Prime Numbers

554 REFERENCES
[Crandall 1997b] R. Crandall. Integer convolution via split-radix fast Galois
transform, 1997. http://www.perfsci.com.
[Crandall 1998] R. Crandall. Recycled (simultaneous) evaluations of the Riemann
zeta function. Unpublished manuscript, 1998.
[Crandall 1999a] R. Crandall. Applications of space-filling curves. Unpublished
manuscript, 1999.
[Crandall 1999b] R. Crandall. Fast algorithms for elliptic curve cryptography.
Unpublished manuscript, 1999.
[Crandall 1999c] R Crandall. Alternatives to the Riemann–Siegel formula.
Unpublished manuscript, 1999.
[Crandall 1999d] R. Crandall. Parallelization of Pollard-rho factorization, 1999.
http://www.perfsci.com.
[Crandall et al. 1997] R. Crandall, K. Dilcher, and C. Pomerance. A search for
Wieferich and Wilson primes. Math. Comp., 66:433–449, 1997.
[Crandall et al. 1995] R. Crandall, J. Doenias, C. Norrie, and J. Young. The
twenty-second Fermat number is composite. Math. Comp., 64
210:863–868, 1995.
[Crandall and Fagin 1994] R. Crandall and B. Fagin. Discrete weighted transforms
and large integer arithmetic. Math. Comp., 62:305–324, 1994.
[Crandall et al. 2003] R. Crandall, E. Mayer, and J. Papadopoulos. The
twenty-fourth Fermat number is composite. Math. Comp., 72:1555-1572,
2003.
[Crandall and Garst 2001] R. Crandall, Method and apparatus for fast elliptic
encryption with direct embedding, U. S. Patent #6307935, 2001.
[Crandall et al. 2004] R. Crandall, E. Jones, J. Klivington, and D. Kramer.
Gigaelement FFTs on Apple G5 clusters. http://www.apple.com/acg.
[Crandall and Papadopoulos 2003] R. Crandall and J. Papadopoulos. On the
Implementation of AKS-class Primality Tests.
http://www.apple.com/acg.
[Creutzburg and Tasche 1989] R. Creutzburg and M. Tasche. Parameter
determination for complex number-theoretic transforms using cyclotomic
polynomials. Math. Comp., 52:189–200, 1989.
[Damg˚ard et al. 1993] I. Damg˚ard, P. Landrock, and C. Pomerance. Average case
error estimates for the strong probable prime test. Math. Comp.,
61:177–194, 1993.
[Darmon and Granville 1995] H. Darmon and A. Granville. On the equations
z m = F (x, y) and Ax p + By q = Cz r . Bull. London Math. Soc.,
27:513–543, 1995.
[Davenport 1980] H. Davenport. Multiplicative Number Theory (second edition).
Springer–Verlag, 1980.
[Davis 1973] M. Davis. Hilbert’s tenth problem is unsolvable. Amer. Math.
Monthly, 80:233–269, 1973.