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Results: 61 to 74 of 74 found      Go to page: 1 2 3

[61] Jeff Young and Aaron Potler. First occurrence prime gaps . Math. Comp. 52 (1989) 221-224. MR 947470.
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[62] Jeff Young and Duncan A. Buell. The twentieth Fermat number is composite . Math. Comp. 50 (1988) 261-263. MR 917833.
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[63] H. C. Williams. Effective primality tests for some integers of the forms $A5\sp n-1$ and $A7\sp n-1$ . Math. Comp. 48 (1987) 385-403. MR 866123.
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[64] Carl Pomerance. Very short primality proofs . Math. Comp. 48 (1987) 315-322. MR 866117.
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[65] H. Cohen and A. K. Lenstra. Implementation of a new primality test . Math. Comp. 48 (1987) 103--121, S1--S4. MR 866102.
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[66] William W. Adams. Characterizing pseudoprimes for third-order linear recurrences . Math. Comp. 48 (1987) 1-15. MR 866094.
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[67] H. C. Williams and Harvey Dubner. The primality of $R1031$ . Math. Comp. 47 (1986) 703-711. MR 856714.
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[68] Paul Erdős and Carl Pomerance. On the number of false witnesses for a composite number . Math. Comp. 46 (1986) 259-279. MR 815848.
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[69] G. C. Kurtz, Daniel Shanks and H. C. Williams. Fast primality tests for numbers less than $50\cdot 10\sp 9$ . Math. Comp. 46 (1986) 691-701. MR 829639.
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[70] Marvin C. Wunderlich. Implementing the continued fraction factoring algorithm on parallel machines . Math. Comp. 44 (1985) 251-260. MR 771047.
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[71] H. Cohen and H. W. Lenstra. Primality testing and Jacobi sums . Math. Comp. 42 (1984) 297-330. MR 726006.
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[72] Herman J. J. te Riele. On generating new amicable pairs from given amicable pairs . Math. Comp. 42 (1984) 219-223. MR 725997.
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[73] Wilfrid Keller. Factors of Fermat numbers and large primes of the form $k\cdot 2\sp{n}+1$ . Math. Comp. 41 (1983) 661-673. MR 717710.
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[74] Wilfred Keller. Corrigendum: ``Primes of the form $n!\pm 1$ and $2\cdot 3\cdot 5\cdots p\pm 1$'' [Math. Comp. {\bf 38} (1982), no. 158, 639--643; MR0645679 (83c:10006)] by J. P. Buhler, R. E. Crandall and M. A. Penk . Math. Comp. 40 (1983) 727. MR 689486.
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Results: 61 to 74 of 74 found      Go to page: 1 2 3