1 citations · 1 across the 7 of their papers we have counts for
7 papers
Finite Volume Einstein Finsler Warped Product Manifolds of Non-positive or Non-negative Scalar Curvature
Mohammad Aqib, Hemangi Madhusudan Shah, Pankaj Kumar +1
The notion of warped product plays an important role in Riemannian geometry moreover in geodesic metric spaces. The warped product was first introduced by Bishop and O'Neill to stu…
Bilinear Hardy inequalities on metric measure spaces
Michael Ruzhansky, Anjali Shriwastawa, Daulti Verma
In this paper, we discuss the Hardy inequality with bilinear operators on general metric measure spaces. We give the characterization of weights for the bilinear Hardy inequality t…
Sharp upper bound for anisotropic Rényi entropy and Heisenberg uncertainty principle
Marianna Chatzakou, Michael Ruzhansky, Anjali Shriwastawa
In this paper, we prove the anisotropic Shannon inequality for the Renyi entropy with the best constant on Folland-Stein homogeneous Lie groups. As a consequence, we also prove the…
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 -and -norms. Then, we der…
Hardy inequalities on metric measure spaces, IV: The case
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 and This result compl…
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 $…