https://orcid.org/0000-0002-8621-5699
References
- Bugeaud, Y, Dujella, A. (2014). Root separation for reducible integer polynomials. Acta Arith. 162(4): 393–403. doi:10.4064/aa162-4-6
- Bugeaud, Y., Dujella, A., Pejković, T, Salvy, B. (2017). Absolute real root separation. The Amer. Math. Monthly. 124(10): 930–936.
- Dubickas, A. (2019). On the distance between two algebraic numbers. Bull Malays Math Sci Soc. 1–16.
- Dubickas, A, Sha, M. (2015). Counting and testing dominant polynomials. Exp. Math. 24(3): 312–325. doi:10.1080/10586458.2014.992080
- Evertse, J.-H. (2004). Distances between the conjugates of an algebraic number. Publ. Math. Debrecen. 65(3-4): 323–340.
- Faugère, J.-C. (2010). FGb: a library for computing Gröbner bases. In: Fukuda, K., Hoeven, J., Joswig, M., and Takayama, N. eds., Mathematical Software – ICMS 2010, vol. 6327 of Lecture Notes in Computer Science. Berlin/Heidelberg: Springer, pp. 84–87.
- Gourdon, X, Salvy, B. (1996). Effective asymptotics of linear recurrences with rational coefficients. Discret. Math. 153(1–3): 145–163. doi:10.1016/0012-365X(95)00133-H
- Koiran, P. (2019). Root separation for trinomials. J. Symbolic Comput. 95: 151–161. doi:10.1016/j.jsc.2019.02.004
- Macdonald, I. G. (1995). Symmetric Functions and Hall Polynomials, 2nd ed. Oxford Mathematical Monographs. Oxford, United Kingdom: Oxford University Press.
- Mahler, K. (1964). An inequality for the discriminant of a polynomial. Michigan Math J. 11: 257–262. doi:10.1307/mmj/1028999140
- Melczer, S., Salvy, B. (2016). Symbolic-numeric tools for analytic combinatorics in several variables. In Proceedings of the 2016 ACM International Symposium on Symbolic and Algebraic Computation (ISSAC’16). New York, NY: ACM, pp. 333–340.
- Melczer, S., Salvy, B. Effective coefficient asymptotics of multivariate rational functions via semi-numerical algorithms for polynomial systems. Tech. Rep. 1905.04187, arXiv, (2019).
- Mignotte, M. (1992). Mathematics for Computer Algebra. New York: Springer.
- Schönhage, A. (2006). Polynomial root separation examples. J. Symb. Comput. 41(10): 1080–1090. doi:10.1016/j.jsc.2006.06.003
- Sha, M. (2019). Effective results on the Skolem problem for linear recurrence sequences. J Number Theory. 197: 228–249. doi:10.1016/j.jnt.2018.08.012
- Yap, C. K. (2000). Fundamental Problems in Algorithmic Algebra. New York: Oxford University Press.