Ashisha Kumar

activity

20232025

L^{p}

-improving estimates for the totally-geodesic

k

-plane transform on simply connected spaces of constant curvature

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

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math.FA2025★ 1 cited

Certain Weighted $L^{p}$ -improving estimates for the totally-geodesic $k$ -plane transform on simply connected spaces of constant curvature

Aniruddha Deshmukh, Ashisha Kumar

In this article we study the $L^{p}$ -improving mapping properties of the totally-geodesic $k$ -plane transform on simply connected spaces of constant curvature, namely, $R^{n}$ …

math.FA2024

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 $k$ -plane transform of radial functions on spaces of constant curvature. The problem of…

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

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

Certain Weighted $L^{p}$ -improving estimates for the totally-geodesic $k$ -plane transform on simply connected spaces of constant curvature