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Published in 2017 at "Mediterranean Journal of Mathematics"
DOI: 10.1007/s00009-017-0872-3
Abstract: We prove theorems on the boundedness of commutators $$[a,H_w^\alpha ]$$[a,Hwα] of the weighted multidimensional Hardy operator $$H^\alpha _w:= w H^\alpha \frac{1}{w}$$Hwα:=wHα1w from a generalized local Morrey space $$\mathcal {L}^{p,\varphi ;0}({\mathbb {R}^n})$$Lp,φ;0(Rn) to local or global…
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Keywords:
local morrey;
hardy;
morrey spaces;
space ... See more keywords
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Published in 2018 at "Journal of Mathematical Analysis and Applications"
DOI: 10.1016/j.jmaa.2016.09.070
Abstract: Abstract In this paper we study the behavior of Hardy–Littlewood maximal operator and the action of commutators in generalized local Morrey spaces L M { x 0 } p , φ ( R n )…
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Keywords:
commutators generalized;
morrey spaces;
local morrey;
generalized local ... See more keywords
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Published in 2021 at "Communications in Algebra"
DOI: 10.1080/00927872.2021.1897831
Abstract: Abstract Let n and t be non-negative integers, R a commutative Noetherian ring with an ideal of R, M and N finite R-modules, and X an arbitrary R-module. We prove that if is an R-module…
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Keywords:
modules respect;
module;
local cohomology;
generalized local ... See more keywords
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Published in 2018 at "Complex Variables and Elliptic Equations"
DOI: 10.1080/17476933.2017.1403423
Abstract: ABSTRACT In this paper we prove the boundedness of certain sublinear operators , , generated by fractional integral operators with rough kernels , , from one generalized local Morrey space to another , , ,…
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Keywords:
local morrey;
space;
sublinear operators;
boundedness sublinear ... See more keywords
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Published in 2017 at "Taiwanese Journal of Mathematics"
DOI: 10.11650/tjm/8112
Abstract: We study the finiteness of associated primes and support of the generalized local cohomology modules H I,J(M,N) concerning Grothendieck’s conjecture and Huneke’s question. The paper also discusses the relationship between the vanishing and the finiteness…
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Keywords:
finiteness results;
local cohomology;
results generalized;
generalized local ... See more keywords