A. Srinivasan

activity

20172021

most citedInfinitely many sign changes of the Liouville function on

x^{2} + d

1 citations · 1 across the 2 of their papers we have counts for

collaborators

3 papers

math.NT2021★ 1 cited

Infinitely many sign changes of the Liouville function on $x^{2} + d$

Anitha Srinivasan

We show that the Liouville function changes sign infinitely often for $x^{2} + d$ .

math.NT2019

A complete classification of well-rounded real quadratic ideal lattices

Anitha Srinivasan

We provide a complete classification of well-rounded ideal lattices arising from real quadratic fields. We show that the ideals that give rise to such lattices are precisely the on…

math.NT2017

New upper bounds for Ramanujan primes

Anitha Srinivasan, Pablo Arés

For $n \geq 1$ , the $n^{th}$ Ramanujan prime is defined as the smallest positive integer $R_{n}$ such that for all $x \geq R_{n}$ , the interval $(\frac{x}{2}, x]$ has at least $n$ prim…

Infinitely many sign changes of the Liouville function on x2+d

A complete classification of well-rounded real quadratic ideal lattices

New upper bounds for Ramanujan primes

Infinitely many sign changes of the Liouville function on $x^{2} + d$