Published Papers:
Ruzhansky, M., Shriwastawa, A., & Verma, D. (2026). Bilinear Hardy inequalities on metric measure spaces. Accepted (in Proceedings of the Edinburgh Mathematical Society) [arXiv]
Chatzakou, M., Ruzhansky, M., & Shriwastawa, A. (2026) Sharp upper bound for anisotropic Rényi entropy on homogeneous Lie groups. Manuscripta Mathematica [Journal link] [arXiv link]
Ruzhansky, M., Shriwastawa, A., & Tiwari, B. (2025) Anisotropic weighted Levin-Cochran-Lee type inequalities on homogeneous Lie groups. Annales Fennici Mathematici [Journal link] [arXiv link]
Ruzhansky, M., Shriwastawa, A., & Tiwari, B. (2024). Hardy inequalities on metric measure spaces, iv: The case p = 1. Forum Mathematicum [Journal link] [arXiv link]
Ruzhansky, M., Shriwastawa, A., & Tiwari, B. (2024). A note on best constants for weighted integral Hardy inequalities on homogeneous groups. Results Math. [Journal link] [arXiv link ]
Gangopadhyay, R., Shriwastawa, A., & Tiwari, B. (2023). On equivalence of two non-Riemannian curvature in warped product Finsler metrics. Proc. Natl. Acad. Sci., India, Sect. A Phys. Sci. [Journal link] [arXiv link]
Tiwari, B., Gangopadhyay, R., & Shriwastawa, A. (2022). On weakly Douglas warped product Finsler metric. Proc. Natl. Acad. Sci., India, Sect. A Phys. Sci. [Journal link]
Gangopadhyay, R., Shriwastawa, A., & Tiwari, B. (2021). On Finsler warped product metrics with vanishing E-curvature. AUT J. Math. Com. [Journal link]
Preprints:
Ruzhansky, M., & Shriwastawa, A. An existence result for critical elliptic double phase problems on non-compact Finsler manifolds (Under preparation).
Aqib, M., Kumar, P., Shah, H. M., & Shriwastawa, A. (2024). Finite volume Einstein Finsler warped product space of non-positive scalar curvature. [arXiv]
Books and Chapters:
Shriwastawa, A. (2024). A Note on Hardy Inequalities in Metric Measure Spaces for the Case p=1. In: Chatzakou, M., Ruzhansky, M., Stoeva, D. (eds) Women in Analysis and PDE. Trends in Mathematics vol 5. Birkhäuser, Cham. . (book chapter, Springer). [Link].