Generalized Strong Pseudoprime Tests and Applications

Author:

Berrizbeitia Pedro,Berry T.G.

Publisher

Elsevier BV

Subject

Computational Mathematics,Algebra and Number Theory

Reference12 articles.

1. On distinguishing prime numbers from composite numbers;Adleman;Ann. Math.,1983

2. There are infinitely many Carmichael numbers;Alford;J. Am. Math. Soc.,1994

3. Analytic Methods in the Analysis and Design of Number-Theoretic Algorithms;Bach,1985

4. Factorizations of bn± 1, b= 2, 3, 5, 6, 710, 11, 12 up to High Powers, Number 22 in Contemporary Mathematica;Brillhart,1988

5. A Course in Number Theory and Cryptography;Koblitz,1987

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1. On the Analytical Properties of Prime Numbers;Numerical Simulation - Advanced Techniques for Science and Engineering;2023-11-15

2. Infinitely Many Carmichael Numbers for a Modified Miller-Rabin Prime Test;Proceedings of the ACM on International Symposium on Symbolic and Algebraic Computation;2016-07-20

3. A primality test for ⁿ+1 numbers;Mathematics of Computation;2014-06-10

4. On the effectiveness of a generalization of Miller’s primality theorem;Journal of Complexity;2010-04

5. A generalization of Miller’s primality theorem;Proceedings of the American Mathematical Society;2008-05-07

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