Let F be an L2-normalized Hecke Maaß cusp form for Γ 0(N) ⊆ SL n(Z) with Laplace eigenvalue λF. If Ω is a compact subset of Γ 0(N) \ PGL n/ PO n, we show the bound ‖F|Ω‖∞≪ΩNελFn(n-1)/8-δ for some constant δ= δn> 0 depending only on n
AbstractEstimation of shifted sums of Fourier coefficients of cusp forms plays crucial roles in anal...
Let $f$ be a $SL(2,\mathbb{Z})$ holomorphic cusp form or the Eisenstien series $E(z,1/2)$ and $\pi$ ...
We prove a power saving over the local bound for the L∞ norm of uniformly non- tempered Hecke-Maass...
Final version, to appear in JEMS. Please also note that the results of this paper have been signific...
This work contains a proof of a non-trivial explicit quantitative bound in the eigenvalue aspect for...
Let $A$ be a central division algebra of prime degree $p$ over $\mathbb{Q}$. We obtain subconvex hyb...
On a family of arithmetic hyperbolic 3-manifolds of square-free level, we prove an upper bound for t...
ABSTRACT. This work contains a proof of a non-trivial bound in the eigenvalue aspect for the sup-nor...
We improve upon the local bound in the depth aspect for sup-norms of newforms on $D^\times$ where $D...
27 pagesLet $\pi$ be a cuspidal automorphic representation of $PGL_2(\mathbb{A}_\mathbb{Q})$ of arit...
Abstract. We establish lower bounds on the sup-norm of Hecke–Maass cusp forms on congruence quotient...
We establish lower bounds on the sup norm of Hecke–Maass cusp forms on congruence quotients of GLn(R...
This is the final version. Available on open access from Springer via the DOI in this recordWe inves...
Let X=Sl(3,Z)\Sl(3,R)/SO(3,R). Let N(lambda) denote the dimension of the space of cusp forms with La...
We generalize our previous method on the subconvexity problem for GL 2 GL 1 with cuspidal representa...
AbstractEstimation of shifted sums of Fourier coefficients of cusp forms plays crucial roles in anal...
Let $f$ be a $SL(2,\mathbb{Z})$ holomorphic cusp form or the Eisenstien series $E(z,1/2)$ and $\pi$ ...
We prove a power saving over the local bound for the L∞ norm of uniformly non- tempered Hecke-Maass...
Final version, to appear in JEMS. Please also note that the results of this paper have been signific...
This work contains a proof of a non-trivial explicit quantitative bound in the eigenvalue aspect for...
Let $A$ be a central division algebra of prime degree $p$ over $\mathbb{Q}$. We obtain subconvex hyb...
On a family of arithmetic hyperbolic 3-manifolds of square-free level, we prove an upper bound for t...
ABSTRACT. This work contains a proof of a non-trivial bound in the eigenvalue aspect for the sup-nor...
We improve upon the local bound in the depth aspect for sup-norms of newforms on $D^\times$ where $D...
27 pagesLet $\pi$ be a cuspidal automorphic representation of $PGL_2(\mathbb{A}_\mathbb{Q})$ of arit...
Abstract. We establish lower bounds on the sup-norm of Hecke–Maass cusp forms on congruence quotient...
We establish lower bounds on the sup norm of Hecke–Maass cusp forms on congruence quotients of GLn(R...
This is the final version. Available on open access from Springer via the DOI in this recordWe inves...
Let X=Sl(3,Z)\Sl(3,R)/SO(3,R). Let N(lambda) denote the dimension of the space of cusp forms with La...
We generalize our previous method on the subconvexity problem for GL 2 GL 1 with cuspidal representa...
AbstractEstimation of shifted sums of Fourier coefficients of cusp forms plays crucial roles in anal...
Let $f$ be a $SL(2,\mathbb{Z})$ holomorphic cusp form or the Eisenstien series $E(z,1/2)$ and $\pi$ ...
We prove a power saving over the local bound for the L∞ norm of uniformly non- tempered Hecke-Maass...
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