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Zeta and L-functions: Analytic Theory
11Mxx
| [1] |
P. Borwein, G. Fee, R. Ferguson, and A. van der Waall.
Zeros of partial sums of the Riemann zeta function.
Experiment. Math., 16(1):21–39, 2007. |
| [2] |
B. Conrad, K. Conrad, and H. Helfgott.
Root numbers and ranks in positive characteristic.
Adv. Math., 198(2):684–731, 2005. |
| [3] |
M. P. F. du Sautoy, J. J. McDermott, and G. C. Smith.
Zeta functions of crystallographic groups and analytic continuation.
Proc. London Math. Soc. (3), 79(3):511–534, 1999. |
| [4] |
Marcus du Sautoy and Luke Woodward.
Nilpotent groups: Explicit examples.
In Zeta Functions of Groups and Rings, volume 1925/2008 of Lecture Notes in Computer Science, pages 21–68. Springer Berlin /
Heidelberg, 2008. |
| [5] |
Ralf Gerkmann.
Relative rigid cohomology and deformation of hypersurfaces.
Int. Math. Res. Pap. IMRP, (1):Art. ID rpm003, 67, 2007. |
| [6] |
Kiran S. Kedlaya and Andrew V. Sutherland.
Computing L-series of hyperelliptic curves.
In Algorithmic Number Theory, volume 5011 of Lecture Notes
in Computer Science, pages 312–326. 2008. |
| [7] |
Emmanuel Kowalski.
The large sieve, monodromy, and zeta functions of algebraic curves.
II. Independence of the zeros.
Int. Math. Res. Not. IMRN, pages Art. ID rnn 091, 57, 2008. |
| [8] |
Alan G. B. Lauder.
A recursive method for computing zeta functions of varieties.
LMS J. Comput. Math., 9:222–269 (electronic), 2006. |
| [9] |
Phil Martin and Mark Watkins.
Symmetric powers of elliptic curve L-functions.
In Algorithmic number theory, volume 4076 of Lecture Notes
in Comput. Sci., pages 377–392. Springer, Berlin, 2006. |
| [10] |
Christopher Voll.
Normal subgroup growth in free class-2-nilpotent groups.
Math. Ann., 332(1):67–79, 2005. |
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