- 11M06: zeta(s) and L(s, chi)
- 11M20: Real zeros of L(s, chi); results on L(1, chi)
- 11M26: Nonreal zeros of zeta (s) and L(s, chi); Riemann and other hypotheses
- 11M35: Hurwitz and Lerch zeta functions
- 11M36: Selberg zeta functions and regularized determinants
- 11M38: Zeta and L-functions in characteristic p [new in 2000]
- 11M41: Other Dirichlet series and zeta functions {For local and global ground fields, see 11R42, 11R52, 11S40, 11S45; for algebro-geometric methods, see 14G10; see also 11E45, 11F66, 11F70, 11F72}
- 11M45: Tauberian theorems, See also 40E05
- 11M99: None of the above but in this section
Parent field: 11: Number Theory
Browse all (old) classifications for this area at the AMS.
This is one of the more commonly-studied areas of number theory. Among the
many choices of text:
- Titchmarsh, E.: "Theory of the Riemann zeta-function", Clarendon, Oxford, 1951; second edition, Oxford Univ. Press, New York, 1986; MR 88c:11049
- Ivic, A.: "The Riemann zeta-function", Wiley, New York, 1985; MR 87d:11062
- Vaughan, R. C., "The Hardy-Littlewood method", Cambridge University Press, Cambridge-New York, 1981. 172 pp. ISBN 0-521-23439-5
- Karatsuba, Anatoly A., "Complex analysis in number theory", CRC Press, Boca Raton, FL, 1995. 187 pp. ISBN 0-8493-2866-7
See also the references for number theory in general.
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Last modified 2000/01/19 by Dave Rusin. Mail: