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researcher

D. Banerjee

5 papers hereh-index 445 citations20 works total

Matching runs newest-first, so older work may not be attached to this profile yet.

author position
  • first author4
  • middle author1

Across the 5 of 5 papers where every author was matched, so the position is known.

fields
  • math.NT5
same name
  • D. Banerjee — 71 papers, h 37
  • D. Banerjee — 27 papers, h 12
  • D. Banerjee — 16 papers, h 18
  • D. Banerjee — 15 papers, h 20
  • D. Banerjee — 12 papers, h 11
  • D. Banerjee — 11 papers, h 2

Either other researchers who publish under this name, or the same person where the external sources have not merged their records.

identity via Semantic Scholar / OpenAlex

collaborators

5 papers

math.NT2026

On B4-almost periodicity for a class of arithmetical functions

Kritika Aggarwal, Debika Banerjee, Shubham Gupta

In this paper, we establish the B4-almost periodicity in the sense of Besicovitch for a suitably normalized error term associated with a broad class of arithmetical fu…

math.NT2026

A divisor function of Wigert and higher degree forms

Debika Banerjee, Atul Dixit, Rajat Gupta

Let k∈N. Wigert's divisor function d(k1​)(j) counts the number of representations of j of the form mk+mn with m≥1,n≥0. Let $\mat…

math.NT2023

Trigonometric analogue of the identities associated with twisted sums of divisor functions

Debika Banerjee, Khyati Khurana

Inspired by two entries published in Ramanujan's lost notebook on Page 355, B. C. Berndt et al.\cite{MR3351542} presented Riesz sum identities for Ramanujan entries by introducing…

math.NT2023

Character analogues of Cohen type identities and related Voronoi summation formulas

Debika Banerjee, Khyati Khurana

In \cite{MR2221114}, B.~C.~Berndt and A.~Zaharescu introduced the twisted divisor sums associated with the Dirichlet character while studying the Ramanujan's type identity involvin…

math.NT2023

Distribution of values of general Euler totient function

Debika Banerjee, Bittu Chahal, Sneha Chaubey +1

Let Φk​(n)=∣{(x1​,x2​,⋯,xk​)∈(Z/nZ)k; gcd(x12​+x22​+⋯+xk2​,n)=1}∣ be a general totient function introduced first by Cald…

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