Solving decomposable sparse systems

Author:

Brysiewicz TaylorORCID,Rodriguez Jose Israel,Sottile Frank,Yahl Thomas

Funder

Simons Foundation

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics

Reference29 articles.

1. Améndola, C., Rodriguez, J.I.: Solving parameterized polynomial systems with decomposable projections. arXiv:1612.08807 (2016)

2. Bates, D. J., Hauenstein, J. D., Sommese, A. J.: A parallel endgame. In: Randomization, relaxation, and complexity in polynomial equation solving. Contemp. Math., vol. 556, pp 25–35. Amer. Math. Soc., Providence (2011)

3. Bernstein, D. N.: The number of roots of a system of equations. Funkcional Anal. i Priložen 9(3), 1–4 (1975)

4. Brysiewicz, T., Rodriguez, J.I., Sottile, F., Yahl, T.: Software for decomposable sparse polynomial systems, https://www.math.tamu.edu/~thomasjyahl/research/DSS/DSSsite.html (2020)

5. Chen, T.: Unmixing the mixed volume computation. Discrete Comput. Geom. 62, 55–86 (2019)

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