Results 1 to 10 of about 26,657 (114)

Approximation by matrix transform in generalized grand Lebesgue spaces with variable exponent

Journal of Numerical Analysis and Approximation Theory, 2021
In this work the Lipschitz subclass of the generalized grand Lebesgue space with variable exponent is defined and the error of approximation by matrix transforms in this subclass is estimated.
Ahmet Testici, Daniyal Israfilov
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Boundedness of an intrinsic square function on grand p-adic Herz-Morrey spaces

AIMS Mathematics, 2023
This research paper focuses on establishing a framework for grand Herz-Morrey spaces defined over the $ p $-adic numbers and their associated $ p $-adic intrinsic square function.
Babar Sultan , Mehvish Sultan, Aziz Khan, Thabet Abdeljawad   +3 more
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Boundedness of some operators on grand Herz spaces with variable exponent

AIMS Mathematics, 2023
Our aim in this paper is to prove boundedness of an intrinsic square function and higher order commutators of fractional integrals on grand Herz spaces with variable exponent $ {\dot{K} ^{a(\cdot), u), \theta}_{ s(\cdot)}(\mathbb{R}^n)} $ by applying ...
Mehvish Sultan, Babar Sultan, Ahmad Aloqaily, Nabil Mlaiki   +3 more
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Boundedness of fractional integrals on grand weighted Herz spaces with variable exponent

AIMS Mathematics, 2023
In this paper, we introduce grand weighted Herz spaces with variable exponent and prove the boundedness of fractional integrals on these spaces.
Babar Sultan , Mehvish Sultan, Mazhar Mehmood , Fatima Azmi, Maryam Ali Alghafli , Nabil Mlaiki   +5 more
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Boundedness of Riesz Potential Operator on Grand Herz-Morrey Spaces

Axioms, 2022
In this paper, we introduce grand Herz–Morrey spaces with variable exponent and prove the boundedness of Riesz potential operators in these spaces.
Babar Sultan, Fatima Azmi, Mehvish Sultan, Mazhar Mehmood, Nabil Mlaiki   +4 more
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Boundedness of Fractional Integrals on Grand Weighted Herz–Morrey Spaces with Variable Exponent

Fractal and Fractional, 2022
In this paper, we introduce grand weighted Herz–Morrey spaces with a variable exponent and prove the boundedness of fractional integrals on these spaces.
Babar Sultan, Fatima M. Azmi, Mehvish Sultan, Tariq Mahmood, Nabil Mlaiki, Nizar Souayah   +5 more
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Boundedness of Multilinear Calderón-Zygmund Operators on Grand Variable Herz Spaces

Journal of Function Spaces, 2022
In this paper, we prove the boundedness of multilinear Calderón-Zygmund operators on product of grand variable Herz spaces. These results generalize the boundedness of multilinear Calderón-Zygmund operators on product of variable exponent Lebesgue spaces
Hammad Nafis, Humberto Rafeiro, Muhammad Asad Zaighum   +2 more
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Atomic Decompositions and John-Nirenberg Theorem of Grand Martingale Hardy Spaces with Variable Exponents

Journal of Function Spaces, 2022
Let θ≥0 and p· be a variable exponent, and we introduce a new class of function spaces Lp·,θ in a probabilistic setting which unifies and generalizes the variable Lebesgue spaces with θ=0 and grand Lebesgue spaces with p·≡p and θ=1.
Libo Li, Zhiwei Hao
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A note on the boundedness of Hardy operators in grand Herz spaces with variable exponent

AIMS Mathematics, 2023
The fractional Hardy-type operators of variable order is shown to be bounded from the grand Herz spaces $ {\dot{K} ^{a(\cdot), u), \theta}_{ p(\cdot)}(\mathbb{R}^n)} $ with variable exponent into the weighted space $ {\dot{K} ^{a(\cdot), u), \theta}_ ...
Samia Bashir, Babar Sultan, Amjad Hussain, Aziz Khan, Thabet Abdeljawad   +4 more
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Boundedness of sublinear operators on weighted grand Herz-Morrey spaces

AIMS Mathematics, 2023
In this paper, we introduce weighted grand Herz-Morrey type spaces and prove the boundedness of sublinear operators and their multilinear commutators on these spaces. The results are still new even in the unweighted setting.
Wanjing Zhang, Suixin He , Jing Zhang
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