Anjali Shriwastawa

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20202026

most citedHardy inequalities on metric measure spaces, IV: The case

p = 1

1 citations · 1 across the 7 of their papers we have counts for

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math.CA2023

Anisotropic weighted Levin-Cochran-Lee type inequalities on homogeneous Lie groups

Michael Ruzhansky, Anjali Shriwastawa, Bankteshwar Tiwari

In this paper, we first prove the weighted Levin-Cochran-Lee type inequalities on homogeneous Lie groups for arbitrary weights, quasi-norms, and $L^{p}$ -and $L^{q}$ -norms. Then, we der…

math.CA2022★ 1 cited

Hardy inequalities on metric measure spaces, IV: The case $p = 1$

Michael Ruzhansky, Anjali Shriwastawa, Bankteshwar Tiwari

In this paper, we investigate the two-weight Hardy inequalities on metric measure space possessing polar decompositions for the case $p = 1$ and $1 \leq q < \infty.$ This result compl…

Anisotropic weighted Levin-Cochran-Lee type inequalities on homogeneous Lie groups

Hardy inequalities on metric measure spaces, IV: The case p=1

Hardy inequalities on metric measure spaces, IV: The case $p = 1$