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- Q6721248 subject Q8653246.
- Q6721248 subject Q9243089.
- Q6721248 abstract "In mathematics, the Maass–Selberg relations are some relations describing the inner products of truncated real analytic Eisenstein series, that in some sense say that distinct Eisenstein series are orthogonal. Maass (1949, p.169–170, 1964, p. 195–215) introduced the Maass–Selberg relations for the case of real analytic Eisenstein series on the upper half plane. Selberg (1963, p.183–184) extended the relations to symmetric spaces of rank 1. Harish-Chandra (1968, p.75) generalized the Maass–Selberg relations to Eisenstein series of higher rank semisimple group (and named the relations after Maass and Selberg). Harish-Chandra (1972, 1976) found some analogous relations between Eisenstein integrals, that he also called Maass–Selberg relations.Informally, the Maass–Selberg relations say that the inner product of two distinct Eisenstein series is zero. However the integral defining the inner product does not converge, so the Eisenstein series first have to be truncated. The Maass–Selberg relations then say that the inner product of two truncated Eisenstein series is given by a finite sum of elementary factors that depend on the truncation chosen, whose finite part tends to zero as the truncation is removed.".
- Q6721248 wikiPageExternalLink ICM1962.1.
- Q6721248 wikiPageExternalLink books?id=7TbvAAAAMAAJ.
- Q6721248 wikiPageExternalLink 1971058.
- Q6721248 wikiPageExternalLink tifr29.pdf.
- Q6721248 wikiPageWikiLink Q15998917.
- Q6721248 wikiPageWikiLink Q176916.
- Q6721248 wikiPageWikiLink Q5349959.
- Q6721248 wikiPageWikiLink Q564426.
- Q6721248 wikiPageWikiLink Q703577.
- Q6721248 wikiPageWikiLink Q7301121.
- Q6721248 wikiPageWikiLink Q8653246.
- Q6721248 wikiPageWikiLink Q9243089.
- Q6721248 comment "In mathematics, the Maass–Selberg relations are some relations describing the inner products of truncated real analytic Eisenstein series, that in some sense say that distinct Eisenstein series are orthogonal. Maass (1949, p.169–170, 1964, p. 195–215) introduced the Maass–Selberg relations for the case of real analytic Eisenstein series on the upper half plane. Selberg (1963, p.183–184) extended the relations to symmetric spaces of rank 1.".
- Q6721248 label "Maass–Selberg relations".