R. Munshi

activity

20002026

G L (3) \times G L (2)

31 citations · 100 across the 28 of their papers we have counts for

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Showing 2014Show all

3 papers · 1 filter

math.NT2014

Character sums of composite moduli and hybrid subconvexity

Roman Holowinsky, Ritabrata Munshi, Zhi Qi

Let $M = M_{1} M_{2} M_{3}$ be the product of three distinct primes and let $χ = χ_{1} χ_{2} χ_{3}$ be a Dirichlet character of modulus $M$ such that each $χ_{i}$ is a primitive character modulo $M_…

math.NT2014★ 3 cited

Determination of $G L (3)$ Hecke-Maass forms from twisted central values

Ritabrata Munshi, Jyoti Sengupta

Suppose $π_{1}$ and $π_{2}$ are two Hecke-Maass cusp forms for $S L (3, Z)$ such that for all primitive character $χ$ we have $$ L(\tfrac{1}{2},π_1\otimesχ)=L(\tfrac{1}{2},π_2\ot…

math.NT2014★ 1 cited

Hybrid subconvexity bounds for $L (\frac{1}{2}, Sym^{2} f \otimes g)$

Roman Holowinsky, Ritabrata Munshi, Zhi Qi

Fix an integer $κ ⩾ 2$ . Let $P$ be prime and let $k > κ$ be an even integer. For $f$ a holomorphic cusp form of weight $k$ and full level and $g$ a primitive holomorphic cusp…

Character sums of composite moduli and hybrid subconvexity

Determination of GL(3) Hecke-Maass forms from twisted central values

Hybrid subconvexity bounds for L(21​,Sym2f⊗g)

Determination of $G L (3)$ Hecke-Maass forms from twisted central values

Hybrid subconvexity bounds for $L (\frac{1}{2}, Sym^{2} f \otimes g)$