Anjali Shriwastawa

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20202026

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

p = 1

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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…

math.AP2022

A note on best constants for Weighted Integral Hardy inequalities on homogeneous groups

Michael Ruzhansky, Anjali Shriwastawa, Bankteshwar Tiwari

The main aim of this note is to prove sharp weighted integral Hardy inequality and conjugate integral Hardy inequality on homogeneous Lie groups with any quasi-norm for the range $…

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

A note on best constants for Weighted Integral Hardy inequalities on homogeneous groups

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