Himanshi Chanana

most citedSum of the $GL(3)$ Fourier coefficients over mixed powers

2 citations · 2 across the 3 of their papers we have counts for

collaborators

3 papers

math.NT2026

Double weighted sum involving $GL (2)$ Fourier coefficients

Himanshi Chanana, Mohd Harun

This article proves non-trivial estimates for a bilinear sum involving the Fourier coefficients of a Hecke-holomorphic or Hecke-Maass cusp form for $SL (2, Z)$ . As…

math.NT2026★ 2 cited

Sum of the $G L (3)$ Fourier coefficients over mixed powers

Himanshi Chanana, Saurabh Kumar Singh

Let $A (n)$ be the $(1, n)$ -th Fourier coefficients of $S L (3, Z)$ Hecke-Maass cusp form, denoted as $A (1, n)$ or the triple divisor function, denoted as $d_{3} (n)$ . Let $k \geqs…

math.NT2026

Sum of the $G L (3)$ Fourier coefficients over quadratics

Himanshi Chanana, Saurabh Kumar Singh

Let $A (n)$ denote the $(1, n) -th$ Fourier coefficient of a $S L (3, Z)$ Hecke eigenform or the ternary divisor function $d_{3} (n)$ . Let $Q (x, y)$ be a symmetric positive…

Double weighted sum involving GL(2) Fourier coefficients

Sum of the GL(3) Fourier coefficients over mixed powers

Sum of the GL(3) Fourier coefficients over quadratics

Double weighted sum involving $GL (2)$ Fourier coefficients

Sum of the $G L (3)$ Fourier coefficients over mixed powers

Sum of the $G L (3)$ Fourier coefficients over quadratics