References: [ Home | Author index | Key index | Search ]

All items with author Crandall (sorted by date)

BCP82

J. P. Buhler, R. E. Crandall and M. A. Penk, "Primes of the form n! ± 1 and 2 · 3 · 5 ^... p ± 1," Math. Comp., 38:158 (1982) 639--643.  Corrigendum in Math. Comp. 40 (1983), 727.  MR 83c:10006

BCS1992

J. P. Buhler, R. E. Crandall and R. W. Sompolski, "Irregular primes to one million," Math. Comp., 59:200 (1992) 717--722.  MR 93a:11106

BCEM1993

J. Buhler, R. Crandall, R. Ernvall and T. Metsänkylä, "Irregular primes and cyclotomic invariants to four million," Math. Comp., 61:203 (1993) 151--153.  MR 93k:11014

CF94

R. Crandall and B. Fagin, "Discrete weighted transforms and large-integer arithmetic," Math. Comp., 62:205 (1994) 305--324.  MR 94c:11123

CDNY95

R. Crandall, J. Doenias, C. Norrie and J. Young, "The twenty-second Fermat number is composite," Math. Comp., 64 (1995) 863--868.  MR 95f:11104

Crandall96

R. Crandall, Topics in advanced scientific computation, Springer-Verlag, 1996.  MR 97g:65005

CDP97

R. Crandall, K. Dilcher and C. Pomerance, "A search for Wieferich and Wilson primes," Math. Comp., 66:217 (1997) 433--449.  MR 97c:11004 (Abstract available)

BBC1999

J. M. Borwein, D. M. Bradley and R. E. Crandall, "Computational strategies for the Riemann zeta function," J. Comput. Appl. Math., 121:1--2 (2000) 247--296.  Numerical analysis in the 20th century, Vol. I, Approximation.  MR 2001h:11110

BCEMS2000

J. Buhler, R. Crandall, R. Ernvall, T. Metsankyla and M. Shokrollahi, "Irregular primes and cyclotomic invariants to 12 million," J. Symbolic Comput., 31:1--2 (2001) 89--96.  MR 2001m:11220

CP2001

R. Crandall and C. Pomerance, Prime numbers: a computational perspective, Springer-Verlag, 2001.  New York, NY, pp. xvi+545, ISBN 0-387-94777-9. MR 2002a:11007 (Abstract available) [This is a valuable text written by true experts in two different areas: computational and theoretical respectively. There is now a second edition [CP2005].]

CMP2003

R. E. Crandall, E. W. Mayer and J. S. Papadopoulos, "The twenty-fourth Fermat number is composite," Math. Comp., 72 (2003) 1555--1572. (Abstract available)

CP2005

R. Crandall and C. Pomerance, Prime numbers--a computational approach, Second edition, Springer, New York, 2005.  pp. xvi+597, ISBN 978-0-387-25282-7; 0-387-25282-7. MR2156291