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Zetafunctions and Lfunctions express important relations between the geometry of Riemann surfaces, number theory and dynamical systems. Zetafunctions, and their generalizations such as the Selberg class S, are conjectured to have various important properties, including generalizations of the Riemann hypothesis and various relationships with automorphic forms as well as to the representations of groups. The pursuit of the relationships comprises the Langlands program.
This category corresponds roughly to MSC 11M Zeta and Lfunctions: analytic theory in the American Mathematical Society's Mathematics Subject Classification.
The following 72 pages are in this category, out of 72 total. This list may not reflect recent changes (learn more).
