Bounds for twisted symmetric square L-functions—III

Munshi, Ritabrata (2013) Bounds for twisted symmetric square L-functions—III Advances in Mathematics, 235 . pp. 74-91. ISSN 0001-8708

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Let f be a Hecke modular form, and let χ be a primitive character of conductor q. Assume that q is an odd prime. In this paper we prove the subconvex bound L(1/2, Sym2 f ⊗ χ) ≪ f,q,ε q3ℓ(1/4-1/36+ε) for any ε > 0. This can be compared with the recently established t-aspect subconvexity of the symmetric square L-functions.

Item Type:Article
Source:Copyright of this article belongs to Elsevier Science.
Keywords:Symmetric Square; L-functions; Subconvexity; Twists
ID Code:110805
Deposited On:31 Jan 2018 09:08
Last Modified:31 Jan 2018 09:08

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