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20112026
most citedA Note on Boundedness of Singular Integral Operators on Function Spaces over Local Fields

1 citations · 1 across the 4 of their papers we have counts for

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7 papers

math.FA2026

Integral Operators on Fractional Cesàro--Morrey Spaces over

Qaiser Jahan, Rishabh Saini

In this paper, we introduce fractional Cesàro--Morrey function spaces over -adic fields and investigate their fundamental properties. We first study the behavior of dilation ope…

math.FA2022★ 1 cited

A Note on Boundedness of Singular Integral Operators on Function Spaces over Local Fields

Salman Ashraf, Qaiser Jahan

In this article we consider the classical singular integral operator over a local field with rough kernels. We study the boundedness of such an operator on different function space…

math.FA2021

Dilation Operators in Besov Spaces over Local Fields

Salman Ashraf, Qaiser Jahan

We consider a dilation operator on Besov spaces over local fields and estimate an operator norm on such a field for $s > σ_r = \text{max}\big(\frac{1}{r} -1,~0\big…

math.CA2019

Wavelets on compact abelian groups

Marcin Bownik, Qaiser Jahan

Multiresolution analysis (MRA) on compact abelian group has been constructed with epimorphism as a dilation operator. We show a characterization of scaling sequences of an MRA…

math.FA2016

Affine, quasi-affine and co-affine frames on local fields of positive characteristic

Biswaranjan Behera, Qaiser Jahan

The concept of quasi-affine frame in Euclidean spaces was introduced to obtain translation invariance of the discrete wavelet transform. We extend this concept to a local field …

math.FA2013

Characterization of wavelets and MRA wavelets on local fields of positive characteristic

Biswaranjan Behera, Qaiser Jahan

We provide a characterization of wavelets on local fields of positive characteristic based on results on affine and quasi affine frames. This result generalizes the characterizatio…

math.FA2011

Wavelet packets and wavelet frame packets on local fields

Biswaranjan Behera, Qaiser Jahan

Using a prime element of a local field K of positive characteristic p, the concepts of multiresolution analysis (MRA) and wavelet can be generalized to such a field. We prove a ver…