K. Shuin

activity

20202026

most cited

L^{p}

estimates for multilinear convolution operators defined with spherical measure

7 citations · 12 across the 15 of their papers we have counts for

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3 papers · 1 filter

math.CA2024

$L^{p}$ estimates for multilinear maximal Bochner--Riesz means and square function

Kalachand Shuin

In this article we have investigated $L^{p}$ boundedness of the multilinear maximal Bochner--Riesz means and the corresponding square function. We have exploited the ideas given in…

math.CA2024

$l^{2}$ Decoupling for certain degenerate surfaces in $R^{4}$

Kalachand Shuin

In this article, we aim to study decoupling inequality for a specific degenerate hypersurface in $R^{4}$ . Inspired by the work of Bourgain--Demeter and Li--Zheng, we conside…

math.CA2024

Improved curvature conditions on $L^{2} \times \dots \times L^{2} \to L^{2/ m}$ bounds for multilinear maximal averages

Chuhee Cho, Jin Bong Lee, Kalachand Shuin

In this article, we focus on $L^{2} (R^{d}) \times \dots \times L^{2} (R^{d}) \to L^{2/ m} (R^{d})$ estimates for multilinear maximal averages over non-degene…

Lp estimates for multilinear maximal Bochner--Riesz means and square function

l2 Decoupling for certain degenerate surfaces in R4

Improved curvature conditions on L2×⋯×L2→L2/m bounds for multilinear maximal averages

$L^{p}$ estimates for multilinear maximal Bochner--Riesz means and square function

$l^{2}$ Decoupling for certain degenerate surfaces in $R^{4}$

Improved curvature conditions on $L^{2} \times \dots \times L^{2} \to L^{2/ m}$ bounds for multilinear maximal averages