Ravitheja Vangala

activity

20192026

most cited

p

-adic Asai

L

-functions attached to Bianchi cusp forms

3 citations · 3 across the 4 of their papers we have counts for

collaborators

5 papers

math.NT2026

Reductions Of Crystalline Representations Of Fractional Slope $< p - 1$

Shalini Bhattacharya, Eknath Ghate, Ravitheja Vangala

Let $p$ be an odd prime and let $V_{k, a_{p}}$ be the two-dimensional crystalline representation of the Galois group of $Q_{p}$ of weight $k \geq 2$ and parameter $a_p \in \ba…

math.NT2022

Iwasawa theory for Rankin-Selberg convolution at an Eisenstein prime

Somnath Jha, Sudhanshu Shekhar, Ravitheja Vangala

Let $p$ be an odd prime, $f$ be a $p$ -ordinary newform of weight $k$ and $h$ be a normalized cuspidal $p$ -ordinary Hecke eigenform of weight $l < k$ . In this article, we…

math.NT2019★ 3 cited

$p$ -adic Asai $L$ -functions attached to Bianchi cusp forms

Baskar Balasubramanyam, Eknath Ghate, Ravitheja Vangala

We establish a rationality result for the twisted Asai L-values attached to a Bianchi cusp form and construct distributions interpolating these L-values. Using the method of abstra…

math.RT2019

The Monomial Lattice in Modular Symmetric Power Representations

Eknath Ghate, Ravitheja Vangala

Let $p$ be a prime. We study the structure of and the inclusion relations among the terms in the monomial lattice in the modular symmetric power representations of $\mathrm{GL}_2(\…

math.NT2019

$p$ -adic Rankin product $L$ -functions

Eknath Ghate, Ravitheja Vangala

We describe Panchishkin's construction of the $p$ -adic Rankin product $L$ -function.

Reductions Of Crystalline Representations Of Fractional Slope <p−1

Iwasawa theory for Rankin-Selberg convolution at an Eisenstein prime

p-adic Asai L-functions attached to Bianchi cusp forms

The Monomial Lattice in Modular Symmetric Power Representations

p-adic Rankin product L-functions

Reductions Of Crystalline Representations Of Fractional Slope $< p - 1$

$p$ -adic Asai $L$ -functions attached to Bianchi cusp forms

$p$ -adic Rankin product $L$ -functions