Rankin-selberg Convolution
Rankin-Selberg Convolution is a method in the theory of automorphic forms that constructs an integral representation of the L-function associated to two automorphic representations by convolving their Fourier coefficients with an Eisenstein series, thereby distinguishing itself from other L-function constructions through its use of period integrals and spectral decomposition on arithmetic quotients.
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Rankin-selberg Method
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Heights of Heegner Points on Shimura Curves
Shou-Wu Zhang · Annals of Mathematics · 2001 · 189 citations
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University of Warwick
Coventry, United Kingdom
4 h-index
6 publications
290 citations

Tel Aviv University
Tel Aviv, Israel
3 h-index
3 publications
45 citations
University College London
London, United Kingdom
3 h-index
5 publications
273 citations

McGill University
Montreal, Canada
2 h-index
2 publications
105 citations
University of Chicago
Chicago, United States
2 h-index
2 publications
82 citations
Boston College
Boston, United States
2 h-index
2 publications
32 citations

Institute for Advanced Study
Princeton, United States
2 h-index
4 publications
814 citations
Stanford University
Stanford, United States
2 h-index
4 publications
71 citations
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4 publications · 574 citations
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3 publications · 104 citations
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2 publications · 53 citations
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IMRN · 2 publications · 70 citations
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ANT · 1 publications · 17 citations
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