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20232026
most citedCertain Weighted -improving estimates for the totally-geodesic -plane transform on simply connected spaces of constant curvature

1 citations · 2 across the 3 of their papers we have counts for

collaborators

5 papers

math.CA2026

On the mapping properties of a radially power-weighted k-plane transform

Aniruddha Deshmukh, Ashisha Kumar

In this article, we study a weighted analogue of the -plane transform, where the weight on the -dimensional measure is given by a radial power of distance. Particularly, we f…

math.FA2025

An Extrapolation Theorem in the setting of Hausdorff capacities

Aniruddha Deshmukh

In this article, we prove an analogue of the Rubio de Francia's extrapolation theorem in the setting of Hausdorff capacities. We prove the result using techniques analogous to thos…

math.FA2025★ 1 cited

Certain Weighted -improving estimates for the totally-geodesic -plane transform on simply connected spaces of constant curvature

Aniruddha Deshmukh, Ashisha Kumar

In this article we study the -improving mapping properties of the totally-geodesic -plane transform on simply connected spaces of constant curvature, namely, …

math.FA2024★ 1 cited

End-point estimates of the totally-geodesic Radon transform on simply connected spaces of constant curvature: A Unified Approach

Aniruddha Deshmukh, Ashisha Kumar

In this article, we give a unified proof of the end-point estimates of the totally-geodesic -plane transform of radial functions on spaces of constant curvature. The problem of…

math.MG2023

Rigidity of angles in Inner product Spaces

Aniruddha Deshmukh, Ashisha Kumar

In this article, we discuss the equality of two inner products on a vector space. Particularly, we look at some geometric properties that are given to a vector space by an inner pr…