Level Aspect Subconvexity For Rankin-Selberg $L$-functions
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Publication:5494369
zbMath1305.11036arXiv1203.1300MaRDI QIDQ5494369
Ritabrata Munshi, Roman Holowinsky
Publication date: 27 July 2014
Full work available at URL: https://arxiv.org/abs/1203.1300
Other Dirichlet series and zeta functions (11M41) Langlands (L)-functions; one variable Dirichlet series and functional equations (11F66) Holomorphic modular forms of integral weight (11F11)
Related Items (12)
Hybrid subconvexity bounds for \(L \left( \frac{1}{2}, \mathrm{Sym}^2 f \otimes g\right) \) ⋮ Rankin-Selberg \(L\)-functions and the reduction of CM elliptic curves ⋮ Shifted convolution sums of Fourier coefficients with divisor functions ⋮ Shifted convolution sums for \(\mathrm{GL}(3)\times\mathrm{GL}(2)\) ⋮ Period integrals and Rankin-Selberg \(L\)-functions on \(\mathrm{GL}(n)\) ⋮ Higher power moments of shifted convolutions of Fourier coefficients involving squarefull kernel functions ⋮ Subconvexity bound for \(\mathrm{GL}(3)\times\mathrm{GL}(2)\) \(L\)-functions: hybrid level aspect ⋮ First moment of Rankin-Selberg central \(L\)-values and subconvexity in the level aspect ⋮ The circle method and bounds for \(L\)-functions. IV: Subconvexity for twists of \(\mathrm{GL}(3)\) \(L\)-functions ⋮ Hybrid bounds for Rankin-Selberg \(L\)-functions ⋮ Level aspect subconvexity for twisted \(L\)-functions ⋮ Shifted convolution sums of Fourier coefficients with squarefull kernel functions
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