Dynamically distinguishing polynomials

Author:

Bridy AndrewORCID,Garton Derek

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Computational Mathematics,Mathematics (miscellaneous),Theoretical Computer Science

Reference30 articles.

1. Bach, E.: Toward a theory of Pollard’s rho method. Inf. Comput. 90(2), 139–155 (1991)

2. Bach, E., Bridy, A.: On the number of distinct functional graphs of affine-linear transformations over finite fields. Linear Algebra Appl. 439(5), 1312–1320 (2013)

3. Blanc, J., Canci, J.K., Elkies, N.D.: Moduli spaces of quadratic rational maps with a marked periodic point of small order. Int. Math. Res. Not. 23, 12459–12489 (2015)

4. Bellah, E., Garton, D., Tannenbaum, E., Walton, N.: A probabilistic heuristic for counting components of functional graphs of polynomials over finite fields. Involve, ArXiv e-prints (2016) (to appear)

5. Branner, B.: The mandelbrot set, chaos and fractals (Providence, RI, 1988). In: Proceedings of Symposium on Applied Mathematics, vol. 39, pp. 75–105. American Mathematical Society, Providence (1989)

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