I'm pleased that you are looking at my minor mathematical contribution.
 I'm pleased that you are looking at my minor mathematical contribution.
The variance of a general class of multiplicative functions in short intervals, Under revision in Mathematical Proceedings of the Cambridge Philosophical Society
Coauthor: M. K. Das
Large values of quadratic Dirichlet L-functions, Mathematische Annalen, https://doi.org/10.1007/s00208-025-03187-6, 2025Â
Coauthor:Â G. Maiti
Asymmetric distribution of extreme values of cubic L-functions on the 1-line, Journal of London Mathematical Society (2) 110, 2024Â
Coauthors: Â C. David, M. Lalin, and A. Lumley
Large values of quadratic Dirichlet L-functions over monic irreducible polynomials in $\mathbb{F}_q[t]$, Proceedings of American Mathematical Society, 2024Â
Coauthor: Â G. Maiti
Correlation of multiplicative functions over $\mathbb{F}_q[x]$: a pretentious approach, Â Mathematika, 2023Â
Coauthor:  A. Mukhopadhyay 🔗
A dichotomy for extreme values of zeta and Dirichlet L-functions, Â Bulletin of the London Mathematical Society, 2023Â
Coauthors:  A. Bondarenko, M. V. Hagen, W. Heap, and K. Seip  🔗
Selberg central limit theorem in the hyperelliptic ensemble, Monatshefte für Mathematik, 2023
Bounded gaps between product of two primes in imaginary quadratic number fields, Research in Number Theory, 2023Â
Coauthors:  A. Mukhopadhyay and G. K. Viswanadham  🔗
Correlation of shifted values of L-functions in the hyperelliptic ensemble, Finite Fields and Their Applications, 2021Â
Bombieri-type theorem for convolution with application on number field, Acta Math. Hung., 2021Â
Coauthor:  A. Mukhopadhyay   🔗
Mean values and moments of arithmetic functions over number fields, Res. in Number Theory, 2019Â
Coauthor:  J. Chattopadhyay   🔗
Triple correlations of multiplicative functions, Acta Arithmatica, 2017 🔗
13. Distribution and large values of quadractic Dirichlet L-functions over function fields at s=1.
14. Logarithm of L-functions over function fields at mesoscopic and microscopic shifts in symplectic and orthogonal families
Coauthors: F. Cicek; A. Lumley Â
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15. Large values of L(s, \chi) for subgroups of characters
Coauthors: B. Kerr; M. Munsch; I. Shparlinski.
16. Littlewood's estimates for $L$-functions over hyperepplitic ensembles
Coauthors: E. Carneiro; M. K. Das; T. Ismoilov; A. P. Ramos.