activity
20092022
most citedDistinguishing Hermitian cusp forms of degree 2 by a certain subset of all Fourier coefficients

10 citations · 13 across the 8 of their papers we have counts for

collaborators

12 papers

math.AG2022

Genuinely ramified maps and stable vector bundles

Indranil Biswas, Soumyadip Das, A. J. Parameswaran

Let be a separable finite surjective map between irreducible normal projective varieties defined over an algebraically closed field, such that the correspondi…

math.NT2020

Jacobi forms and differential operators: odd weights

Soumya Das, Ritwik Pal

We show that it is possible to remove two differential operators from the standard collection of of them used to embed the space of Jacobi forms of \textit{odd} weight and…

math.NT2020

The first negative eigenvalue of Yoshida lifts

Soumya Das, Ritwik Pal

We prove that for any given , the first negative eigenvalue of the Yoshida lift of a pair of elliptic cusp forms having square-free levels (where has weight

math.NT2020

Hecke-Siegel type threshold for square-free Fourier coefficients: an improvement

Pramath Anamby, Soumya Das

We prove that if is a non zero cusp form of weight on with character such that square-free, then there exists a square-free $n\ll_ε k^…

math.NT20201 cited

Bounds for the Petersson norms of the pullbacks of Saito-Kurokawa lifts

Pramath Anamby, Soumya Das

Using the amplification technique, we prove that `mass' of the pullback of the Saito-Kurokawa lift of a Hecke eigen form is bounded by . This i…

math.NT202010 cited

Distinguishing Hermitian cusp forms of degree 2 by a certain subset of all Fourier coefficients

Pramath Anamby, Soumya Das

We prove that Hermitian cusp forms of weight for the Hermitian modular group of degree are determined by their Fourier coefficients indexed by matrices whose determinants a…