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Results: 1 to 30 of 65 found      Go to page: 1 2 3

[1] Pascal Ochem and Michaël Rao. On the number of prime factors of an odd perfect number. Math. Comp.
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[2] Pascal Ochem and Michaël Rao. Odd perfect numbers are greater than $10^{1500}$. Math. Comp. 81 (2012) 1869-1877.
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[3] S. Adam Fletcher, Pace P. Nielsen and Pascal Ochem. Sieve methods for odd perfect numbers. Math. Comp. 81 (2012) 1753-1776.
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[4] Scott Contini, Ernie Croot and Igor E. Shparlinski. Complexity of inverting the Euler function. Math. Comp. 75 (2006) 983-996. MR 2197003.
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[5] Zhenxiang Zhang. Notes on some new kinds of pseudoprimes. Math. Comp. 75 (2006) 451-460. MR 2176408.
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[6] Jerzy Browkin. Erratum to ``Some new kinds of pseudoprimes''. Math. Comp. 74 (2005) 1573-1573. MR 2099412.
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[7] Zhenxiang Zhang. Finding $C_3$-strong pseudoprimes. Math. Comp. 74 (2005) 1009-1024. MR 2114662.
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[8] Andrew Granville. It is easy to determine whether a given integer is prime. Bull. Amer. Math. Soc. 42 (2005) 3-38. MR 2115065.
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[9] Jerzy Browkin. Some new kinds of pseudoprimes. Math. Comp. 73 (2004) 1031-1037. MR 2031424.
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[10] Pedro Berrizbeitia and T. G. Berry. Biquadratic reciprocity and a Lucasian primality test. Math. Comp. 73 (2004) 1559-1564. MR 2047101.
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[11] Zhenxiang Zhang and Min Tang. Finding strong pseudoprimes to several bases. II. Math. Comp. 72 (2003) 2085-2097. MR 1986825.
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[12] Richard E. Crandall, Ernst W. Mayer and Jason S. Papadopoulos. The twenty-fourth Fermat number is composite. Math. Comp. 72 (2003) 1555-1572. MR 1972753.
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[13] Zhenxiang Zhang. A one-parameter quadratic-base version of the Baillie-PSW probable prime test. Math. Comp. 71 (2002) 1699-1734. MR 1933051.
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[14] Colin Percival. Rapid multiplication modulo the sum and difference of highly composite numbers. Math. Comp. 72 (2003) 387-395. MR 1933827.
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[15] Pedro Berrizbeitia and Boris Iskra. Deterministic primality test for numbers of the form $A^2.3^n+1$, $n \ge 3$ odd. Proc. Amer. Math. Soc. 130 (2002) 363-365. MR 1862113.
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[16] Tony Forbes. Fifteen consecutive integers with exactly four prime factors. Math. Comp. 71 (2002) 449-452. MR 1863014.
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[17] Chris K. Caldwell and Yves Gallot. On the primality of $n! \pm 1$ and $2 \times 3 \times 5 \times \dotsm \times p \pm 1$. Math. Comp. 71 (2002) 441-448. MR 1863013.
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[18] R. P. Brent, R. E. Crandall, K. Dilcher and C. Van Halewyn. Three new factors of Fermat numbers. Math. Comp. 69 (2000) 1297-1304. MR 1697645.
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[19] Zhenxiang Zhang. Finding strong pseudoprimes to several bases. Math. Comp. 70 (2001) 863-872. MR 1697654.
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[20] Everett W. Howe. Higher-order Carmichael numbers. Math. Comp. 69 (2000) 1711-1719. MR 1709151.
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[21] Pedro Berrizbeitia and T. G. Berry. Cubic reciprocity and generalised Lucas-Lehmer tests for primality of $A.3^n\pm1$ . Proc. Amer. Math. Soc. 127 (1999) 1923-1925. MR 1487359.
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[22] Harvey Dubner and Wilfrid Keller. New Fibonacci and Lucas primes . Math. Comp. 68 (1999) 417-427. MR 1484896.
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[23] Richard P. Brent. Factorization of the tenth Fermat number. Math. Comp. 68 (1999) 429-451. MR 1489968.
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[24] Jeff Young. Large primes and Fermat factors. Math. Comp. 67 (1998) 1735-1738. MR 1484904.
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[25] Anitha Srinivasan. Computations of class numbers of real quadratic fields. Math. Comp. 67 (1998) 1285-1308. MR 1468944.
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[26] Anders Björn and Hans Riesel. Factors of generalized Fermat numbers. Math. Comp. 67 (1998) 441-446. MR 1433262.
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[27] F. Arnault. The Rabin-Monier theorem for Lucas pseudoprimes. Math. Comp. 66 (1997) 869-881. MR 1408370.
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[28] Tony Forbes. A large pair of twin primes. Math. Comp. 66 (1997) 451-455. MR 1372004.
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[29] Günter Löh and Wolfgang Niebuhr. A new algorithm for constructing large Carmichael numbers. Math. Comp. 65 (1996) 823-836. MR 1325872.
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[30] Ronald Joseph Burthe Jr.. Further investigations with the strong probable prime test. Math. Comp. 65 (1996) 373-381. MR 1325864.
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Results: 1 to 30 of 65 found      Go to page: 1 2 3