the Hardy …

We define the grand Wiener amalgam space by using the classical Wiener amalgam space
and the generalized grand Lebesgue space. Moreover we study the inclusions between …

El íleo biliar es una complicación infrecuente, caracterizada por datos clínicos de oclusión
intestinal, siendo el 4% de las causas de obstrucción intestinal en la población en general …

Hilbert inequality on grand function spaces | SpringerLink Skip to main content Advertisement
SpringerLink Log in Menu Find a journal Publish with us Search Cart 1.Home 2.Ricerche di …

In $\left [14\right] $, a new family called grand amalgam space $ W (L^{p),\theta},
L^{q),\theta}) $ of amalgam spaces was defined and investigated properties of these spaces …