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Results: 31 to 60 of 180 found      Go to page: 1 2 3 4 5 > >>

[31] Lasse Rempe-Gillen and Rebecca Waldecker. Open questions. The Student Mathematical Library 70 (2013) 193-205.
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[32] Lasse Rempe-Gillen and Rebecca Waldecker. Foundations of number theory. The Student Mathematical Library 70 (2013) 83-127.
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[33] Lasse Rempe-Gillen and Rebecca Waldecker. The starting point: Fermat for polynomials. The Student Mathematical Library 70 (2013) 153-167.
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[34] Lasse Rempe-Gillen and Rebecca Waldecker. The algorithm. The Student Mathematical Library 70 (2013) 183-192.
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[35] Daniel Goldstein, Alfred W. Hales and Richard A. Stong. Light matrices of prime determinant. Proc. Amer. Math. Soc. 142 (2014) 805-819.
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[36] Carl Pomerance and Hee-Sung Yang. Variant of a theorem of Erd\H{o}s on the sum-of-proper-divisors function. Math. Comp. 83 (2014) 1903-1913.
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[37] Samuel S. Wagstaff Jr.. Theoretical and practical factoring. The Student Mathematical Library 68 (2013) 239-268.
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[38] Samuel S. Wagstaff Jr.. The Joy of Factoring. The Student Mathematical Library 68 (2013) MR MR3135977.
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[39] Samuel S. Wagstaff Jr.. Ellliptic curves. The Student Mathematical Library 68 (2013) 173-190.
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[40] Samuel S. Wagstaff Jr.. Appendix. Answers and hints for exercises. The Student Mathematical Library 68 (2013) 269-272.
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[41] Samuel S. Wagstaff Jr.. Number theory relevant to factoring. The Student Mathematical Library 68 (2013) 41-73.
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[42] Samuel S. Wagstaff Jr.. Why factor integers?. The Student Mathematical Library 68 (2013) 1-12.
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[43] Samuel S. Wagstaff Jr.. Number theory review. The Student Mathematical Library 68 (2013) 13-39.
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[44] Samuel S. Wagstaff Jr.. Simple factoring algorithms. The Student Mathematical Library 68 (2013) 119-142.
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[45] Samuel S. Wagstaff Jr.. Factoring devices. The Student Mathematical Library 68 (2013) 219-237.
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[46] Samuel S. Wagstaff Jr.. How are factors used?. The Student Mathematical Library 68 (2013) 75-118.
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[47] Samuel S. Wagstaff Jr.. Continued fractions. The Student Mathematical Library 68 (2013) 143-171.
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[48] Samuel S. Wagstaff Jr.. Sieve algorithms. The Student Mathematical Library 68 (2013) 191-218.
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[49] M. D. Velichka, M. J. Jacobson Jr. and A. Stein. Computing discrete logarithms in the Jacobian of high-genus hyperelliptic curves over even characteristic finite fields. Math. Comp. 83 (2014) 935-963.
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[50] W. R. Alford, Jon Grantham, Steven Hayman and Andrew Shallue. Constructing Carmichael numbers through improved subset-product algorithms. Math. Comp. 83 (2014) 899-915.
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[51] Javad Doliskani and Éric Schost. Taking roots over high extensions of finite fields. Math. Comp. 83 (2014) 435-446.
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[52] Robert Granger and Andrew Moss. Generalised Mersenne numbers revisited. Math. Comp. 82 (2013) 2389-2420.
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[53] Omran Ahmadi and Robert Granger. An efficient deterministic test for Kloosterman sum zeros. Math. Comp. 83 (2014) 347-363.
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[54] Adriana Salerno. An Algorithmic Approach to the Dwork Family. Contemporary Mathematics 606 (2013) 83-100.
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[55] Guillaume Chèze. A recombination algorithm for the decomposition of multivariate rational functions. Math. Comp. 82 (2013) 1793-1812.
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[56] Peter Bruin. Computing in Picard groups of projective curves over finite fields. Math. Comp. 82 (2013) 1711-1756.
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[57] Steven D. Galbraith, John M. Pollard and Raminder S. Ruprai. Computing discrete logarithms in an interval. Math. Comp. 82 (2013) 1181-1195.
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[58] Jérémy Berthomieu and Grégoire Lecerf. Reduction of bivariate polynomials from convex-dense to dense, with application to factorizations. Math. Comp. 81 (2012) 1799-1821.
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[59] Louis Leroux. Computing the torsion points of a variety defined by lacunary polynomials. Math. Comp. 81 (2012) 1587-1607.
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[60] William Stein. Computing periods. Graduate Studies in Mathematics 79 (2007) 177-190.
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Results: 31 to 60 of 180 found      Go to page: 1 2 3 4 5 > >>


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