A subquadratic algorithm for computing the n-th Bernoulli number
暂无分享,去创建一个
[1] Joachim von zur Gathen,et al. Modern Computer Algebra , 1998 .
[2] Salil P. Vadhan,et al. Computational Complexity , 2005, Encyclopedia of Cryptography and Security.
[3] Richard P. Brent,et al. Fast computation of Bernoulli, Tangent and Secant numbers , 2011, ArXiv.
[4] H. Cohen. Analytic and modern tools , 2007 .
[5] A. Meyers. Reading , 1999, Language Teaching.
[6] David Harvey,et al. A multimodular algorithm for computing Bernoulli numbers , 2008, Math. Comput..
[7] L. Comtet,et al. Advanced Combinatorics: The Art of Finite and Infinite Expansions , 1974 .
[8] Victor Shoup,et al. A fast deterministic algorithm for factoring polynomials over finite fields of small characteristic , 1991, ISSAC '91.
[9] Joachim von zur Gathen,et al. Computing Frobenius maps and factoring polynomials , 2005, computational complexity.